Current and future constraints on extended Bekenstein-type models for a varying fine-structure constant
arXiv:1801.08089 · doi:10.1103/PhysRevD.97.023522
Abstract
There is a growing interest in astrophysical tests of the stability of dimensionless fundamental couplings, such as the fine-structure constant , as an optimal probe of new physics. The imminent arrival of the ESPRESSO spectrograph will soon enable significant gains in the precision and accuracy of these tests and widen the range of theoretical models that can be tightly constrained. Here we illustrate this by studying proposed extensions of the Bekenstein-type models for the evolution of that allow different couplings of the scalar field to both dark matter and dark energy. We use a combination of current astrophysical and local laboratory data (from tests with atomic clocks) to show that these couplings are constrained to parts per million level, with the constraints being dominated by the atomic clocks. We also quantify the expected improvements from ESPRESSO and other future spectrographs, and briefly discuss possible observational strategies, showing that these facilities can improve current constraints by more than an order of magnitude.
11 pages, 7 figures
References in corpus (8)
- Hubble parameter measurement constraints on the redshift of the deceleration-acceleration transition, dynamical dark energy, and space curvature
- The status of varying constants: a review of the physics, searches and implications
- High-precision limit on variation in the fine-structure constant from a single quasar absorption system
- The UVES Large Program for testing fundamental physics - III. Constraints on the fine-structure constant from 3 telescopes
- Constraining the Variation of the Fine Structure Constant with Observations of Narrow Quasar Absorption Lines
- Dark energy constraints from ESPRESSO tests of the stability of fundamental couplings
- Current and future constraints on Bekenstein-type models for varying couplings
- Fine-structure constant constraints on Bekenstein-type models