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- fractional multilinear singular integrals 多线性分数次奇异积分
- multilinear singular integral operators 多线性奇异积分算子
- multilinear singular integral operator 多线性奇异积分算子
- A Note of the Fractional Multilinear Singular Integral 关于多线性分数次奇异积分的一个注
- multilinear singular integrals 多线性奇异积分算子
- Weak Type Endpoint Estimates for the Multilinear Singular Integral Operators 多线性奇异积分算子的弱端点估计
- The difficulty of the treatment of the nearly singular integrals hindered applications of Boundary Element Method(BEM). 摘要几乎奇异积分的计算困难阻碍了边界元法的工程应用。
- Singular integrals can be dealed with successfully for either linear element or quatratic element in the two-dimension shape optimization. 在两维形状优化中,无论用线性单元或是二次单元,积分的奇异性都可以完满处理。
- It is significant for structure analysis to implement object-oriented programming of BEM and improve singular integrals. 用面向对象的方法实现边界元结构程序分析和解决奇异积分计算,对结构计算分析具有一定的现实意义。
- Multilinear oscillatory singular integral 多线性振荡奇异积分
- In this note,several types of the formulas to interchanging order of integration for singular integrals of high order on real aris are given. 给出实轴上几种类型高阶奇异积分的换序公式 .
- commutator of singular integrals 奇异积分的交换子
- Oestreich[9] deal with an optimal control problem of such a type, however for a nonlinear singular integral equation. 在这个假设条件下,我们首先证明了状态方程解的存在唯一性和最优控制的存在性.
- The algorithm that solves weakly singular integral equation by Nystrom method is first discussed. 本文首先研究了Nystrom方法求解弱奇异积分方程的算法。
- The singular integration will affect the precision of the result while the Boundary Element Method (BEM) is used in calculating sound radiation. 边界元法应用于计算辐射声场时,由于奇异积分的存在,会影响到计算结果的精度。
- Different kinds of integrations have to be evaluated in boundary element methods.The nearly singular integral is the most difficult one of them. 摘要边界元法通常需要采用数值方法解决单元内的各种积分问题,而准奇异积分是各种积分中数值处理最为困难的部分。
- An approximate solution of a class of singular integral equation is given, the error and the possibility of the solution is analysed and proved. 给出了一类奇异积分方程的一种近似解法,并对其误差进行了分析估计,同时验证了该方法的可行性.
- By using the method of spherical harmonic, the boundedness of a kind of singular integral operator in product domains is given in this paper. 摘要用球调和的方法研究了一类乘积空间上奇异积分算子的有界性,所获得的结果给出了以往奇异积分算子有界性的应用。
- In this note, the well-known Bertrand-Poincare formula for changing order of integration related to singular intergrals with Cauchy kernel has been extended to some cases related to singular integrals of high order. 本文把关于Cauchy核奇异积分的Bertrand-Poincar换序公式推广到高阶奇异积分的情况。
- After using the obtained elementary soluation,the singular integral equation for the collinear crack problem was obtained. 利用此基本解可得共线裂纹问题的奇异积分方程。