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<meta property=og:title content="V V Demjanov's research works | Maritime State University, Vladivostok and other places">
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<meta property=og:description content="V V Demjanov's 10 research works with 46 citations and 629 reads, including: Why over 30 years aether wind was not detected in Michelson-type experiments with resonators">
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<title>V V Demjanov's research works | Maritime State University, Vladivostok and other places</title>
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<meta name=description content="V V Demjanov's 10 research works with 46 citations and 629 reads, including: Why over 30 years aether wind was not detected in Michelson-type experiments with resonators">
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<div id=lite-page class="lite-page lite-page--medium-wide lite-page--grey scientific-contributions"><div id=lite-ad-ysfknr0szj class="lite-page-ad lite-page-ad--layout-header lite-page-ad--has-label lite-page-ad--empty js-lite-sticky sf-hidden"><div class="lite-page-ad__inner js-lite-sticky-target sf-hidden"><div id=ysfknr0szj class=sf-hidden></div></div></div><main class="lite-page__main lite-page__main--wrap" role=main><section class=lite-page__content-header><script type=application/ld+json>{"@context":"http://schema.org/","@type":"Person","mainEntityOfPage":"scientific-contributions/V-V-Demjanov-81814244","name":"V V Demjanov","image":"https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg","url":"https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244","affiliation":{"@type":"Organization","name":"Maritime State University","url":"https://www.researchgate.net/institution/Maritime_State_University"}}</script><div class=sci-con__header><div class="content-grid content-grid--spacing-xl-top"><div class=content-grid__columns><div class=content-grid__columns--wide></div><div class=content-grid__columns--gutter></div><div class=content-grid__columns--narrow></div></div><div class=content-grid__full><h1 class="nova-legacy-e-text nova-legacy-e-text--size-xl nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-grey-600 sci-con__header-title"><span style=color:var(--nova-color-grey-900)>V V Demjanov's research</span> while affiliated with <span style=color:var(--nova-color-grey-900)>Maritime State University</span> and other places</h1><div class="sci-con__header-nav js-lite-sticky"><div class="js-target-authorHeader lite-nav js-lite-sticky-target"><div style=position:relative;width:100%;height:100%><nav class="nova-legacy-c-nav nova-legacy-c-nav--direction-horizontal nova-legacy-c-nav--theme-bare nova-legacy-c-nav--spread-auto nova-legacy-c-nav--no-spacing-outside"><div class=nova-legacy-c-nav__wrapper><div class=nova-legacy-c-nav__items role=menubar><button class="nova-legacy-c-nav__item is-selected js-lite-click" aria-disabled=false aria-current=page role=menuitem type=button data-lite='{"click":[{"t":"self","a":"st(64)","d":100},{"t":".js-target-authorHeader .is-selected","a":"rc(is-selected)"},{"t":"self","a":"ac(is-selected)"}]}' tabindex=-1><div><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-c-nav__item-label">Overview</div></div></button></div><div class="nova-legacy-c-nav__scroll-overflow sf-hidden" aria-hidden=true></div><div class=nova-legacy-c-nav__plus-overflow aria-hidden=true><button class=nova-legacy-c-nav__plus-overflow-trigger tabindex=-1><svg aria-hidden=true class="nova-legacy-e-icon nova-legacy-e-icon--size-s nova-legacy-e-icon--theme-bare nova-legacy-e-icon--color-inherit nova-legacy-e-icon--luminosity-medium"><symbol fill=inherit viewBox="0 0 16 16" id=ellipsis-s xmlns=http://www.w3.org/2000/svg><path d="M8 9.333a1.333 1.333 0 1 0 0-2.666 1.333 1.333 0 0 0 0 2.666Zm-4 0a1.333 1.333 0 1 0 0-2.666 1.333 1.333 0 0 0 0 2.666Zm8 0a1.333 1.333 0 1 0 0-2.666 1.333 1.333 0 0 0 0 2.666Z"></path></symbol><use xlink:href=#ellipsis-s></use></svg></button></div></div></nav><span role=status><span><div class=nova-legacy-c-nav__plus-overflow-mount aria-hidden=true aria-haspopup=true aria-expanded=false></div></span></span></div></div></div></div></div></div></section><section class=lite-page__content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-card nova-legacy-c-card--spacing-xl nova-legacy-c-card--elevation-1-above sci-con__legal-notice"><div class="nova-legacy-c-card__body nova-legacy-c-card__body--spacing-inherit"><h5 class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-display nova-legacy-e-text--spacing-s nova-legacy-e-text--color-grey-400"><b>What is this page?</b></h5><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-grey-400">This page lists the scientific contributions of an author, who either does not have a ResearchGate profile, or has not yet added these contributions to their profile.<br><br>It was automatically created by ResearchGate to create a record of this author's body of work. We create such pages to advance our goal of creating and maintaining the most comprehensive scientific repository possible. In doing so, we process publicly available (personal) data relating to the author as a member of the scientific community.<br><br>If you're a ResearchGate member, you can follow this page to keep up with this author's work.<br><br>If you are this author, and you don't want us to display this page anymore, <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href=https://www.researchgate.net/contact>please let us know</a>.