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1)  magnetoelastic energy
磁弹性能
2)  magnetoelastic energy
磁致弹性能
3)  magneto-elasticity
磁弹性
1.
In this paper, we describe the quasi-static problem of magnetoelastic in solid deformed media caused by the eulerian and lagrangian coodinate and we discuss the electro-magnetic effect of the magneto-elasticity of conducting media.
本文用欧拉和拉格朗日坐标对固体变形介质在时变电磁和机械场作用下的磁弹性准静态问题进行了描述,剖析了准静态磁弹性问题的电磁效应,并导出了拉格朗日坐标下的简化方程,可用来求解一类小幅度变形的磁弹性问题。
2.
According to the basic hypothesis of magneto-elasticity and Maxwell field equation, the expressions of electromagnetic force and torque in this equation are given.
研究了磁场环境中传导薄板的非线性磁弹性振动问题。
4)  magnetoelasticity [mæɡ'ni:təu,elæ'stisəti]
磁弹性
1.
This paper presents the research scopes, developing history, basic equations, theoretical studies and the applications of magnetoelasticity and thermal-magnetoelasticity.
介绍了磁弹性、热磁弹性的基本内容,发展简史,基本方程,理论研究,实际应用研究及其未来应用前景。
5)  Magnetic-elasticity
磁弹性
1.
Based on the magnetic-elasticity nonlinear kinetic equations,physical equations,electrical kinetic equations and the expression of Lorentz forces,the magnetic-elasticity kinetic buckling equation of a current-carrying plate applied mechanical load in a magnet field were derived.
在载流薄板的磁弹性非线性运动方程、物理方程、洛仑兹力表达式及电动力学方程的基础上,导出了载流薄板磁弹性动力屈曲方程,并应用Galerkin原理把屈曲方程整理为Mathieu方程的标准形式,将载流矩形薄板在电磁场与机械荷载共同作用下的磁弹性屈曲问题归结为对Mathieu方程的求解问题。
2.
The magnetic-elasticity stability problem of a current plate clamped at each edge,which is under the action of mechanical load in magnetic field,was studied by using the stability of Mathieu equation s solution in this paper.
本文针对四边固定载流矩形薄板,利用Mathieu方程解的稳定性,研究其在电磁场与机械荷载共同作用下的磁弹性稳定性问题。
3.
The magnetic-elasticity kinetic stability problem of a current carrying plate under the action of mechanical load in a magnet field is studied by using the Mathieu equation.
本文利用马丢方程,研究载流薄板在电磁场与机械荷载共同作用下的磁弹性动力失稳问题。
6)  linear magnetoelasticity
线磁弹性
1.
The problemof buckling of a ferromagnetic elastic plate is investigated in a uniform magnetic field within theframework of linear magnetoelasticity.
当外磁场垂直作用于板面时,在线磁弹性理论的框架上,建立了板的平衡方程,结合相应的边界条件,求解了平衡微分方程。
补充资料:无弹性架压磁测力传感器压头


无弹性架压磁测力传感器压头


无弹性架压碰测力传感器压头
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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