Mehdi Saravani
Perimeter Institute for Theoretical Physics
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Featured researches published by Mehdi Saravani.
International Journal of Modern Physics D | 2014
Mehdi Saravani; Niayesh Afshordi; Robert B. Mann
We propose a novel solution for the endpoint of gravitational collapse, in which spacetime ends (and is orbifolded) at a microscopic distance from black hole event horizons. This model is motivated by the emergence of singular event horizons in the gravitational aether theory, a semi-classical solution to the cosmological constant problem(s), and thus suggests a catastrophic breakdown of general relativity close to black hole event horizons. A similar picture emerges in fuzzball models of black holes in string theory, as well as the recent firewall proposal to resolve the information paradox. We then demonstrate that positing a surface fluid in thermal equilibrium with Hawking radiation, with vanishing energy density (but non-vanishing pressure) at the new boundary of spacetime, which is required by Israel junction conditions, yields a thermodynamic entropy that is identical to the Bekenstein-Hawking area law,
Physical Review D | 2014
Mehdi Saravani; Niayesh Afshordi; Robert B. Mann
S_{BH}
Journal of High Energy Physics | 2014
Siavash Aslanbeigi; Mehdi Saravani; Rafael D. Sorkin
, for charged rotating black holes. To our knowledge, this is the first derivation of black hole entropy which only employs local thermodynamics. Furthermore, a model for the microscopic degrees of freedom of the surface fluid (which constitute the micro-states of the black hole) is suggested, which has a finite, but Lorentz-violating, quantum field theory. Finally, we comment on the effects of physical boundary on Hawking radiation, and show that relaxing the assumption of equilibrium with Hawking radiation sets
Physical Review D | 2018
A. Emir Gumrukcuoglu; Mehdi Saravani; Thomas P. Sotiriou
S_{BH}
Classical and Quantum Gravity | 2014
Mehdi Saravani; Rafael D. Sorkin; Yasaman K. Yazdi
as an upper limit for Black Hole entropy.
Physical Review D | 2016
Mehdi Saravani; Siavash Aslanbeigi; Achim Kempf
Motivations for the existence of a fundamental preferred frame range from pure phenomenology to attempts to solve the non-renormalizability of quantum gravity, the problem of time (and scale), and the cosmological constant problem(s). In many explicit constructions, such as Einstein-Aether or Gravitational Aether theories, K-essence, Cuscuton theory, Shape Dynamics, or (non-projectable) Horava-Lifshitz gravity, the low energy theory contains a fluid (which defines a preferred frame) with superluminal or incompressible excitations. We study here the formation of black holes in the presence of such a fluid. In particular, we focus on the incompressible limit of the fluid (or Constant Mean Curvature foliation) in the space-time of a spherically collapsing shell within an asymptotically cosmological space-time. In this case, ignoring the fluid back reaction, we can analytically show that an observer inside 3/4 of the Schwarzschild radius cannot send a signal outside, after a stage in collapse, even using signals that propagate infinitely fast in the preferred frame. This confirms the dynamical emergence of universal horizons that have been previously found in static solutions. We argue that this universal horizon should be considered as the future boundary of the classical space-time.
Classical and Quantum Gravity | 2014
Mehdi Saravani; Siavash Aslanbeigi
A bstractWe introduce a family of generalized d’Alembertian operators in D-dimensional Minkowski spacetimes
Physical Review D | 2016
Kurt Hinterbichler; Mehdi Saravani
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Physical Review D | 2016
Michael Meiers; Mehdi Saravani; Niayesh Afshordi
D which are manifestly Lorentz-invariant, retarded, and non-local, the extent of the nonlocality being governed by a single parameter ρ. The prototypes of these operators arose in earlier work as averages of matrix operators meant to describe the propagation of a scalar field in a causal set. We generalize the original definitions to produce an infinite family of “Generalized Causet Box (GCB) operators” parametrized by certain coefficients {a, bn}, and we derive the conditions on the latter needed for the usual d’Alembertian to be recovered in the infrared limit. The continuum average of a GCB operator is an integral operator in
Physical Review D | 2017
Mehdi Saravani; Niayesh Afshordi
{\mathbb M}