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Quantization of electromagnetic field and analysis of Purcell effect based on formalism of scattering matrix

机译:基于散射矩阵形式的电磁场量化和赛尔效应分析

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摘要

We have developed a rigorous self-consistent approach for the quantization of electromagnetic field in inhomogeneous structures. The approach is based on utilization of the scattering matrix of the system. Instead of the use of standard periodic Born-Karman boundary conditions, we use the quantization condition implying equating eigenvalues of the scattering matrix (S-matrix) of the system to unity (S-quantization). In the trivial case of uniform medium boundary condition for S-quantization is nothing but periodic boundary condition. S-quantization allows calculating modification of the spontaneous emission rate for arbitrary inhomogeneous structure and direction of the emitted radiation. S-quantization solves the long-standing problem coupled to normalization of the quasi-stationary electromagnetic modes. Examples of application of S-quantization for the calculation of spontaneous emission rate for the cases of Bragg reflector and microcavity are demonstrated.
机译:我们已经开发出一种严格的自洽方法来量化非均匀结构中的电磁场。该方法基于系统散射矩阵的利用。代替使用标准的周期性Born-Karman边界条件,我们使用了量化条件,该条件意味着将系统的散射矩阵(S-matrix)的特征值等同为1(S量化)。在用于S量化的统一介质边界条件的琐碎情况下,只是周期性边界条件。 S量化允许针对任意不均匀的结构和所发射辐射的方向计算自发发射率的修改。 S量化解决了长期存在的问题,即准静态电磁模式的标准化。举例说明了在布拉格反射器和微腔情况下,S量化在计算自发发射率方面的应用实例。

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