</div></div></div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-card nova-legacy-c-card--spacing-xl nova-legacy-c-card--elevation-1-above"><div class="nova-legacy-c-card__header nova-legacy-c-card__header--show-divider nova-legacy-c-card__header--spacing-inherit"><h2 class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-grey-600">Publications (10)</h2></div><div class="nova-legacy-c-card__body nova-legacy-c-card__body--spacing-none"><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-xxl nova-legacy-o-stack--spacing-xl nova-legacy-o-stack--show-divider"><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/228523393_Why_over_30_years_aether_wind_was_not_detected_in_Michelson-type_experiments_with_resonators>Why over 30 years aether wind was not detected in Michelson-type experiments with resonators</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Oct 2010</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V V Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V V Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">We show that measured by S.Herrmann et al., Phys.Rev.D 80, 105011 (2009) the relatively small variation δν of the resonance frequency of a chosen mode of an evacuated optical resonator, when changing its orientation in space, can not serve as an indication of the absence of a preferred direction related with the motion of the setup in aether. In or...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/228523393_Why_over_30_years_aether_wind_was_not_detected_in_Michelson-type_experiments_with_resonators/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Cite</span></a></div><div class=nova-legacy-c-button-group__item><a href="https://www.researchgate.net/publicliterature.PublicPublicationPromoRequestFulltext.signup.html?publicationUid=228523393&ev=su_requestFulltext" class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Request full-text</span></a></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/234496488_Retraction_notice_to_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media_Phys_Lett_A_374_2010_1110>Retraction notice to “Physical interpretation of the fringe shift measured on Michelson interferometer in optical media” [Phys. Lett. A 374 (2010) 1110]</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Apr 2010</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V. V. Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V. V. Demjanov</span></span></a></ul></div><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/234496488_Retraction_notice_to_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media_Phys_Lett_A_374_2010_1110/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Cite</span></a></div><div class=nova-legacy-c-button-group__item><a href="https://www.researchgate.net/publicliterature.PublicPublicationPromoRequestFulltext.signup.html?publicationUid=234496488&ev=su_requestFulltext" class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Request full-text</span></a></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/45906286_What_and_how_the_Michelson_interferometer_measures>What and how the Michelson interferometer measures</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Mar 2010</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V. V. Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V. V. Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">Proposed by Maxwell in 1879 detector of aether seems, at a superficial
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glance, a simple device. For example, Michelson in 1881 thought that he built
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an instrument that (when you turn it in the horizontal plane) will measure in
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vacuum (refractive index n=1) the harmonic shift of the interference fringe. In
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reality the case is much more involved. Not...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/45906286_What_and_how_the_Michelson_interferometer_measures/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Cite</span></a></div><div class=nova-legacy-c-button-group__item><a href="https://www.researchgate.net/publicliterature.PublicPublicationPromoRequestFulltext.signup.html?publicationUid=45906286&ev=su_requestFulltext" class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Request full-text</span></a></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/45902219_Experiments_performed_in_order_to_reveal_fundamental_differences_between_the_diffraction_and_interference_of_waves_and_electrons>Experiments performed in order to reveal fundamental differences between the diffraction and interference of waves and electrons</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Feb 2010</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="Victor V. Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>Victor V. Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">Diffraction patterns of electrons are believed to resemble those of electromagnetic waves (EMW). I performed a series of experiments invoked to show that the periodicity of peaks in the diffraction diagram of electrons is concerned with the periodicity of the arrangement of scattering centers in the diffraction grating in combination with the suppo...