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Path integrals for light propagation in dielectric media

机译:光在介电介质中传播的路径积分

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摘要

We develop a path integral approach for analyzing the stationary light propagation in general dielectric media. The Hermitian form of the stationary Maxwell equations is transformed into a quantum mechanical problem of a spin 1 particle with spin-orbit coupling and position dependent mass. After appropriate ordering several path integral representations of a solution are constructed. First we keep the propagation of the polarization degrees of freedom in an operator form integrated over paths in a coordinate space. The use of spin 1 coherent states allows representing this part as a path integral over such states. Finally a path integral in a transversal momentum space with explicit transversality enforced at every time slice is also given. As an example the geometrical optics limit is discussed and the ray equation is recovered together with the Rytov rotation of the polarization vector.
机译:我们开发了一种路径积分方法来分析常规电介质中的静态光传播。平稳麦克斯韦方程组的埃尔米特形式转化为具有自旋轨道耦合和位置相关质量的自旋1粒子的量子力学问题。适当排序后,将构建解决方案的多个路径积分表示。首先,我们将极化自由度的传播形式保持在坐标空间中路径上积分的算子形式中。自旋1相干状态的使用允许将该部分表示为在这些状态上的路径积分。最后,还给出了在横向动量空间中的路径积分,并在每个时间片上强制执行了明确的横向性。作为示例,讨论了几何光学极限,并与偏振向量的Rytov旋转一起恢复了射线方程。

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