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Fixed Point Iterative Method to solve 1D wave equation. Application to 1D photonic crystals

机译:解决1D波动方程的定点迭代方法。应用于1D光子晶体

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In this paper we introduce an iterative method based on the classical fixed point theorem to solve the one-dimensional linear wave equation in the frecuency domain. One of the biggest interests of this method is that it gives both numerical and analytical approximated wave equation solutions. The field of application of this method are general non-magnetic 1D linear media. In particular, we apply it to concrete one-dimensional linear photonic crystals to obtain the electric field profile inside the crystal.
机译:在本文中,我们介绍了基于经典的定点定理的迭代方法,以解决断言域中的一维线性波方程。这种方法的最大兴趣之一是它给出了数值和分析近似波动方程解决方案。该方法的应用领域是通用非磁性1D线性介质。特别地,我们将其应用于混凝土一维线性光子晶体,以获得晶体内的电场轮廓。

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