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1.Poincare-Bertrand Formula of Singular Integral on a Closed Piecewise Smooth Manifold
闭逐块光滑流形上奇异积分的Poincaré-Bertrand公式收藏指正
2.According to the idea of complex analysis in several variables,the Poincare′-Bertrand trans formation formula of the singular integral with exchange factor kernel on characteristic manifold in Clifford analysis was considered. Using this formula,the singular integral equation with exchange factor kernel on characteristic manifold was discussed. At last, the solvability of the equation under certain conditions were gotten.
借助多元复分析的思想,首先研究实Clifford分析中于特征流形上具有交换因子核的奇异积分的Poincare′?Bretrand置换公式.再利用这个公式研究特征流形上具有交换因子核的奇异积分方程.在一定条件下得到了该积分方程的可解性.收藏指正
3.In this paper, we expand the well-known Poincare- Bertrand formula in the complex function theory to the general replacement formula of singular integral of Bochner-Martinelli type which contains the solid angle coefficients α(ζ) of the point ζ on a closed piecewise C(1) smooth manifold.
本文把复变函数论中著名的Poincare-Bertrand公式拓广到闭逐块C(1)光滑流形上Bochner-Martinelli型奇异积分的含有点ζ的立体角系数α(ζ)的更一般的置换公式.收藏指正
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