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	<title>Kostiantyn Yershov &#8211; RiTM</title>
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	<description>Research in Theory of Magnetism</description>
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		<title>Вплив кривини на фазові переходи в хіральних магнетиках</title>
		<link>https://ritm.knu.ua/ua/publications/curvature-effects-on-phase-transitions-in-chiral-magnets/</link>
					<comments>https://ritm.knu.ua/ua/publications/curvature-effects-on-phase-transitions-in-chiral-magnets/#respond</comments>
		
		<dc:creator><![CDATA[Kostiantyn Yershov]]></dc:creator>
		<pubDate>Fri, 02 Oct 2020 08:25:52 +0000</pubDate>
				<category><![CDATA[Publications]]></category>
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					<description><![CDATA[Translation under construction.<p class="continue-reading-button"> <a class="continue-reading-link" href="https://ritm.knu.ua/ua/publications/curvature-effects-on-phase-transitions-in-chiral-magnets/">Continue reading<i class="crycon-right-dir"></i></a></p>]]></description>
										<content:encoded><![CDATA[<p class="qtranxs-available-languages-message qtranxs-available-languages-message-ua">Translation under construction.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">3370</post-id>	</item>
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		<title>Геометрично індукований рух доменних стінок у викривлених нанострайпах</title>
		<link>https://ritm.knu.ua/ua/publications/geometry-induced-motion-of-magnetic-domain-walls-in-curved-nanostripes/</link>
					<comments>https://ritm.knu.ua/ua/publications/geometry-induced-motion-of-magnetic-domain-walls-in-curved-nanostripes/#respond</comments>
		
		<dc:creator><![CDATA[Kostiantyn Yershov]]></dc:creator>
		<pubDate>Sun, 23 Sep 2018 12:46:44 +0000</pubDate>
				<category><![CDATA[Publications]]></category>
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					<description><![CDATA[Dynamics of topological magnetic textures are typically induced externally by, e.g., magnetic fields or spin/charge currents. Here, we demonstrate the effect of the internal-to-the-system geometry-induced motion of a domain wall in a curved nanostripe. Being driven by a gradient of the curvature of a stripe with biaxial anisotropy, transversal domain…<p class="continue-reading-button"> <a class="continue-reading-link" href="https://ritm.knu.ua/ua/publications/geometry-induced-motion-of-magnetic-domain-walls-in-curved-nanostripes/">Continue reading<i class="crycon-right-dir"></i></a></p>]]></description>
										<content:encoded><![CDATA[<p style="text-align: justify;">Dynamics of topological magnetic textures are typically induced externally by, e.g., magnetic fields or spin/charge currents. Here, we demonstrate the effect of the internal-to-the-system geometry-induced motion of a domain wall in a curved nanostripe. Being driven by a gradient of the curvature of a stripe with biaxial anisotropy, transversal domain walls acquire remarkably high velocities of up to 100 m/s and do not exhibit any Walker-type speed limit. We pinpoint that the inhomogeneous distribution of the curvature-induced Dzyaloshinskii-Moriya interaction is a driving force for the motion of a domain wall. Although we showcase our approach on the specific Euler spiral geometry, the approach is general and can be applied to a wide class of geometries.<br />
<em>Phys. Rev. B</em> <strong>98</strong>, 060409(R) (2018), <a href="http://ritm.knu.ua/downloads/pub/Yershov.PRB.18.pdf">PDF</a></p>
<p><a href="https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png"><img data-recalc-dims="1" fetchpriority="high" decoding="async" src="https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18-300x105.png?resize=900%2C315" alt="" width="900" height="315" class="alignnone size-medium wp-image-2707" srcset="https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png?resize=300%2C105&amp;ssl=1 300w, https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png?resize=768%2C270&amp;ssl=1 768w, https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png?resize=1024%2C359&amp;ssl=1 1024w, https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png?resize=150%2C53&amp;ssl=1 150w, https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png?w=1800&amp;ssl=1 1800w, https://i0.wp.com/ritm.knu.ua/wp/wp-content/uploads/2018/09/fig_yershov_prb_18.png?w=2700&amp;ssl=1 2700w" sizes="(max-width: 900px) 100vw, 900px" /></a></p>
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		<post-id xmlns="com-wordpress:feed-additions:1">2706</post-id>	</item>
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		<title>Ефекти кривини і крученні в динаміці доменної стінки під впливом спінового струму</title>
		<link>https://ritm.knu.ua/ua/publications/helix_zhangli/</link>
					<comments>https://ritm.knu.ua/ua/publications/helix_zhangli/#respond</comments>
		
		<dc:creator><![CDATA[Kostiantyn Yershov]]></dc:creator>
		<pubDate>Tue, 15 Mar 2016 18:24:05 +0000</pubDate>
				<category><![CDATA[Publications]]></category>
		<guid isPermaLink="false">http://ritm.knu.ua/?p=2012</guid>

					<description><![CDATA[The domain wall motion along a helix-shaped nanowire is studied for the case of spin-current driving via the Zhang-Li mechanism. The analysis is based on the collective variable approach. Two effects are ascertained: (i) the curvature results in the appearance of the Walker limit for a uniaxial wire, and (ii)…<p class="continue-reading-button"> <a class="continue-reading-link" href="https://ritm.knu.ua/ua/publications/helix_zhangli/">Continue reading<i class="crycon-right-dir"></i></a></p>]]></description>
										<content:encoded><![CDATA[<p>The domain wall motion along a helix-shaped nanowire is studied for the case of spin-current driving via the Zhang-Li mechanism. The analysis is based on the collective variable approach. Two effects are ascertained: (i) the curvature results in the appearance of the Walker limit for a uniaxial wire, and (ii) the torsion results in effective shift of the nonadiabatic spin torque parameter β. The latter effect changes considerably the domain wall velocity and can result in negative domain wall mobility. This effect can be also used for an experimental determination of the nonadiabatic parameter β and damping coefficient α.</p>
<p><em>Phys. Rev. B.</em> <strong>92</strong>, 094418 (2016), <a href="http://ritm.knu.ua/downloads/pub/Yershov.PRB.16.pdf">PDF</a></p>
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