Gravitational Analogues of Non-linear Born Electrodynamics
arXiv:hep-th/9709196 · doi:10.1103/PhysRevD.57.4738
Abstract
Gravitational analogues of the nonlinear electrodynamics of Born and of Born and Infeld are introduced and applied to the black hole problem. This work is mainly devoted to the 2-dimensional case in which the relevant lagrangians are nonpolynomial in the scalar curvature.
20 pages, 2 figures, included a detailed discussion of "non-trace" field equations
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- Born-Infeld gravity and its functional extensions
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- Born-Infeld Determinantal gravity and the taming of the conical singularity in 3-dimensional spacetime
- Electromagnetic Asymmetry, Relegation of Curvature Singularities of Charged Black Holes, and Cosmological Equations of State in View of the Born--Infeld Theory
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- Integer-Squared Laws for Global Vortices in the Born--Infeld Wave Equations
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- Kaluza Ansatz applied to Eddington inspired Born-Infeld Gravity
- Black holes and the classical model of a particle in Einstein non-linear electrodynamics theory
- Primordial brusque bounce in Born-Infeld determinantal gravity
- Nonsingular black holes in Palatini extensions of General Relativity
- An analysis of Born-Infeld determinantal gravity in Weitzenbock spacetime
- BTZ gems inside regular Born-Infeld black holes
- Dyonic Matter Equations, Exact Point-Source Solutions, and Charged Black Holes in Generalized Born--Infeld Theory
- Exact Multicentered Static Point Charge Source Distributions in the Born-Infeld Theory of Nonlinear Electromagnetism and Presence of Electric and Magnetic Currents
- A Born-Infeld Scalar and a Dynamical Violation of the Scale Invariance from the Modified Measure Action
- Bouncing cosmologies from Born-Infeld-type gravity