singular integral equation

  • 释义

    奇异积分方程

数据更新时间:2026-08-21 22:05:05
1、

The Noether Theorem of the Singular Integral Equation with Convolution Kernel

含卷积核的奇异积分方程的Noether定理

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2、

solution for the non-normal type of dual completing singular integral equation with convolution kernels

一类对偶型完全奇异积分方程的非正则型的求解方法

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3、

The singular integral equation for the unkown crack opening displacement is derived.

求出了以裂纹张开位移为未知量的奇异积分方程.

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4、

The surface Helmholtz integral equation dispersed by quadratic iso_parametric element is used as computation equation. Extensive work has been performed to overcome boundary integral equation in acoustic problems, non_uniqueness of solution and singular integral kernels.

以二次等参元离散的表面Helmholtz积分方程作为计算方程,采用一系列数值处理技术,克服了表面Helmholtz积分方程求解声学问题时出现的解的不唯一性和积分函数奇异性。

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5、

the direct method of solution for the non-normal type of singular integral equation with hilbert kernel

具有Hilbert核非正则型奇异积分方程的直接解法

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6、

Linear Singular Integral Equation of Several Complex Variables

多复变数的线性奇异积分方程

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7、

On method of solution in class { α,β} for the dual singular integral equation with Cauchy kernel and convolution kernel in the non-normal type case

{α,β}类中含Cauchy核与卷积核的对偶型奇异积分方程非正则型解法

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8、

taking sh wave as an example, the singular integral equation is solved by the use of the chebyshev polynomials.

并对SH波入射的情形进行了详细的分析,求解了相应的奇异积分方程。

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9、

The character of the solution depends on the known function of integral equation, as to the Type ⅰ Fredholm integral equation with logarithm function singular integral kernel.

对于具有对数函数弱奇异性积分核的Fredholm型I类积分方程,解的性质主要取决于方程中已知函数的形式。

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10、

by using the fourier transform, the associated problem is reduced to a singular integral equation.

在电渗透裂纹和非电渗透型的裂纹假设下,利用Fourier积分变换,把相应的混合边值问题转化为求解奇异积分方程。

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11、

This is a singular integral equation with Cauchy kernal, we can find the analytic solution by using Chebyshev polynomial expension.

这是一个带Cauchy核的奇异积分方程,应用Chebyshev多项式展开,求出此方程的解析解。

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