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Green's function for the harmonic potential of the three-dimensional wedge transmission problem

机译:格林函数在三维楔形传递问题中的谐波势

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摘要

The point-source static potential in a wedge geometry consisting of two homogeneous media is solved via the Kontorovich-Lebedev and Fourier transforms. Inverse transforms enable the solution of Laplace's equation to be expressed in terms of image contributions plus residue sums (Fourier series) of toroidal functions. As in previous wave equation solutions for isovelocity wedges, explicit expressions for the poles that are the site of the residues are exploited when the wedge angle is a rational multiple of π.
机译:通过Kontorovich-Lebedev和Fourier变换求解由两个均质介质组成的楔形几何体中的点源静态电势。逆变换使拉普拉斯方程的解可以表示为图像贡献加上环形函数的残差和(傅立叶级数)。像以前的等速楔形波方程解一样,当楔形角为π的有理倍数时,会使用残差极点的显式表达式。

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