首页> 外文期刊>Applied Physics Letters >Reply to 'Comment on 'Metastable state in a shape-anisotropic single-domain nanomagnet subjected to spin-transfer torque'' [Appl. Phys. Lett. 105,116101 (2014)]
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Reply to 'Comment on 'Metastable state in a shape-anisotropic single-domain nanomagnet subjected to spin-transfer torque'' [Appl. Phys. Lett. 105,116101 (2014)]

机译:答复“关于“受到自旋转移转矩影响的形状各向异性单畴纳米磁体中的亚稳态”的评论。物理来吧105,116101(2014)]

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摘要

In his Comment, Bazaliy seems to have raised four issues: (1) the metastable state discussed in our paper is a potential energy maximum and hence always unstable/ irrelevant; (2) if one considers the magnetization dependence of the so-called "efficiency factor" g explicitly, then the in-plane component of the spin-transfer torque alone could stabilize the metastable state, without any need for the out-of-plane component; (3) some of the stability properties of the metastable state in the presence of thermal noise could have been inferred from stability diagrams and phase portraits, without perhaps the need for any stochastic Landau-Lifshitz-Gilbert simulations; and (4) the minimum switching current needed to avoid getting trapped in the metastable state is too high for technological applications. We address each of these issues below: First, the metastable state is a potential energy maximum only when no spin-polarized current flows through the magnet. In the presence of current flow (which is the situation we discuss), it cannot be viewed as a potential energy maximum because the non-conservative component of the spin-transfer-torque, resulting from flow of the current, cannot be captured within any potential energy framework. Therefore, this state is not always unstable, since the potential energy argument is untenable.
机译:Bazaliy在他的评论中似乎提出了四个问题:(1)本文讨论的亚稳态是最大的势能,因此始终不稳定/无关紧要; (2)如果明确考虑了所谓的“效率因子” g的磁化依赖性,则仅自旋传递转矩的面内分量可以稳定亚稳态,而无需面外零件; (3)在存在热噪声的情况下,亚稳态的一些稳定性能可以从稳定性图和相图中推断出来,而无需进行任何随机的Landau-Lifshitz-Gilbert模拟。 (4)避免陷入亚稳状态所需的最小开关电流对于技术应用而言过高。我们在下面解决每个问题:首先,仅当没有自旋极化电流流过磁体时,亚稳态才是最大的势能。在存在电流的情况下(这是我们讨论的情况),不能将其视为势能最大值,因为自旋传递转矩的非保守分量(由于电流的流动)无法捕获在任何情况下势能框架。因此,由于势能论证是站不住脚的,所以这种状态并不总是不稳定的。

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  • 来源
    《Applied Physics Letters》 |2014年第11期|116103.1-116103.1|共1页
  • 作者单位

    Department of Electrical and Computer Engineering, Virginia Commonwealth University, Richmond,Virginia 23284, USA;

    Department of Mechanical and Nuclear Engineering, Virginia Commonwealth University, Richmond, Virginia 23284, USA;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
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  • 正文语种 eng
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  • 入库时间 2022-08-18 03:16:00

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