Generalized Pure Lovelock Gravity
arXiv:1708.08827 · doi:10.1016/j.physletb.2017.10.019
Abstract
We present a generalization of the n-dimensional (pure) Lovelock Gravity theory based on an enlarged Lorentz symmetry. In particular, we propose an alternative way to introduce a cosmological term. Interestingly, we show that the usual pure Lovelock gravity is recovered in a matter-free configuration. The five and six-dimensional cases are explicitly studied.
v2, 16 pages, references and comments added
References in corpus (17)
- Viscosity Bound and Causality Violation
- A Note on Thermodynamics of Black Holes in Lovelock Gravity
- A new cubic theory of gravity in five dimensions: Black hole, Birkhoff's theorem and C-function
- Einsteinian cubic gravity
- Black Holes in Pure Lovelock Gravities
- Four-dimensional black holes in Einsteinian cubic gravity
- Classification of Six Derivative Lagrangians of Gravity and Static Spherically Symmetric Solutions
- Generalized cosmological term from Maxwell symmetries
- Evolution of Spacetime arises due to the departure from Holographic Equipartition in all Lanczos-Lovelock Theories of Gravity
- N=1 Supergravity and Maxwell superalgebras
- N=1 and N=2 pure supergravities on a manifold with boundary
- Maxwell Superalgebras and Abelian Semigroup Expansion
- Geometrical variables with direct thermodynamic significance in Lanczos-Lovelock gravity
- Generalized Poincare algebras and Lovelock-Cartan gravity theory
- The different phases of hairy black holes in AdS5 space
- Inönü-Wigner Contraction and Supergravity
- On the Supersymmetric Extension of Gauss-Bonnet like Gravity