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/45902219_Experiments_performed_in_order_to_reveal_fundamental_differences_between_the_diffraction_and_interference_of_waves_and_electrons/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Cite</span></a></div><div class=nova-legacy-c-button-group__item><a href="https://www.researchgate.net/publicliterature.PublicPublicationPromoRequestFulltext.signup.html?publicationUid=45902219&ev=su_requestFulltext" class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Request full-text</span></a></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/45881303_RETRACTED_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media>RETRACTED: Physical interpretation of the fringe shift measured on Michelson interferometer in optical media</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Oct 2009</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V. V. Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V. V. Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">I have found experimentally that in vacuum (refractive index $n$ = 1.) the
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shift of interference fringe in Michelson interferometer is absent because of
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the absence of particles on the light path. The shift of interference fringe
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appears only at a certain concentration of particles in the luminiferous
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medium. The increase of the remnant air pressur...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/45881303_RETRACTED_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Cite</span></a></div><div class=nova-legacy-c-button-group__item><a href="https://www.researchgate.net/publicliterature.PublicPublicationPromoRequestFulltext.signup.html?publicationUid=45881303&ev=su_requestFulltext" class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Request full-text</span></a></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/2185801_Michelson_interferometer_operating_at_effects_of_first_order_with_respect_to_vc>Michelson interferometer operating at effects of first order with respect to v/c</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Mar 2001</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V. V. Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V. V. Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">In the first version of this paper (arXiv: 1003.2899v1, 15.03.2010) there is described first, traditional method of measuring the non-zero shift of interference fringe in the Michelson interferometer, operating on the effects of second order with respect to v/c, and are revealed hidden causes of the failure to measure the shift of interference frin...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/2185801_Michelson_interferometer_operating_at_effects_of_first_order_with_respect_to_vc/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Cite</span></a></div><div class=nova-legacy-c-button-group__item><a href="https://www.researchgate.net/publicliterature.PublicPublicationPromoRequestFulltext.signup.html?publicationUid=2185801&ev=su_requestFulltext" class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label>Request full-text</span></a></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div itemscope itemtype=http://schema.org/ScholarlyArticle class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-research-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/228496898_Why_Shamir_and_Fox_did_not_detect_aether_wind_in_1969>Why Shamir and Fox did not detect” aether wind” in 1969?</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class="nova-legacy-v-publication-item__meta-right sf-hidden"></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V V Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V V Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">Up to 1960ies the measurement of the aether wind velocity by the technology of Michelson pre-sumed that a medium placed across the path of light rays has no substantial significance (except as being an obstacle) for obtaining the expected shift of the interference fringe from the brought together orthogonal rays on the interference of the turnabout...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/228496898_Why_Shamir_and_Fox_did_not_detect_aether_wind_in_1969/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-ghost 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sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/228693249_Detector_of_aether_operating_on_transverse_Doppler_effect>Detector of aether operating on transverse Doppler effect</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Article</span></div><div class="nova-legacy-v-publication-item__meta-right sf-hidden"></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244 type=button><span class=nova-legacy-v-person-inline-item itemprop=author itemscope itemtype=http://schema.org/Person><span class=lite-person-inline-item__image><picture class="lite-page-avatar lite-page-avatar--size-xs lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V V Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V V Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">Rotating the source of light around the point lying on the light's beam we can observe the trans-verse Doppler effect by a spectrometer located in the center of rotation. The anomalous shift of the electromagnetic wave's frequency was found from this experiment (performed in 1969−1974 years) that appeared to be much higher than anticipated from the...