kernel of integral equation

kernel of integral equation的基本解释

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积分方程的核

与kernel of integral equation相关的网络例句 [注：此内容来源于网络，仅供参考]

It was proved that the irregularity of the kernel of integral equation could be overcome by choosing a suitable form of the normalized function.

通过寻找适当的规范化方程，来表示问题的边界，并证明积分方程核的奇异性被克服了。

Next, the boundary value problem is changed into an integral equation by applying a Green function. Then, by establishing a normalized boundary equation, the irregularity of the kernel of integral equation is overcome.

弹性扭转问题可看成是Poisson方程的边值问题，R 函数理论保证了对于任何复杂的区域，总可以找到一个规范化方程，从而可以将弹性扭转问题化为一个无奇异性的第二类Fredholm积分方程。

Based on a chosen normalized boundary equation, a new normalized boundary equation can be established such that the irregularity of the kernel of integral equations is overcame. Finally, natural frequency is obtained by the existence condition of nontrivial solution of the discrete algebraic equations derived from the integral equations.

边界方程有多种选择，在选定一种边界方程的基础上，可以通过建立一个新的边界方程来表示问题的边界，以克服积分核的奇异性；最后由积分方程的离散化方程组有非平凡解的条件，求得固有频率。

与kernel of integral equation相关的网络解释 [注：此内容来源于网络，仅供参考]

kernel of integral equation：积分方程的核

kepler's third law 开普勒第三定律 | kernel of integral equation 积分方程的核 | kernel of section 截面中心

kernel of integral operator：积分算子核

kernel of an integral equation 积分方程的核 | kernel of integral operator 积分算子核 | kernel of linear mapping 线性映射的核

kernel of an integral equation：积分方程的核

kernel function 核 | kernel of an integral equation 积分方程的核 | kernel of integral operator 积分算子核