2021
DOI: 10.1021/acsami.1c03776
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Structural Phase-Dependent Giant Interfacial Spin Transparency in W/CoFeB Thin-Film Heterostructures

Abstract: Pure spin current has transformed the research field of conventional spintronics due to its various advantages, including energy efficiency. An efficient mechanism for generation of pure spin current is spin pumping, and high effective spinmixing conductance (G eff ) and interfacial spin transparency (T) are essential for its higher efficiency. By employing the time-resolved magneto-optical Kerr effect technique, we report here a giant value of T in substrate/W (t)/Co 20 Fe 60 B 20 (d)/SiO 2 (2 nm) thin-film h… Show more

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Cited by 23 publications
(37 citation statements)
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“…Whereas the spin‐orbit coupling at the interface or proximity induced interfacial depolarization leads to the SML and consequent enhancement of damping, the creation of degenerate magnon modes from an initially uniform FMR mode caused by the surface inhomogeneity scattering centers, leads to TMS effect. [ 57 ] Inclusion of these two effects into the effective damping gives the following modified set of expressions [ 19,58 ] αeffbadbreak=α0goodbreak+αSPgoodbreak+αSMLgoodbreak+αTMS\begin{equation}{\alpha _{{\rm{eff}}}} = {\alpha _0} + {\alpha _{{\rm{SP}}}} + {\alpha _{{\rm{SML}}}} + {\alpha _{{\rm{TMS}}}}\end{equation} αeff=α0+gμnormalB4πdMeffGeff+GSML+βTMSd2\begin{equation} \def\eqcellsep{&}\begin{array}{*{20}{c}} {{\alpha _{{\rm{eff}}}} = {\alpha _0} + \frac{{g{{{\mu}}_{\rm{B}}}}}{{4{{\pi}}d{M_{{\rm{eff}}}}{\rm{\ }}}}\left( {{G_{{\rm{eff}}}} + {G_{{\rm{SML}}}}} \right) + \frac{{{\beta _{{\rm{TMS\ }}}}}}{{{d^2}}}} \end{array} \end{equation}…”
Section: Resultsmentioning
confidence: 99%
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“…Whereas the spin‐orbit coupling at the interface or proximity induced interfacial depolarization leads to the SML and consequent enhancement of damping, the creation of degenerate magnon modes from an initially uniform FMR mode caused by the surface inhomogeneity scattering centers, leads to TMS effect. [ 57 ] Inclusion of these two effects into the effective damping gives the following modified set of expressions [ 19,58 ] αeffbadbreak=α0goodbreak+αSPgoodbreak+αSMLgoodbreak+αTMS\begin{equation}{\alpha _{{\rm{eff}}}} = {\alpha _0} + {\alpha _{{\rm{SP}}}} + {\alpha _{{\rm{SML}}}} + {\alpha _{{\rm{TMS}}}}\end{equation} αeff=α0+gμnormalB4πdMeffGeff+GSML+βTMSd2\begin{equation} \def\eqcellsep{&}\begin{array}{*{20}{c}} {{\alpha _{{\rm{eff}}}} = {\alpha _0} + \frac{{g{{{\mu}}_{\rm{B}}}}}{{4{{\pi}}d{M_{{\rm{eff}}}}{\rm{\ }}}}\left( {{G_{{\rm{eff}}}} + {G_{{\rm{SML}}}}} \right) + \frac{{{\beta _{{\rm{TMS\ }}}}}}{{{d^2}}}} \end{array} \end{equation}…”
Section: Resultsmentioning
confidence: 99%
“…Whereas the spin-orbit coupling at the interface or proximity induced interfacial depolarization leads to the SML and consequent enhancement of damping, the creation of degenerate magnon modes from an initially uniform FMR mode caused by the surface inhomogeneity scattering centers, leads to TMS effect. [57] Inclusion of these two effects into the effective damping gives the following modified set of expressions [19,58] 𝛼 eff = 𝛼 0 + 𝛼 SP + 𝛼 SML + 𝛼 TMS ( 15)…”
Section: Modulation Of Damping As a Route To Probe Spin Pumpingmentioning
confidence: 99%
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