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Wavelet methods for solving three-dimensional partial differential equations

机译:求解三维偏微分方程的小波方法

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Abstract We present, a collocation method based on Haar wavelet and Kronecker tensor product for solving three-dimensional partial differential equations. The method is based on approximating a sixth-order mixed derivative by a series of Haar wavelet basis functions. The present method is suitable for numerical solution of all kinds of three-dimensional Poisson and Helmholtz equations. Numerical examples are solving to establish the efficiency and accuracy of the present method. Numerical results obtained are better as compared to numerical results obtained in past.
机译:摘要我们提出一种基于Haar小波和Kronecker张量积的搭配方法,用于求解三维偏微分方程。该方法基于通过一系列Haar小波基函数近似六阶混合导数。该方法适用于各种三维泊松和亥姆霍兹方程的数值解。数值示例正在求解以建立本方法的效率和准确性。获得的数值结果比过去获得的数值结果更好。

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