论文标题

腔体旋转的电磁方法

An Electromagnetic Approach to Cavity Spintronics

论文作者

Macêdo, Rair, Holland, Rory C., Baity, Paul G., McLellan, Luke J., Livesey, Karen L., Stamps, Robert L., Weides, Martin P., Bozhko, Dmytro A.

论文摘要

腔量子电动力学和磁性的磁场最近已合并为\ textit {``腔旋转式'},研究了一个准粒子,该准粒子是从限制在微波腔中的站立电磁波之间的强耦合出现的,该型电磁波与微波腔谐振器中的电磁波和质量波的Quanta Waves,镁质,含量。现在,预计这种现象将用于各种设备,用于从量子通信到暗物质检测的应用。为了取得成功,大多数这些应用都需要对耦合强度进行大量控制,从而竭尽全力通过各种不同的方法来理解耦合。在这里,研究了谐振器和磁性样品的电磁特性,以全面了解这两个系统之间的耦合。由于耦合是激发矢量场直接与磁化动力学直接相互作用的结果,因此采用了高度准确的电磁扰动理论,它允许在没有任何拟合参数的情况下,可以预测空腔谐振器中任何场合配置的谐振混合模式频率。该耦合不仅强烈依赖于激发矢量场和样品的磁性特性,而且还取决于样品的形状。通过将理论框架应用于两个不同的实验:放置在三维谐振器中的磁球以及将矩形的磁性棱镜放置在二维谐振器上的磁球来说明这些发现。该理论提供了对强耦合系统的整体行为的全面理解,并且很容易为其他系统进行修改。

The fields of cavity quantum electrodynamics and magnetism have recently merged into \textit{`cavity spintronics'}, investigating a quasiparticle that emerges from the strong coupling between standing electromagnetic waves confined in a microwave cavity resonator and the quanta of spin waves, magnons. This phenomenon is now expected to be employed in a variety of devices for applications ranging from quantum communication to dark matter detection. To be successful, most of these applications require a vast control of the coupling strength, resulting in intensive efforts to understanding coupling by a variety of different approaches. Here, the electromagnetic properties of both resonator and magnetic samples are investigated to provide a comprehensive understanding of the coupling between these two systems. Because the coupling is a consequence of the excitation vector fields, which directly interact with magnetisation dynamics, a highly-accurate electromagnetic perturbation theory is employed which allows for predicting the resonant hybrid mode frequencies for any field configuration within the cavity resonator, without any fitting parameters. The coupling is shown to be strongly dependent not only on the excitation vector fields and sample's magnetic properties but also on the sample's shape. These findings are illustrated by applying the theoretical framework to two distinct experiments: a magnetic sphere placed in a three-dimensional resonator, and a rectangular, magnetic prism placed on a two-dimensional resonator. The theory provides comprehensive understanding of the overall behaviour of strongly coupled systems and it can be easily modified for a variety of other systems.

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