Conformal Properties of Charges in Scalar-Tensor Gravities
arXiv:gr-qc/0609111 · doi:10.1088/0264-9381/23/24/018
Abstract
We study the behavior under conformal transformations of energy and other charges in generic scalar-tensor models. This enables us to conclude that the ADM/AD masses are invariant under field redefinitions mixing metric and scalar despite the permitted slow asymptotic falloff of massless scalars.
arXiv comment4 pages
References in corpus (8)
- The Dynamics of General Relativity
- Energy in Generic Higher Curvature Gravity Theories
- Gravitational Energy in Quadratic Curvature Gravities
- Asymptotically Anti-de Sitter spacetimes and scalar fields with a logarithmic branch
- Conformal Invariance of Black Hole Temperature
- Mass of Rotating Black Holes in Gauged Supergravities
- Non-minimal couplings, quantum geometry and black hole entropy
- Behavior of Quasilocal Mass Under Conformal Transformations
Cited by in corpus (14)
- An Alternative to Particle Dark Matter
- Conserved Charges in Extended Theories of Gravity
- Hawking-Hayward quasi-local energy under conformal transformations
- Noether and Abbott-Deser-Tekin conserved quantities in scalar-tensor theory of gravity both in Jordan and Einstein frames
- Extended phase space thermodynamics of black holes: A study in Einstein's gravity and beyond
- Weyl-gauging of Topologically Massive Gravity
- Thermodynamic structure of a generic null surface and the zeroth law in scalar-tensor theory
- A Positive Energy Theorem for P(X,phi) Theories
- Mass and angular momentum of black holes in low-energy heterotic string theory
- Scalar-tensor gravity from thermodynamic and fluid-gravity perspective
- Abbott-Deser-Tekin like conserved quantities in Lanczos-Lovelock gravity: beyond Killing diffeomorphisms
- Conserved charge of a gravity theory with -form gauge fields and its property under Kaluza-Klein reduction
- Scalar-tensor theories of gravity from a thermodynamic viewpoint
- Boundary terms and Brown-York quasi-local parameters for scalar-tensor theory: a study on both timelike and null hypersurfaces