cauchy kernel
- cauchy kernel的基本解释
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柯嗡
- 更多网络例句与cauchy kernel相关的网络例句 [注：此内容来源于网络，仅供参考]
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The diagonalization of the Cauchy kernel is one of the most important theorems in the theory of symmetric functions.
Cauchy核的对角化是对称函数理论中最重要的定理之一。
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Furthermore, it can be changed into singular integral equations with Cauchy kernel by introducing Sherman transformation. Then , the numerical example of the elastic welding problem with symmetric cracks is given, and the stress intensity factors can be obtained.
通过应用平面弹性复变方法，把满足已知边界条件的弹性平衡问题转化为解析函数的边值问题，再通过引入Sherman变换，把边值问题化为Cauchy核的奇异积分方程组。
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The latter one is our effort in attacking the diagonalization of the Cauchy kernel on Schubert polynomials (the noncommutative version conjectured by Alain Lascoux is still open).
后者是我们在关于Schubert多项式的Cauchy核对角化方面所做的努力（Alain Lascoux猜想在非交换的情况下也成立，但目前为止还没有被证明）。
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This paper discusses the Noether theorem of complete singular integral equation which containsboth the convolution kernel and the Cauchy kernel, and comes up with the Noether theoremwhich is similar to the Fredholm integral equation, the convolution equation and the singularintegral equation.
本文讨论了既含卷积核又含Cauchy核的完全奇异积分方程的Noether定理，得到了与Fredholm积分方程、卷积型积分方程、奇异积分方程相类似的Noether定理。
- 更多网络解释与cauchy kernel相关的网络解释 [注：此内容来源于网络，仅供参考]
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cauchy kernel：柯嗡
cauchy integral formula 柯锡分公式 | cauchy kernel 柯嗡 | cauchy mean value formula 广义均值定理
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cauchy kernel：柯西内核
cauchy integral formula 柯西积分公式 | cauchy kernel 柯西内核 | cauchy kovalevskaya theorem柯西定理