Požar, filip (2025) Corrections to Kerr-Newman black hole from noncommutative Einstein-Maxwell equation. Physics Letters B, 868 . ISSN 03702693
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Abstract
In this letter we introduce the noncommutative geometry into the standard Einstein-Hilbert-Maxwell action via the Ad, Drinfeld twist and solve the equation of motion pertubatively in the expansion of the noncommutative parameter a. The equation of motion, the NC Einstein-Maxwell equation, turns out to be effectively a problem in nonlinear electrodynamics where the energy-momentum tensor T obtains correction terms with three Faraday tensors F. A solution with nonzero a' terms turns out to be the Kerr-Newman black hole modified with nonzero E-Er-r and Ege components proportional to a, while the electromagnetic potential is the Seiberg-Witten expanded Kerr-Newman potential which introduces a nonzero A, term proportional to a.
| Item Type: | Article | ||||||||
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| Uncontrolled Keywords: | noncommutative geometry; Kerr Newman black hole | ||||||||
| Subjects: | NATURAL SCIENCES > Physics > Physics of Elementary Particles and Fields | ||||||||
| Divisions: | Theoretical Physics Division | ||||||||
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| Depositing User: | Ema Buhin Šaler | ||||||||
| Date Deposited: | 02 Mar 2026 09:18 | ||||||||
| URI: | http://fulir.irb.hr/id/eprint/11291 | ||||||||
| DOI: | 10.1016/j.physletb.2025.139751 |
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