2016
DOI: 10.1038/nphys3772
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Room-temperature spin–orbit torque in NiMnSb

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Cited by 97 publications
(123 citation statements)
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“…6. A spin torque arising from spin-orbit interactions has been demonstrated in GaMnAs [Chernyshov et al ., 2009] and other ferromagnets [ e.g ., Jamali et al ., 2013; Kurebayashi et al ., 2014; Ciccarelli et al ., 2016]. To date, the strongest spin-orbit-generated torques , and the ones most readily incorporated into practical device designs, have been measured in bilayers of one material with strong spin-orbit interactions that generates a pure spin current, and a second ferromagnetic layer whose magnetization direction can be controlled by this spin current [Ando et al ., 2008, Miron et al ., 2010, Pi et al ., 2010; Miron et al ., 2011a; Liu et al ., 2012a; Liu et al ., 2012b].…”
Section: Spin Transport At and Through Interfacesmentioning
confidence: 99%
“…6. A spin torque arising from spin-orbit interactions has been demonstrated in GaMnAs [Chernyshov et al ., 2009] and other ferromagnets [ e.g ., Jamali et al ., 2013; Kurebayashi et al ., 2014; Ciccarelli et al ., 2016]. To date, the strongest spin-orbit-generated torques , and the ones most readily incorporated into practical device designs, have been measured in bilayers of one material with strong spin-orbit interactions that generates a pure spin current, and a second ferromagnetic layer whose magnetization direction can be controlled by this spin current [Ando et al ., 2008, Miron et al ., 2010, Pi et al ., 2010; Miron et al ., 2011a; Liu et al ., 2012a; Liu et al ., 2012b].…”
Section: Spin Transport At and Through Interfacesmentioning
confidence: 99%
“…Current-driven switching [e.g., in Pt/Co and Ta/CoFeB (Liu et al, 2012) stacks], resonance and domain-wall motion (Miron et al, 2010) in transition metals, as well as in noncentrosymmetric magnetic semiconductors [(Ga,Mn)As, (Ga,Mn)(As,P), and (Ni, Mn)Sb] (Chernyshov et al, 2009;Fang et al, 2011;Kurebayashi et al, 2014;Ciccarelli et al, 2016) have attracted much attention in the past five years, opening fascinating venues for nonvolatile memory and logic applications.…”
Section: Principle Of Spin-orbit Torquesmentioning
confidence: 99%
“…Also the torkance tensor that describes the spin-orbit torque is an axial tensor of second rank. Therefore, the symmetry of D ij can be determined from the symmetry of the magnetization-even component of the torkance tensor, which has been determined for all crystallographic point groups [37][38][39].…”
Section: Interpretation Of the Contributions Amentioning
confidence: 99%