在CoFeB/MgO异构结构中,CoFeB层厚度对弹性参数的影响
S Shekhar1, S Mielcarek2, Y Otani3,4
1Institute of Spintronics and Quantum Information, Faculty of Physics, Adam Mickiewicz University, Uniwersytetu Poznańskiego 2, 61-614, Poznan, Poland. shashank.shekhar@amu.edu.pl.
Scientific reports
|July 1, 2023
概括
研究了CoFeB/MgO异构中的表面声波 (SAWs),以了解声-旋转相互作用. 确定了磁层的弹性特性,这对于自旋电子设备的开发至关重要.
科学领域:
- 凝聚物质物理学 凝聚物质物理学
- 材料科学 材料科学 材料科学
- 这就是Spintronics.
背景情况:
- 表面声波 (声波) 通过与自旋波的合,显示出旋转器件的潜力.
- 了解磁性异构结构中的声子特性是探索这种合的关键.
- 磁层的弹性特性会影响声的行为.
研究的目的:
- 研究CoFeB/MgO异构中表面声波 (SAW) 的频波向量分散.
- 确定各个CoFeB层的弹性张量参数.
- 估计整个异构结构堆的有效弹性参数.
主要方法:
- 布里卢恩光谱法用于研究热激发SAWs.
- 有限元素方法 (FEM) 模拟以证实实验发现.
- CoFeB 层厚度的系统变化.
主要成果:
- 通过将模拟与实验数据相匹配,提取了CoFeB层的弹性张量参数.
- 对于CoFeB/MgO堆的估计有效弹性参数 (张力,扬模,波松比).
- 模拟 (使用单个或有效参数) 和实验结果之间有良好的一致性.
结论:
- 成功确定了CoFeB层和CoFeB/MgO异构的弹性特性.
- 提取的弹性参数对于理解声子-准粒子相互作用是有价值的.
- 这项研究为设计未来使用声学-自旋合的自旋电子设备提供了基础数据.
相关概念视频
Bending of Members Made of Several Materials
228
In analyzing a structural member composed of two different materials with identical cross-sectional areas, it is crucial to understand how their distinct elastic properties affect the member's response under load. The analysis involves assessing stress and strain distributions using the transformed section concept, which accounts for variations in material properties.
Hooke's Law determines stress in each material, stating that stress is proportional to strain but varies due to each...
Hooke's Law determines stress in each material, stating that stress is proportional to strain but varies due to each...
228
Relation between Poisson's ratio, Modulus of Elasticity and Modulus of Rigidity
296
Deformation occurs in axial and transverse directions when an axial load is applied to a slender bar. This deformation impacts the cubic element within the bar, transforming it into either a rectangular parallelepiped or a rhombus, contingent on its orientation. This transformation process induces shearing strain. Axial loading elicits both shearing and normal strains. Applying an axial load instigates equal normal and shearing stresses on elements oriented at a 45° angle to the load axis.
296
Strain and Elastic Modulus
3.7K
The quantity that describes the deformation of a body under stress is known as strain. Strain is given as a fractional change in either length, volume, or geometry under tensile, volume (also known as bulk), or shear stress, respectively, and is a dimensionless quantity. The strain experienced by a body under tensile or compressive stress is called tensile or compressive strain, respectively. In contrast, the strain experienced under bulk stress and shear stress is known as volume and shear...
3.7K
Elastic Strain Energy for Shearing Stresses
228
As discussed in previous lessons, strain energy in a material is the energy stored when it is elastically deformed, a concept crucial in materials science and mechanical engineering. This energy results from the internal work done against the cohesive forces within the material. When a material undergoes shearing stress and corresponding shearing strain, the strain energy density, which is the energy stored per unit volume, is calculated. Within the elastic limit, where the stress is...
228
Dynamic Modulus of Elasticity of Concrete
421
The dynamic modulus of elasticity assesses how a concrete structure deforms under impact or dynamic loads. It is typically higher than the static modulus of elasticity, measured under slow, steady loading conditions.
The sonic test is a common method to determine the dynamic modulus. In this test, a concrete beam, sized either 6 x 6 x 30 inches or 4 x 4 x 20 inches, is clamped at its center. Vibrations are initiated at one end of the beam by an electromagnetic exciter unit powered by...
The sonic test is a common method to determine the dynamic modulus. In this test, a concrete beam, sized either 6 x 6 x 30 inches or 4 x 4 x 20 inches, is clamped at its center. Vibrations are initiated at one end of the beam by an electromagnetic exciter unit powered by...
421
Hooke's Law
482
Hooke's law, a pivotal principle in material science, establishes that the strain a material undergoes is directly proportional to the applied stress, defined by a factor called the modulus of elasticity or Young's modulus.
482


