Maximal extension of the Schwarzschild space-time inspired by noncommutative geometry
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Publication:5246539
DOI10.1063/1.3317913zbMath1309.83078arXiv1001.2226OpenAlexW3103274752MaRDI QIDQ5246539
Ivan Arraut, Davide Batic, Marek Nowakowski
Publication date: 21 April 2015
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1001.2226
Black holes (83C57) Methods of noncommutative geometry in general relativity (83C65) Exact solutions to problems in general relativity and gravitational theory (83C15)
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Cites Work
- Unnamed Item
- Noncommutative geometry inspired Schwarzschild black hole
- The generalized uncertainty principle and black hole remnants
- Non-commutative geometry inspired charged black holes
- Oscillatory Character of Reissner-Nordström Metric for an Ideal Charged Wormhole
- Maximal Extension of Schwarzschild Metric
- NONCOMMUTATIVE BLACK HOLES, THE FINAL APPEAL TO QUANTUM GRAVITY: A REVIEW
- A noncommutative model for a mini black hole
- On the bound states of the Dirac equation in the extreme Kerr metric
- Feynman path integral on the non-commutative plane
- A Relativist's Toolkit
- Noncommutative geometry and reality
- Comparing two approaches to Hawking radiation of Schwarzschild–de Sitter black holes
- An Introduction to General Relativity and Cosmology
- A model of radiating black hole in noncommutative geometry