Tuesdays 10:30 - 11:30 | Fridays 11:30 - 12:30
Showing votes from 2016-03-29 11:30 to 2016-04-01 12:30 | Next meeting is Tuesday May 5th, 10:30 am.
We propose that the mass-temperature relation of galaxy clusters is a prime candidate for testing gravity theories beyond Einstein's general relativity. Using cosmological simulations, we find that in modified gravity the mass-temperature relation varies significantly from the standard gravity prediction $M \propto T^{1.73}$. To be specific, for symmetron models with a coupling factor of $\beta = 1$ we find a lower limit to the power law as $M \propto T^{1.6}$; and for f(R) gravity we compute predictions based on the model parameters. We show that the mass-temperature relation, for screened modified gravities, is significantly different from that of standard gravity for the less massive and colder galaxy clusters, while being indistinguishable from Einstein's gravity at massive, hot galaxy clusters.
In this work, a method for solving the constraints of general relativity is presented, where first all geometrical objects are written in terms of a set of orthonormal triads and a flat Weitzenbock connection, which depends on the triads an on a flat spin connection. By fixing a particular choice of spin connection, it is shown that the hamiltonian constraint can be reduced from a second order equation to a first order one. A conformal decomposition is presented in order to leave this formalism ready for numerical approaches.
We study the process of quantum tunnelling in self-interacting scalar field theories with non-minimal coupling to gravity. In these theories gravitational instantons can develop a neck -- a feature prohibited in theories with minimal coupling, and describing the nucleation of geometries containing a wormhole. We also clarify the relationship of neck geometries to violations of the null energy condition.