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Three-dimensional finite, boundary, and hybrid element solutions of the Maxwell equations for lossy dielectric media

机译:损耗介质的麦克斯韦方程组的三维有限元,边界元和混合元解

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摘要

Finite, boundary, and hybrid element approaches are presented as numerical methods for computing electromagnetic (EM) fields inside lossy dielectric objects. These techniques are implemented as computer algorithms for solving the Maxwell equations in heterogeneous media in three dimensions. Algorithm verification takes the form of comparisons of test cases with analytic solutions. Computed results for each technique are in good agreement with exact solutions, especially in light of the coarse computational grid resolutions used. Implementation was in FORTRAN on a moderate-sized computer (MicroVax II). The basic problem formulation is quite general; however, it has direct application in hyperthermia as a cancer therapy where the EM fields produced inside the patient by external sources are of interest. An example of the application of these numerical methods in a three-dimensional clinical setting is shown.
机译:有限,边界和混合元素方法作为计算有损电介质内部电磁场的数值方法,被提出。这些技术被实现为计算机算法,用于在三维空间中求解异构介质中的麦克斯韦方程。算法验证采取测试用例与解析解决方案进行比较的形式。每种技术的计算结果与精确的解决方案非常吻合,尤其是考虑到所使用的粗略计算网格分辨率。实施是在FORTRAN中型计算机(MicroVax II)上进行的。基本问题的表述很笼统。然而,它在高温疗法中作为癌症疗法具有直接的应用,在这种疗法中,外部来源在患者体内产生的EM场是令人关注的。显示了这些数值方法在三维临床环境中的应用示例。

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