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>A convenient symbolic notation for the conversion of Maxwell's equations into an equivalent eigenvalue form for bianisotropic and inhomogeneous media
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A convenient symbolic notation for the conversion of Maxwell's equations into an equivalent eigenvalue form for bianisotropic and inhomogeneous media
We consider a hybrid representation of Maxwell's equations in bianisotropic and transversely inhomogeneous media, by constructing a normalized 6/spl times/6 material matrix. We introduce appropriate projection and rotation matrices, and present a convenient technique for transforming the involved matrix equation into an equivalent eigenform. The method is constructive in the sense that it requires only multiplication and inversion of predefined matrices. Since the method can be described in terms of a series of simple rules, the underlying calculations can be automated and performed by means of symbolic manipulators. The method represents a systematic refinement of the work of Baghai-Wadji (1994).
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机译:通过构造归一化的6 / spl times / 6材料矩阵,我们考虑在各向异性和横向非均匀介质中Maxwell方程的混合表示。我们介绍了适当的投影和旋转矩阵,并提出了一种方便的技术,可将涉及的矩阵方程式转换为等效的本征形。从仅需要预定义矩阵的乘法和求逆的意义上说,该方法是建设性的。由于可以根据一系列简单规则来描述该方法,因此可以自动进行基础计算,并可以通过符号操纵器执行基础计算。该方法代表了Baghai-Wadji(1994)工作的系统完善。
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机译: + Sup> [n i Sub>] f(2 n Sup>)和- Sup> []的位置符号结构的转换方法n i Sub>] f(2 n Sup>)模拟信号参数转换为± Sup> [n i Sub>] f(2 n Sup>)使用三进制表示法f(+1,0,-1)的算术公理的“附加代码”的模拟信号参数结构(俄罗斯逻辑版本)