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1)  non-singular fundamental solution
非奇异基本解
1.
Combining the element-free method and the boundary integral equation method for bending problem of thin plate,a boundary element-free method without singular integration is presented by using non-singular fundamental solution to establish the boundary integral equation.
将无单元法与薄板弯曲问题的边界积分方程方法相结合,用非奇异基本解建立边界积分方程,提出了无奇异积分的边界无单元法。
2.
Combining with the element-free method,a boundary element method without singular integration is presented by using non-singular fundamental solution to establish the boundary integral equation for electromagnetic field.
非奇异基本解建立电磁场问题的边界积分方程,将其与无单元法相结合,提出了电磁场计算的无奇异积分的边界无单元法,编制了相应的计算程序,计算结果表明,方法合理可行。
3.
In this paper, the boundary element equation for solving the bending problem of reinforced concrete plate has been founded by applying non-singular fundamental solution.
非奇异基本解建立求解钢筋混凝土板弯曲问题的边界积分方程 。
2)  fundamental solutions / nonsingular boundary element
基本解/非奇异边界元法
3)  nonsingular solution
非奇异解
1.
Also, the expression of the matrix equation s nonsingular solution is given.
在此基础上,进一步讨论了这类矩阵方程有非奇异解的条件,并且给出非奇异解的一般表达形式。
2.
By applying the equivalent normalized form of desected matrix,the article discusses the sufficient and necessary conditions of linear matrix equation A m×n X n×n =B m×n with nonsingular solution,gives out the general expression formula of nonsingular solution,thus generalizing the conclusion of the 4th point in it.
应用分块矩阵的等价标准形 ,讨论了线性矩阵方程Am×nXn×n=Bm×n有非奇异解的充要条件 ,并给出了非奇异解的一般表达式 ,从而推广了文 [4]的结论 。
3.
In this paper, the existence problem is discussed of a nonsingular solution to the matrix equation AX-XB=C, and several sufficient conditions are given for the existence of a nonsingular solution to it.
本文讨论了矩阵方程AX-XB =C非奇异解的存在性问题 ,并给出了该方程非奇异解存在的几个充分条件 。
4)  unessential singularity
非本质奇异点
5)  Outlier Sample
奇异样本
6)  singular solution
奇异解
1.
Dynamic singular solution of orthotropic layered elastlc half-plane and its application;
正交各向异性层状弹性半平面动力奇异解及其应用
2.
The Existence and Asymptotic Behaviors of Singular Solutions of Two-dimensional Differential Systems;
一类二维微分系统奇异解的存在性和渐近性
3.
It indicates that singular solution exists in solving problems of elasticity,which is inconsistent to the theorem of uniqueness of solution.
结果表明,在弹性力学问题中存在奇异解的情况,这与弹性力学解的唯一性定理是不一致的。
补充资料:非奇异边界点


非奇异边界点
non-angular boundary point

  非奇异边界点[咖峋吧.妞加训山仔州吐;Heoc浦明印aHH二功.],正则边界点(肥多血r场即山叮point) 复变量艺的单值解析函数f(z)的定义域D的可达边界点(ahainable boUnda甲point)心,使得f(:)沿D内任一到达心的路径都有一个到达〔的解析延拓(肛司州c con血uation).换言之,非奇异边界点是可达的,但不是奇异的.亦见解析函数的奇点(51理润比point).E.瓜.0叨鱿衅B撰【补注】注意D的边界上的同一个点可以引起一些不同的可达边界点,其中某些可能是奇异的,另一些是正则的.例如,考虑区域D二C\(一的,01以及函数f(:)“(h(习一们)一‘,其中h是晚公的主值.这时在一1‘之上”有两个可达边界点:一个是奇异的,对应于沿:二一1十“(0蕊:(l)接近一1;一个是正则的,对应于沿么二一l一it(O(t(1)接近一1.
  
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