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Quantum-statistical approach to electromagnetic wave propagation and dissipation inside dielectric media and nanophotonic and plasmonic waveguides

机译:量子统计方法用于电磁波在介电介质以及纳米光子和等离子体波导中的传播和耗散

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摘要

Quantum-statistical effects occur during the propagation of electromagnetic (EM) waves inside the dielectric media or metamaterials, which include a large class of nanophotonic and plasmonic waveguides with dissipation and noise. Exploiting the formal analogy between the Schroedinger equation and the Maxwell equations for dielectric linear media, we rigorously derive the effective Hamiltonian operator which describes such propagation. This operator turns out to be essentially non-Hermitian in general, and pseudo-Hermitian in some special cases. Using the density operator approach for general non-Hermitian Hamiltonians, we derive a master equation that describes the statistical ensembles of EM wave modes. The method also describes the quantum dissipative and decoherence processes which happen during the wave's propagation, and, among other things, it reveals the conditions that are necessary to control the energy and information loss inside the above-mentioned materials.
机译:量子统计效应发生在介电介质或超材料中的电磁(EM)波传播过程中,电磁波包括大量具有耗散和噪声的纳米光子和等离子体波导。利用介质介质线性介质中Schroedinger方程和Maxwell方程之间的形式类比,我们严格得出描述这种传播的有效哈密顿算子。事实证明,该运算符通常基本上是非Hermitian的,在某些特殊情况下是伪Hermitian的。使用针对一般非Hermitian哈密顿量的密度算子方法,我们得出了一个描述EM波模统计集合的主方程。该方法还描述了在波传播过程中发生的量子耗散和退相干过程,此外,它还揭示了控制上述材料内部能量和信息损失所必需的条件。

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