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Canonical quantization of macroscopic electrodynamics in a linear, inhomogeneous magnetoelectric medium

机译:线性,非均匀磁电介质中宏观电动力学的规范化量化

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摘要

We present a canonical quantization of macroscopic electrodynamics. The results apply to inhomogeneous media with a broad class of linear magnetoelectric responses, which are consistent with the Kramers-Kronig and Onsager relations. Through its ability to accommodate strong dispersion and loss, our theory provides a rigorous foundation for the study of quantum optical processes in structures incorporating metamaterials, provided these may be modeled as magnetoelectric media. Previous canonical treatments of dielectric and magnetodielectric media have expressed the electromagnetic field operators in either a Green's function or mode expansion representation. Here we present our results in the mode expansion picture with a view to applications in guided wave and cavity quantum optics.
机译:我们提出了宏观电动力学的规范化量化。该结果适用于具有广泛线性磁电响应类别的非均匀介质,这与Kramers-Kronig和Onsager关系一致。通过其适应强色散和损耗的能力,我们的理论为研究掺入超材料的结构中的量子光学过程提供了严格的基础,前提是可以将这些模型建模为磁电介质。介电和磁电介质的先前规范处理已经以格林函数或模式展开表示形式表示了电磁场算符。在这里,我们在模式扩展图中展示我们的结果,以期在导波和腔量子光学中得到应用。

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