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Symbolic computation of the time-dependent electric and magnetic fields in bi-anisotropic media with polynomial inputs

机译:具有多项式输入的双各向异性介质中随时间变化的电场和磁场的符号计算

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摘要

A new method for the computation of a solution of the Maxwell's equations in bi-anisotropic media with polynomial input is suggested. This method consists of the reduction of Maxwell's equations to a symmetric hyperbolic system of the first-order partial differential equations. The solutions of the obtained system are constructed by symbolic computation in Maple for the given polynomial data in an explicit form. For the case when input data are given as smooth functions, an interpolation of the data has been made by polynomials and then an approximate solution has been computed by our method. The robustness of the method is confirmed by computational experiments. The comparison of the suggested method with finite difference time domain method has been done.
机译:提出了一种在多项式输入的各向异性介质中麦克斯韦方程组求解的新方法。该方法包括将麦克斯韦方程组简化为一阶偏微分方程组的对称双曲系统。对于给定的多项式数据,以显式形式通过Maple中的符号计算来构造获得的系统的解。对于将输入数据作为平滑函数给出的情况,通过多项式对数据进行插值,然后通过我们的方法计算出近似解。通过计算实验证实了该方法的鲁棒性。将该方法与时域有限差分法进行了比较。

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