Non-local partner to the cosmological constant
arXiv:2201.12217 · doi:10.1103/PhysRevD.105.105025
Abstract
I show that quantum corrections due to a massive particle generates a non-local term in the gravitational effective action which is of zeroth order in the derivative expansion, much like the cosmological constant. It carries a fixed coefficient which is very much larger than the cosmological constant, and which cannot be fine-tuned. The interaction is active at scales above the particle's mass. This is of the form , and I discuss the meaning of and other aspects of its interpretation.
arXiv comment10 pages, 1 figure, comments and relevant references have been added
References in corpus (20)
- General relativity as an effective field theory: The leading quantum corrections
- Geometric Classification of Conformal Anomalies in Arbitrary Dimensions
- Nonlocal Cosmology
- Quantum Gravitational Corrections to the Nonrelativistic Scattering Potential of Two Masses
- Conserved Currents and the Energy Momentum Tensor in Conformally Invariant Theories for General Dimensions
- Cosmological perturbations and structure formation in nonlocal infrared modifications of general relativity
- Non-local gravity and dark energy
- Nonlocal action for long-distance modifications of gravity theory
- Renormalization Group and Decoupling in Curved Space
- Quantum power correction to the Newton law
- Non-local quantum effects in cosmology 1: Quantum memory, non-local FLRW equations and singularity avoidance
- On the non-local heat kernel expansion
- Running Coupling Constants, Newtonian Potential and non localities in the Effective Action
- Closed Form Effective Conformal Anomaly Actions in D4
- Nonlocal Cosmology II --- Cosmic acceleration without fine tuning or dark energy
- Running of Newton's constant and non integer powers of the d'Alembertian
- Nonperturbative late time asymptotics for heat kernel in gravity theory
- The cosmological constant and the use of cutoffs
- Matter Quantum Corrections to the Graviton Self-Energy and the Newtonian Potential
- Fine Tuning May Not Be Enough