Dynamics of slowly varying fields in bianisotropic media
Stanislav I. Maslovski

TL;DR
This paper develops a theoretical framework for analyzing slowly varying electromagnetic fields in dispersive, dissipative, bianisotropic media, enabling better modeling of wave propagation and interactions in complex materials.
Contribution
It introduces a novel approach to describe quasi-monochromatic EM processes in bianisotropic media using operators and SVCAs, extending existing models to include nonlinear and energy-dependent effects.
Findings
Derived vector transmission line-like equations for SVCAs.
Formulated dyadic Green functions for EM fields in bianisotropic media.
Applied framework to model propagation of partially coherent EM radiation.
Abstract
A theoretical framework for the quasi-monochromatic electromagnetic (EM) processes such as excitation and propagation of long wave packets in dispersive, dissipative, bianisotropic media with weak and slow nonlinearity is developed. The time-dependent EM fields associated with such processes are expressed as products of two functions: the slowly varying complex amplitude (SVCA) and the quickly oscillating carrier. The material parameters are treated as operators acting on time-dependent EM fields. By expanding these operators in the Maxwell equations in a series with respect to a small time scale parameter a system of equations for the SVCAs of the EM fields in such media is formulated. In the linear case, the dynamic equations for the SVCAs that correspond to the transverse components of the electric and magnetic fields resemble the vector transmission line equations. The obtained…
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