Non-local gravity and comparison with observational datasets
arXiv:1411.7692 · doi:10.1088/1475-7516/2015/04/044
Abstract
We study the cosmological predictions of two recently proposed non-local modifications of General Relativity. Both models have the same number of parameters as CDM, with a mass parameter replacing the cosmological constant. We implement the cosmological perturbations of the non-local models into a modification of the CLASS Boltzmann code, and we make a full comparison to CMB, BAO and supernova data. We find that the non-local models fit these datasets as well as CDM. For both non-local models parameter estimation using Planck+JLA+BAO data gives a value of higher than in CDM, and in better agreement with the values obtained from local measurements.
14 pages, 4 figures
References in corpus (19)
- The Cosmic Linear Anisotropy Solving System (CLASS) I: Overview
- The 1% Concordance Hubble Constant
- De Sitter Space and Eternity
- Cosmological perturbations and structure formation in nonlocal infrared modifications of general relativity
- Towards a Resolution of the Cosmological Singularity in Non-local Higher Derivative Theories of Gravity
- Non-Local Modification of Gravity and the Cosmological Constant Problem
- Dynamics of Nonlocal Cosmology
- Breakdown of Semiclassical Methods in de Sitter Space
- Accelerating cosmologies from non-local higher-derivative gravity
- Predictive Power of Strong Coupling in Theories with Large Distance Modified Gravity
- Newtonian limit of nonlocal cosmology
- Non-local quantum effects in cosmology 1: Quantum memory, non-local FLRW equations and singularity avoidance
- Generalised Quadratic Curvature, Non-Local Infrared Modifications of Gravity and Newtonian Potentials
- Infrared instability of the de Sitter space
- Nonlinear structure formation in Nonlocal Gravity
- Reconstruction Procedure in Nonlocal Cosmological Models
- Stability analysis and future singularity of the model of non-local gravity
- Non-local formulation of ghost-free bigravity theory
- On Semi-classical Degravitation and the Cosmological Constant Problems