Induced geometry from disformal transformation
arXiv:1501.06135 · doi:10.1016/j.physletb.2015.03.031
Abstract
In this note, we use the disformal transformation to induce a geometry from the manifold which is originally Riemannian. The new geometry obtained here can be considered as a generalization of Weyl integrable geometry. Based on these results, we further propose a geometry which is naturally a generalization of Weyl geometry.
15 pages, references added
References in corpus (11)
- Screening Modifications of Gravity through Disformally Coupled Fields
- Unifying framework for scalar-tensor theories of gravity
- Resilience of the standard predictions for primordial tensor modes
- Disformal Transformations, Veiled General Relativity and Mimetic Gravity
- Hamiltonian analysis of spatially covariant gravity
- Disformal couplings and the dark sector of the universe
- Disformal Theories of Gravity: From the Solar System to Cosmology
- Constraining Disformally Coupled Scalar Fields
- Disformal transformation of cosmological perturbations
- Towards Viable Cosmological Models of Disformal Theories of Gravity
- Scale invariance: fake appearances