Triangle Seminars
Monday, 3 Apr 2023
Cosmological solutions to the semiclassical Einstein equation with Minkowski-like vacua
๐ London
Nicolai Rothe
(TU Berlin)
Abstract:
We will discuss some newly found solutions to the full massless semiclassical Einstein equation (SCE) in a cosmological setting (with รโบ=0). After a short introduction to the relevant notions we present the SCE in a particular shape which allows for the construction of certain vacuum states. These states may be viewed as the least possible generalization of the Minkowski vacuum to general (cosmological) space-times. In this setting, solving the SCE breaks down into solving a certain ODE which can be approached numerically and, at least generically, we obtain solutions that well fit physical expectations. Moreover, these solutions indicate dark energy as a quantum effect back-reacting on cosmological metrics and, since in our model m=รโบ=0, this may not be traced back to the usual, obvious dark-energy/cosmological constant effect of a quantum field. Also we will shortly discuss some more physical problems that can be solved by our model.
We will discuss some newly found solutions to the full massless semiclassical Einstein equation (SCE) in a cosmological setting (with รโบ=0). After a short introduction to the relevant notions we present the SCE in a particular shape which allows for the construction of certain vacuum states. These states may be viewed as the least possible generalization of the Minkowski vacuum to general (cosmological) space-times. In this setting, solving the SCE breaks down into solving a certain ODE which can be approached numerically and, at least generically, we obtain solutions that well fit physical expectations. Moreover, these solutions indicate dark energy as a quantum effect back-reacting on cosmological metrics and, since in our model m=รโบ=0, this may not be traced back to the usual, obvious dark-energy/cosmological constant effect of a quantum field. Also we will shortly discuss some more physical problems that can be solved by our model.
Posted by: andrea
Wednesday, 5 Apr 2023
TBA
๐ London
Alexander Zhiboedov
(CERN)