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1)  local stress singularities
应力奇异区域
2)  non-singularity zone
非奇异区域
3)  phase anomaly
相奇异区域
1.
The phase anomaly zones are investigated on the basis of the integral theorem of Helmholtz and Kirchhoff in terms of the Kirchhoff′s boundary conditions and the physical meaning of the integral for the diverging and converging spherical waves.
从波动方程出发 ,在基尔霍夫边界条件下 ,根据积分的物理意义 ,简明地研究了发散和汇聚球面波的相奇异区域分布。
4)  regional stress-strain tield
区域应力-应变异常场
5)  stress singularity
应力奇异性
1.
Numerical simulation on stress singularity at the end of soft cushion;
软垫层末端应力奇异性数值模拟
2.
Problem of elastoplastic stress singularity near V-notch tip;
V型切口尖端的弹塑性应力奇异性问题
3.
The distributions of the stress along interface after the disappearance of stress singularity are analyzed and discussed.
应用有限单元法对上述结果进行了验证,并对消除应力奇异性后的界面应力进行了分析与讨论;结果表明:采用刚好使奇异性消失的接合角会获得最均匀的界面应力分布。
6)  singular stress field
奇异应力场
1.
The related displacement and singular stress fields near the tip of a V-notch with anti-symmetric defomation in orthotropic materials are obtained subsequently,and verified by comparing the nume.
基于正交各向异性材料弹性平面问题的通解,导出了正交各向异性材料奇异点附近的位移场和奇异应力场的解析表达式,由此给出了反对称变形模态下V型切口尖端附近的位移场和奇异应力场的解析解,通过算例难证,解析解与有限元解吻合得非常好。
补充资料:轧辊残余应力(见轧辊应力)


轧辊残余应力(见轧辊应力)
residual stresses in roll

zhagun eanyu yingli轧辊残余应力(residual stresses in roll)见礼辐应力。
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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