arXiv · 1008.2343
The non-birefringent limit of all linear, skewonless media and its unique light-cone structure
Abstract
Based on a recent work by Schuller et al., a geometric representation of all skewonless, non-birefringent, linear media is obtained. The derived constitutive law is based on a "core", encoding the optical metric up to a constant. All further corrections are provided by two (anti-)selfdual bivectors, and an "axion". The bivectors are found to vanish if the optical metric has signature (3,1) - that is, if the Fresnel equation is hyperbolic. We propose applications of this result in the context of transformation optics and premetric electrodynamics.
Explore related subjects
Keep this discovery
Alberto Favaro, Luzi Bergamin. 2011-02-08. The non-birefringent limit of all linear, skewonless media and its unique light-cone structure. https://doi.org/10.1002/andp.201000140
Cite the original work for its findings. Save a collection to share your selection of sources.