在散装铁电工业中,通过脱位印记进行内在菌株工程.
Fangping Zhuo1, Xiandong Zhou2,3, Shuang Gao1
1Department of Materials and Earth Sciences, Technical University of Darmstadt, 64287 Darmstadt, Germany.
Physical review letters
|July 21, 2023
概括
我们在酸晶体中使用塑料变形进行了应变工程. 这种方法减轻了域不稳定性和退化,通过控制域变量来提高铁电设备的性能.
科学领域:
- 材料科学 材料科学 材料科学
- 固态物理 固态物理
- 晶体学 晶体学是指结晶学.
背景情况:
- 铁电材料,如酸 (BaTiO3),对于电子设备至关重要.
- 域不稳定性和降解限制了铁电设备的性能和寿命.
- 控制内部应变是改善铁电性能的关键.
研究的目的:
- 开发一种用于铁电单晶的新型内在应变工程技术.
- 研究塑性变形对BaTiO3.3域结构和稳定性的影响.
- 通过精确的应变控制,减轻铁电器件的域不稳定性和退化.
主要方法:
- 四角铁电单晶BaTiO3.3的不可逆转的高温塑性变形.
- 引入[001]轴对齐的位移和内平面应变场.
- 直接实验观测和理论分析的结合.
- 调整内平面和外平面域变体的比率.
主要成果:
- 在BaTiO3.3中成功引入了对齐的位移和相关的应变场.
- 通过受控的塑性变形,核化完全在平面内的域变体.
- 在衰老和疲劳过程中,证明了域不稳定性和外部降解的缓解.
- 确定了应变调整对于控制域变异比率的重要性.
结论:
- 通过塑性变形进行内在应变工程是BaTiO3.3的可行方法.
- 通过对位移和应变场的控制引入,可以稳定铁电领域.
- 这种方法为提高铁电设备的可靠性和性能提供了一条途径.
- 这些发现有助于更好地理解铁性材料中缺陷诱导的域行为.
相关概念视频
Measurements of Strain
1.7K
Strain quantifies the deformation of a material under force, typically measured as normal strain, which represents the change in length when compared with the original length. Electrical strain gauges are used for enhanced accuracy. These devices consist of a conductive wire mounted on a paper backing that adheres to the material's surface. These gauges operate on the piezoresistive effect, where the wire's electrical resistance changes in response to mechanical deformation. The strain...
1.7K
True Stress and True Strain
353
Engineering stress is calculated as the load divided by the original, undeformed cross-sectional area. It approximates a material under load. This approximation is especially relevant post-yield in ductile materials. Though engineering stress-strain diagrams are often used for their convenience and accessibility, they can sometimes fall short in accuracy, particularly when dealing with large strain values.
In contrast, true stress offers a more precise portrayal. It is computed by dividing the...
In contrast, true stress offers a more precise portrayal. It is computed by dividing the...
353
Strain Energy
488
Strain energy is a fundamental concept in the field of materials science and structural engineering, describing the energy absorbed by a material or structure when it is deformed under load.
Consider a rod that is fixed at one end and subjected to an axial force at the free end. This axial force induces stress within the rod, leading to its elongation. As the axial force increases, so does the elongation of the rod, illustrating a direct relationship between the force applied and the resulting...
Consider a rod that is fixed at one end and subjected to an axial force at the free end. This axial force induces stress within the rod, leading to its elongation. As the axial force increases, so does the elongation of the rod, illustrating a direct relationship between the force applied and the resulting...
488
Strain-Energy Density
475
Understanding the strain energy density in materials under axial load is crucial for evaluating their mechanical behavior and durability. When a rod is subjected to such a load, it elongates and stores energy, known as strain energy, as potential energy within the material. This energy is measured in terms of energy per unit volume.
In the elastic region of a material, the relationship between the stress and the strain is linear and follows Hooke's Law. The strain energy density in this...
In the elastic region of a material, the relationship between the stress and the strain is linear and follows Hooke's Law. The strain energy density in this...
475
Elastic Strain Energy for Shearing Stresses
224
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...
224
Three-Dimensional Analysis of Strain
254
Three-dimensional strain analysis is crucial for understanding how materials deform under stress, particularly in elastic, homogeneous materials. This method employs principal stress axes to simplify complex stress states into more understandable forms. Subjected to stress, a small cubic element within a material either expands or contracts along these axes, transforming into a rectangular parallelepiped. This transformation effectively illustrates the material's deformation. The principal...
254