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/228693249_Detector_of_aether_operating_on_transverse_Doppler_effect/citation/download class="nova-legacy-c-button nova-legacy-c-button--align-center 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class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class="nova-legacy-v-publication-item__stack-item sf-hidden"></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title" itemprop=headline><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/228524946_Why_over_30_years_absolute_motion_was_not_detected_in_Michelson-type_experiments_with_resonators>Why over 30 years absolute motion was not detected in Michelson-type experiments with resonators</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge 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lite-page-avatar--radius-full"> <img src='data:image/svg+xml,<svg xmlns="http://www.w3.org/2000/svg" width="64" height="64"><rect fill-opacity="0"/></svg>' data-src=https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg data-srcset="https://c5.rgstatic.net/m/435982309481010/images/template/default/author/author_default_m.jpg 1x, https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V V Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V V Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">We show that measured by S.Herrmann et al., Phys.Rev.D 80, 105011 (2009) small (but finite) value of relative variation (δν/ν > 0) of the resonance frequency of an evacuated optical resonator, when changing its orientation in space, can not serve as an indication of the absence of a preferred direction concerned with the absolute motion of the setu...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div 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https://c5.rgstatic.net/m/420791293341780/images/template/default/author/author_default_l.jpg 2x" class=lite-image alt="V V Demjanov" srcset style="background-blend-mode:normal!important;background-clip:content-box!important;background-position:50% 50%!important;background-color:rgba(0,0,0,0)!important;background-image:var(--sf-img-7)!important;background-size:100% 100%!important;background-origin:content-box!important;background-repeat:no-repeat!important" sizes></picture></span><span itemprop=name class=nova-legacy-v-person-inline-item__fullname>V V Demjanov</span></span></a></ul></div><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__description">In special experiments on slowing down soft electrons from the energy E1 at the entry of a narrow slit down to E2 < E1 in the exit there was drawn a conclusion that the source of the retardation radiation with the energy ∆E12 = E1 − E2 in the opening of the narrow slit is not the passing by electrons, but a radiation due to inverse photoelectric ef...</div></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a 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class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-tooltip nova-legacy-c-tooltip--position-above-left nova-legacy-c-tooltip--elevation-none nova-legacy-c-tooltip--color-white nova-legacy-c-tooltip--spacing-m nova-legacy-c-tooltip--luminosity-medium nova-legacy-v-citation-item__context"><div class=nova-legacy-c-tooltip__body><div class=nova-legacy-c-tooltip__body-content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--show-divider nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-body">... He focused specifically on the extensive Michelson-Morley type experiments of Dayton Miller [5] which did suggest ether-drift detection in a specific direction through the cosmos. He also discussed the rebutting paper by Shankland et al. [6] that <mark class="nova-legacy-e-text-highlight nova-legacy-e-text-highlight--color-yellow">[11]</mark>, Galeav [12] and Munera [13] [see also Winkell and Rodríguez [14]] but these too have been ignored. ...</div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-s nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-target">Reference: <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href=https://www.researchgate.net/publication/325813239_On_the_Existence_of_a_Cosmic_Ether_Detection_of_the_Rotational_and_Orbital_Motions_of_the_Earth_Using_GPS_Technology>On the Existence of a Cosmic Ether: Detection of the Rotational and Orbital Motions of the Earth Using GPS Technology</a></div></div></div></div><div class="nova-legacy-c-tooltip__arrow nova-legacy-c-tooltip__arrow--body"><div class=nova-legacy-c-tooltip__arrow-tip></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item__context-source><div class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-citation-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title"><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/234496488_Retraction_notice_to_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media_Phys_Lett_A_374_2010_1110>Retraction notice to “Physical interpretation of the fringe shift measured on Michelson interferometer in optical media” [Phys. Lett. A 374 (2010) 1110]</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Citing article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Apr 2010</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class=nova-legacy-v-person-inline-item href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244><span class=nova-legacy-v-person-inline-item__fullname><span class=gtm-profile-item>V V Demjanov</span></span></a></ul></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/234496488_Retraction_notice_to_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media_Phys_Lett_A_374_2010_1110 class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label><span class=gtm-citation-item>View</span></span></a></div></div></div></div></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-tooltip nova-legacy-c-tooltip--position-above-left nova-legacy-c-tooltip--elevation-none nova-legacy-c-tooltip--color-white nova-legacy-c-tooltip--spacing-m nova-legacy-c-tooltip--luminosity-medium nova-legacy-v-citation-item__context"><div class=nova-legacy-c-tooltip__body><div class=nova-legacy-c-tooltip__body-content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--show-divider nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-body">... This conclusion is confirmed by experiments (V. V. <mark class="nova-legacy-e-text-highlight nova-legacy-e-text-highlight--color-yellow">Demjanov, 2010)</mark>. Both Michelson and Miller supposed that if real, the Fitzgerald contraction should depend on the elastic properties of a substance. ...