Theory of Refraction, Ray-Wave Tilt, Hidden Momentum, and Apparent Topological Phases in Isotropy-Broken Materials based on Electromagnetism of Moving Media
Maxim Durach

TL;DR
This paper explores how electromagnetic momentum, refraction, and topological phases are affected by motion and anisotropy in materials, revealing hidden momenta and topological changes in wave behavior.
Contribution
It introduces a comprehensive theory linking electromagnetic momentum, refraction, and topological phases in moving, anisotropic media, highlighting the role of hidden momenta and momentum tilt.
Findings
Electromagnetic momentum difference relates to refraction and ray tilt.
High-k waves appear quasistatic in wave frames and are Fresnel-Fizeau dragged in material frames.
Momentum tilt occurs only in isotropy-broken media with longitudinal polarization.
Abstract
One of the problems of physics arguably greater in stature than even mathematical Hilberts problems is the mysterious nature of electromagnetic momentum in materials. In this paper we show that the difference between the Minkowski and Abraham momenta, which is composed of the Roentgen and Shockley hidden momenta, is directly related to the phenomenon of refraction and the tilt of rays from the wavefront propagation direction. We demonstrate that individual electromagnetic waves with non-unit indices of refraction n appear as quasistatic high-k waves to an observer in the proper frames of the waves. When Lorentz transformed into the material rest frames these high-k waves are Fresnel-Fizeau dragged from rest to their phase velocities and acquire longitudinal hidden momentum and related refractive properties. On the material level all electromagnetic waves belong to Fresnel wave surfaces…
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Taxonomy
TopicsOptical and Acousto-Optic Technologies
