The Cauchy problem for metric-affine f(R)-gravity in presence of a Klein-Gordon scalar field
arXiv:1003.4280 · doi:10.1142/S0219887811005063
Abstract
We study the initial value formulation of metric-affine f(R)-gravity in presence of a Klein-Gordon scalar field acting as source of the field equations. Sufficient conditions for the well-posedness of the Cauchy problem are formulated. This result completes the analysis of the same problem already considered for other sources.
6 pages
References in corpus (7)
- Extended Theories of Gravity and their Cosmological and Astrophysical Applications
- Confirmation of general relativity on large scales from weak lensing and galaxy velocities
- Metric-affine f(R) theories of gravity
- f(R) Gravity with Torsion: The Metric-Affine Approach
- The Cauchy problem for metric-affine f(R)-gravity in presence of perfect-fluid matter
- The Cauchy problem of f(R) gravity
- A comment on "The Cauchy problem of f(R)- gravity", Class. Quantum Grav., 24, 5667 (2007), arXiv:0709.4414
Cited by in corpus (10)
- Dirac fields in f(R)-gravity with torsion
- Cylindrically Symmetric Solutions in Gravity
- Transit cosmological models with observational constraints in f(Q, T) gravity
- Black holes in five-dimensional Palatini gravity and implications for the AdS/CFT correspondence
- Bianchi Type Cosmology in Gravity
- General slow-roll inflation in gravity under the Palatini approach
- Gravitational Dust Collapse in Gravity
- Exploring Plane Symmetric Solutions in Gravity
- 3+1 decomposition in modified gravities within the Palatini formalism and some applications
- On the Hyperbolicity and Stability of Formulations of Metric Gravity