</div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-s nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-target">Reference: <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href=https://www.researchgate.net/publication/277625985_Retrospective_Analysis_of_the_Well-Known_Experiments>Retrospective Analysis of the Well-Known Experiments</a></div></div></div></div><div class="nova-legacy-c-tooltip__arrow nova-legacy-c-tooltip__arrow--body"><div class=nova-legacy-c-tooltip__arrow-tip></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item__context-source><div class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-citation-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title"><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/228496898_Why_Shamir_and_Fox_did_not_detect_aether_wind_in_1969>Why Shamir and Fox did not detect” aether wind” in 1969?</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Citing article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Jan 1970</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class=nova-legacy-v-person-inline-item href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244><span class=nova-legacy-v-person-inline-item__fullname><span class=gtm-profile-item>V V Demjanov</span></span></a></ul></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/228496898_Why_Shamir_and_Fox_did_not_detect_aether_wind_in_1969 class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label><span class=gtm-citation-item>View</span></span></a></div></div></div></div></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-tooltip nova-legacy-c-tooltip--position-above-left nova-legacy-c-tooltip--elevation-none nova-legacy-c-tooltip--color-white nova-legacy-c-tooltip--spacing-m nova-legacy-c-tooltip--luminosity-medium nova-legacy-v-citation-item__context"><div class=nova-legacy-c-tooltip__body><div class=nova-legacy-c-tooltip__body-content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--show-divider nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-body">... As already stated in the genesis of the present reading, the idea of a universal all pervading and permeating medium – the aether, is a " superseded" idea that is now thought to safely belong to the dustbin of the History of Science's great but failed ideas. This position continues despite a number of researchers calming to have positively detected absolute motion [9, 2, 3, 1, 4,<mark class="nova-legacy-e-text-highlight nova-legacy-e-text-highlight--color-yellow"> 5,</mark> 6, 12]. Perusing through standard university textbooks, one will agree that the picture portrayed therein is one where Einstein's 1905 STR is said to have delivered the " lethal" blow that sent this idea to its eternal resting place where it will never raise again. ...</div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-s nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-target">Reference: <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href=https://www.researchgate.net/publication/274277880_Special_Theory_of_Relativity_in_Absolute_Space>Special Theory of Relativity in Absolute Space</a></div></div></div></div><div class="nova-legacy-c-tooltip__arrow nova-legacy-c-tooltip__arrow--body"><div class=nova-legacy-c-tooltip__arrow-tip></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item__context-source><div class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-citation-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title"><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/45906286_What_and_how_the_Michelson_interferometer_measures>What and how the Michelson interferometer measures</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Citing article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Mar 2010</span><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>arXiv</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class=nova-legacy-v-person-inline-item href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244><span class=nova-legacy-v-person-inline-item__fullname><span class=gtm-profile-item>V V Demjanov</span></span></a></ul></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/45906286_What_and_how_the_Michelson_interferometer_measures class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label><span class=gtm-citation-item>View</span></span></a></div></div></div></div></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-tooltip nova-legacy-c-tooltip--position-above-left nova-legacy-c-tooltip--elevation-none nova-legacy-c-tooltip--color-white nova-legacy-c-tooltip--spacing-m nova-legacy-c-tooltip--luminosity-medium nova-legacy-v-citation-item__context"><div class=nova-legacy-c-tooltip__body><div class=nova-legacy-c-tooltip__body-content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--show-divider nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-body">... The most basic of them is of course the double slit experiment. Recently it was accurately carried out by <mark class="nova-legacy-e-text-highlight nova-legacy-e-text-highlight--color-yellow">Demjanov (2010)</mark>, which clearly argued for our model of non-local quantum theory. Another possible experiment could be a measurement of the blackbody spectrum in far Reyleigh-Jeans region. ...