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A comparison of the von Mises and Gaussian basis functions for approximating spherical acoustic scatter

机译:冯·米塞斯和高斯基函数的近似,用于近似球形声散射

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摘要

This paper compares the approximation accuracy of two basis functions that share a common radial basis function (RBF) neural network architecture used for approximating a known function on the unit sphere. The basis function types considered are that of a new spherical basis function, the von Mises function, and the now well-known Gaussian basis function. Gradient descent learning rules were applied to optimize (learn) the solution for both approximating basis functions. A benchmark approximation problem was used to compare the performance of the two types of basis functions, in this case the mathematical expression for the scattering of an acoustic wave striking a rigid sphere.
机译:本文比较了共享基本径向基函数(RBF)神经网络体系结构的两个基函数的逼近精度,该结构用于逼近单位球面上的已知函数。所考虑的基函数类型是新的球形基函数,von Mises函数和现在众所周知的高斯基函数。应用梯度下降学习规则来优化(学习)两个近似基函数的解。使用基准逼近问题来比较两种类型的基函数的性能,在这种情况下,是对撞击刚性球体的声波进行散射的数学表达式。

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