Optical analogues to the equatorial Kerr-Newman black hole

Optical analogues to black holes allow the investigation of general relativity in a laboratory setting. Previous works have considered analogues to Schwarzschild black holes in an isotropic coordinate system; the major drawback is that required material properties diverge at the horizon. We present...

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Bibliographic Details
Main Authors: Tinguely, Roy Alexander (Author), Turner, Andrew Patrick (Author)
Other Authors: Massachusetts Institute of Technology. Plasma Science and Fusion Center (Contributor), Massachusetts Institute of Technology. Center for Theoretical Physics (Contributor)
Format: Article
Language:English
Published: Springer Science and Business Media LLC, 2020-08-13T20:01:04Z.
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Online Access:Get fulltext
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100 1 0 |a Tinguely, Roy Alexander  |e author 
100 1 0 |a Massachusetts Institute of Technology. Plasma Science and Fusion Center  |e contributor 
100 1 0 |a Massachusetts Institute of Technology. Center for Theoretical Physics  |e contributor 
700 1 0 |a Turner, Andrew Patrick  |e author 
245 0 0 |a Optical analogues to the equatorial Kerr-Newman black hole 
260 |b Springer Science and Business Media LLC,   |c 2020-08-13T20:01:04Z. 
856 |z Get fulltext  |u https://hdl.handle.net/1721.1/126571 
520 |a Optical analogues to black holes allow the investigation of general relativity in a laboratory setting. Previous works have considered analogues to Schwarzschild black holes in an isotropic coordinate system; the major drawback is that required material properties diverge at the horizon. We present the dielectric permittivity and permeability tensors that exactly reproduce the equatorial Kerr-Newman metric, as well as the gradient-index material that reproduces equatorial Kerr-Newman null geodesics. Importantly, the radial profile of the scalar refractive index is finite along all trajectories except at the point of rotation reversal for counter-rotating geodesics. Construction of these analogues is feasible with available ordinary materials. A finite-difference frequency-domain solver of Maxwell's equations is used to simulate light trajectories around a variety of Kerr-Newman black holes. For reasonably sized experimental systems, ray tracing confirms that null geodesics can be well-approximated in the lab, even when allowing for imperfect construction and experimental error. 
520 |a DOE (Grant DE-SC00012567) 
546 |a en 
655 7 |a Article 
773 |t Communications Physics