</div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-s nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-target">Reference: <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href="https://www.researchgate.net/publication/276038774_Planck_Constant_as_Adiabatic_Invariant_Characterized_by_Hubble's_and_Cosmological_Constants">Planck Constant as Adiabatic Invariant Characterized by Hubble’s and Cosmological Constants</a></div></div></div></div><div class="nova-legacy-c-tooltip__arrow nova-legacy-c-tooltip__arrow--body"><div class=nova-legacy-c-tooltip__arrow-tip></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item__context-source><div class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-citation-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title"><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/45902219_Experiments_performed_in_order_to_reveal_fundamental_differences_between_the_diffraction_and_interference_of_waves_and_electrons>Experiments performed in order to reveal fundamental differences between the diffraction and interference of waves and electrons</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Citing article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Feb 2010</span><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>arXiv</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class=nova-legacy-v-person-inline-item href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244><span class=nova-legacy-v-person-inline-item__fullname><span class=gtm-profile-item>V V Demjanov</span></span></a></ul></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/45902219_Experiments_performed_in_order_to_reveal_fundamental_differences_between_the_diffraction_and_interference_of_waves_and_electrons class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label><span class=gtm-citation-item>View</span></span></a></div></div></div></div></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-tooltip nova-legacy-c-tooltip--position-above-left nova-legacy-c-tooltip--elevation-none nova-legacy-c-tooltip--color-white nova-legacy-c-tooltip--spacing-m nova-legacy-c-tooltip--luminosity-medium nova-legacy-v-citation-item__context"><div class=nova-legacy-c-tooltip__body><div class=nova-legacy-c-tooltip__body-content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--show-divider nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-body">... As already stated in the genesis of the present reading, the idea of a universal all pervading and permeating medium – the aether, is a " superseded" idea that is now thought to safely belong to the dustbin of the History of Science's great but failed ideas. This position continues despite a number of researchers calming to have positively detected absolute motion [9, 2, 3, 1,<mark class="nova-legacy-e-text-highlight nova-legacy-e-text-highlight--color-yellow"> 4,</mark> 5, 6, 12]. Perusing through standard university textbooks, one will agree that the picture portrayed therein is one where Einstein's 1905 STR is said to have delivered the " lethal" blow that sent this idea to its eternal resting place where it will never raise again. ...</div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-s nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-target">Reference: <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href=https://www.researchgate.net/publication/274277880_Special_Theory_of_Relativity_in_Absolute_Space>Special Theory of Relativity in Absolute Space</a></div></div></div></div><div class="nova-legacy-c-tooltip__arrow nova-legacy-c-tooltip__arrow--body"><div class=nova-legacy-c-tooltip__arrow-tip></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item__context-source><div class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-citation-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title"><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/45881303_RETRACTED_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media>RETRACTED: Physical interpretation of the fringe shift measured on Michelson interferometer in optical media</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Citing article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Oct 2009</span><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>arXiv</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class=nova-legacy-v-person-inline-item href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244><span class=nova-legacy-v-person-inline-item__fullname><span class=gtm-profile-item>V V Demjanov</span></span></a></ul></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/45881303_RETRACTED_Physical_interpretation_of_the_fringe_shift_measured_on_Michelson_interferometer_in_optical_media class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare nova-legacy-v-publication-item__action"><span class=nova-legacy-c-button__label><span class=gtm-citation-item>View</span></span></a></div></div></div></div></div></div></div></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-c-tooltip