1) electroelastic field
电弹性场
1.
The entire electroelastic field and the asymptotic field near the inclusion tip were obtained under four types of combined mechanical and electric loadi.
在无穷远处受 4种机电组合载荷之一作用下 ,获得了整个平面内的电弹性场和夹杂端点附近处渐近的奇异场 ,并给出了奇异性系数的表达式 。
2.
By solving the resulting equations,the explicit analytic expressions for electroelastic field near to the inclusion tip were obtained.
利用积分变换法将动载荷下嵌入在无穷压电材料中的包体问题化为对偶积分方程组,求解这些方程组可以获得包体尖端附近电弹性场的明显解释表达式。
3.
Solving the resulting equations, the explicit analytic expressions for electroelastic field along the crack line and the intensity factors of relevant quantities near the crack tip and the mechanical strain energy release rate were o.
对受 4种机电载荷的内含裂纹的压电陶瓷板的电弹性行为进行了分析· 利用积分变换方法将非电渗透型反平面裂纹问题化为对偶积分方程组 ,求解这些方程组可以获得裂纹线上电弹性场的明显解析表达式 ,及裂尖处一些量的强度因子和机械应变能释放率· 当板的厚度趋近于无穷大时 ,所得结果还原为熟知结
2) singular electromechanical field
电弹性场奇异性
3) singular electro-elastic fields
奇异电弹性场
4) electro-elastic field
电弹场
1.
Singular electro-elastic fields surrounding crack-tips of piezoelectric materials can be expressed as ∑=βrλF(θ), in which (r, θ) is the polar coordinate system whose origin is set at the singular point; A is the eigenvalue; F(θ) is the characteristic angular variation function; β is a coefficient to be determined.
提出了一种裂尖邻域杂交元模型,将其与标准杂交应力元结合来求解压电材料裂纹尖端的奇性电弹场和断裂参数的数值解。
5) elastic field
弹性场
1.
Phase-field simulation of the influence of elastic field on microstructure evolution and equilibrium composition of precipitation;
相场法模拟弹性场对沉淀相变组织演化及相平衡成分的影响
2.
The thermalelastic field due to dilative inclusion in homogeneous medium is given by Papkovitch-Neuber harmonic potential functions.
目的确定在双材料中由具有均匀本征应变的任意多个夹杂引起的热弹性场。
3.
Methods A dislocation was separated into pure edge part and pure screw part and their superposition was used to find the elastic field.
方法通过将位错分解为刃型和螺型分量，该位错引起的整个弹性场可由两个分量所引起的弹性场叠加得到。
6) elastic wavefield
弹性波场
1.
Based on Biot theory, the paper presented staggering grid finite-difference algorithm with any even-order precision of 3-C elastic wave e-quation in 2-D biphase dip anisotropic medium,and conducted simulation of elastic wavefield in homogeneous and two-layered biphase VTI and TTI media.
基于Biot理论,本文提出了二维双相任意倾斜各向异性介质三分量弹性波方程交错网格任意偶阶精度有限差分解法,并对均匀及两层双相VTI介质和TTI介质中的弹性波场进行了模拟。
补充资料：场致发光材料(见电致发光材料)
场致发光材料(见电致发光材料)
electroluminescent material
见场致发光材料eleetrolumineseent material 电致发光材料。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条