Samir Dayal Mathur is a theoretical physicist who specializes in string theory and black hole physics.
Samir D. Mathur | |
---|---|
Born | Samir Dayal Mathur Karur, Tamil Nadu, India |
Alma mater | IIT Kanpur (M.S., 1981) TIFR (Ph.D., 1987) |
Known for | Fuzzball (string theory) Contributions to: String Theory AdS/CFT Black hole information paradox |
Scientific career | |
Fields | Physics |
Institutions | Ohio State University MIT |
Career
editTeaching
editMathur is a professor in the Department of Physics at Ohio State University and a member of the University's High Energy Theory Group. He was a faculty member at Massachusetts Institute of Technology from 1991–99 and held postdoctoral positions at Harvard University and the Tata Institute of Fundamental Research.[1]
Research
editMathur's research is focused on string theory, black holes, the AdS/CFT correspondence, and cosmology. He is best known for developing the Fuzzball conjecture as a resolution of the black hole information paradox. The Fuzzball conjecture asserts that the fundamental description of black holes is given by a quantum bound state of matter which has the same size as the corresponding classical black hole.[2] This quantum bound state replaces the event horizon and singularity, and the classical black hole metric is claimed to be an approximate effective description.[3]
In 2009 Mathur published a strong version of the black hole information paradox, strengthening Stephen Hawking's original version by demonstrating that small local corrections to Hawking's semiclassical analysis cannot restore unitarity.[4] This result was obtained by applying Strong Subadditivity of Quantum Entropy to the evaporation of Hawking radiation.[4] This led to a renewed interest in the information paradox and the development of the 2012 black hole firewall paradox.[5][6][7]
References
edit- ^ "Faculty information sheet". The Ohio State University. Archived from the original on 2015-04-04. Retrieved 2015-03-29.
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(help) - ^ Samir D. Mathur (2005). "The Fuzzball proposal for black holes: An Elementary review". Fortschr. Phys. 53 (7–8): 793–827. arXiv:hep-th/0502050. Bibcode:2005ForPh..53..793M. doi:10.1002/prop.200410203. S2CID 15083147.
- ^ Samir D. Mathur (2012). "Black Holes and Beyond". Annals of Physics. 327 (11): 2760. arXiv:1205.0776. Bibcode:2012AnPhy.327.2760M. doi:10.1016/j.aop.2012.05.001. S2CID 119198601.
- ^ a b Samir D. Mathur (2009). "The Information paradox: A Pedagogical introduction". Class. Quantum Grav. 26 (22): 224001. arXiv:0909.1038. Bibcode:2009CQGra..26v4001M. doi:10.1088/0264-9381/26/22/224001. S2CID 18878424.
- ^ Jennifer Ouellette, "The Fuzzball Fix for a Black Hole Paradox", Quanta magazine, June 23, 2015. https://www.quantamagazine.org/how-fuzzballs-solve-the-black-hole-firewall-paradox-20150623/
- ^ Chowdhury Borun D., Puhm Andrea (2013). "Decoherence and the fate of an infalling wave packet: Is Alice burning or fuzzing?". Phys. Rev. D. 88 (6): 063509. arXiv:1208.2026. Bibcode:2013PhRvD..88f3509C. doi:10.1103/PhysRevD.88.063509. S2CID 3104184.
- ^ Burrington Benjamin A., Peet Amanda W., Zadeh Ida G. (2013). "Operator mixing for string states in the D1-D5 CFT near the orbifold point". Phys. Rev. D. 87 (10): 106001. arXiv:1211.6699. Bibcode:2013PhRvD..87j6001B. doi:10.1103/PhysRevD.87.106001. S2CID 119277282.
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