nova-legacy-c-tooltip--position-above-left nova-legacy-c-tooltip--elevation-none nova-legacy-c-tooltip--color-white nova-legacy-c-tooltip--spacing-m nova-legacy-c-tooltip--luminosity-medium nova-legacy-v-citation-item__context"><div class=nova-legacy-c-tooltip__body><div class=nova-legacy-c-tooltip__body-content><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-m nova-legacy-o-stack--spacing-none nova-legacy-o-stack--show-divider nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-body">... , it strongly appears that the 1887 result of Michelson and Michelson which appeared to have found a safe, unshakable, and permanent place in physics textbooks is under serious scrutiny, the jury is all out [cf. 18,5,6,4,8,9,<mark class="nova-legacy-e-text-highlight nova-legacy-e-text-highlight--color-yellow">10,</mark>26], this time with greater determination to overturn the tables and thereafter delivering what appears to be an "everlasting and eternal judgement". The aether may "not be dead after all". ...</div></div><div class=nova-legacy-o-stack__item><div class="nova-legacy-e-text nova-legacy-e-text--size-s nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-citation-item__context-target">Reference: <a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-decorated" href=https://www.researchgate.net/publication/274278546_Revisiting_the1887_Michelson-Morley_Experiment>Revisiting the1887 Michelson-Morley Experiment</a></div></div></div></div><div class="nova-legacy-c-tooltip__arrow nova-legacy-c-tooltip__arrow--body"><div class=nova-legacy-c-tooltip__arrow-tip></div></div></div></div></div><div class=nova-legacy-o-stack__item><div class=nova-legacy-v-citation-item__context-source><div class="nova-legacy-v-publication-item nova-legacy-v-publication-item--size-m gtm-citation-item"><div><div class="nova-legacy-v-publication-item__stack nova-legacy-v-publication-item__stack--gutter-m"><div class=nova-legacy-v-publication-item__stack-item><div class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit nova-legacy-v-publication-item__title"><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href=https://www.researchgate.net/publication/2185801_Michelson_interferometer_operating_at_effects_of_first_order_with_respect_to_vc>Michelson interferometer operating at effects of first order with respect to v/c</a></div></div><div class=nova-legacy-v-publication-item__stack-item><div class=nova-legacy-v-publication-item__meta><div class=nova-legacy-v-publication-item__meta-left><span class="nova-legacy-e-badge nova-legacy-e-badge--color-green nova-legacy-e-badge--display-block nova-legacy-e-badge--luminosity-high nova-legacy-e-badge--size-l nova-legacy-e-badge--theme-solid nova-legacy-e-badge--radius-m nova-legacy-v-publication-item__badge">Citing article</span></div><div class=nova-legacy-v-publication-item__meta-right><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__meta-data"><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>Mar 2001</span><li class="nova-legacy-e-list__item nova-legacy-v-publication-item__meta-data-item"><span>arXiv</span></ul></div></div></div><div class=nova-legacy-v-publication-item__stack-item><ul class="nova-legacy-e-list nova-legacy-e-list--size-m nova-legacy-e-list--type-inline nova-legacy-e-list--spacing-none nova-legacy-v-publication-item__person-list"><li class=nova-legacy-e-list__item><a class=nova-legacy-v-person-inline-item href=https://www.researchgate.net/scientific-contributions/V-V-Demjanov-81814244><span class=nova-legacy-v-person-inline-item__fullname><span class=gtm-profile-item>V V Demjanov</span></span></a></ul></div></div></div><div class=nova-legacy-v-publication-item__footer><div class=nova-legacy-v-publication-item__footer-actions><div class="nova-legacy-o-pack nova-legacy-o-pack--gutter-m nova-legacy-o-pack--width-auto nova-legacy-o-pack--vertical-align-middle"><div class="nova-legacy-o-pack__item nova-legacy-v-publication-item__footer-button-group"><div class="nova-legacy-c-button-group nova-legacy-c-button-group--gutter-m nova-legacy-c-button-group--orientation-horizontal nova-legacy-c-button-group--width-auto nova-legacy-v-publication-item__actions"><div class=nova-legacy-c-button-group__item><a href=https://www.researchgate.net/publication/2185801_Michelson_interferometer_operating_at_effects_of_first_order_with_respect_to_vc class="nova-legacy-c-button nova-legacy-c-button--align-center nova-legacy-c-button--radius-m nova-legacy-c-button--size-s nova-legacy-c-button--color-blue nova-legacy-c-button--theme-bare 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class="nova-legacy-e-text nova-legacy-e-text--size-l nova-legacy-e-text--family-display nova-legacy-e-text--spacing-none nova-legacy-e-text--color-grey-600">Top journals</h2></div><div class="nova-legacy-c-card__body nova-legacy-c-card__body--spacing-inherit"><div class="nova-legacy-o-stack nova-legacy-o-stack--gutter-s nova-legacy-o-stack--spacing-none nova-legacy-o-stack--no-gutter-outside"><div class=nova-legacy-o-stack__item><a class="nova-legacy-e-link nova-legacy-e-link--color-inherit nova-legacy-e-link--theme-bare" href="https://www.researchgate.net/journal/Physics-Letters-A-0375-9601?_tp=eyJjb250ZXh0Ijp7ImZpcnN0UGFnZSI6Il9kaXJlY3QiLCJwYWdlIjoiX2RpcmVjdCJ9fQ"><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-none nova-legacy-e-text--color-inherit">Physics Letters A (2)</div></a></div></div></div></div><div class="nova-legacy-c-card nova-legacy-c-card--spacing-m nova-legacy-c-card--elevation-1-above 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