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A new method for solving boundary value problem of partial differential equations

机译:一种求解部分微分方程边值问题的一种新方法

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In this paper, we propose a symmetry-homotopy hybrid algorithm to solve boundary value problem of a partial differential equations. We are interesting to consider each other complementariness of both homotopy perturbation method(HPM) and symmetry method to solve boundary value problem of a partial differential equations. In this algorithm, the multiparameter symmetries of a given pprfal differential equations provide the reductions of the boundary value problem to a initial value problem of the reduced original differential equation(ODE). The reduction is conaner by properly selection of the symmetry parameters. Then homotopy perturbation method gives the solutions of the initial value problem. Consequently, we solve the boundary value problem by combination of two methods.
机译:在本文中,我们提出了一种对称 - 同型混合算法来解决部分微分方程的边值问题。我们很有意思地考虑同型扰动方法(HPM)和对称方法的互补性,以解决部分微分方程的边值问题。在该算法中,给定PPRFal差分方程的多游ameter对称性提供了边值问题对减少的原始微分方程(ODE)的初始值问题的缩小。 The reduction is conaner by properly selection of the symmetry parameters.然后同型扰动方法给出了初始值问题的解决方案。因此,我们通过两种方法的组合来解决边界值问题。

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