Electromagnetic vacuum stresses and energy fluxes induced by a cosmic
string in de Sitter spacetime
- URL: http://arxiv.org/abs/2302.02685v2
- Date: Mon, 19 Jun 2023 09:24:00 GMT
- Title: Electromagnetic vacuum stresses and energy fluxes induced by a cosmic
string in de Sitter spacetime
- Authors: A.A. Saharian, V.F. Manukyan, V.Kh. Kotanjyan, A.A. Grigoryan
- Abstract summary: We analyze the effects of a generalized cosmic string type defect on the vacuum expectation value of the energy-momentum tensor.
For the Bunch-Davies vacuum state, the topological contributions are explicitly extracted in both the diagonal and off-diagonal components.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: For the electromagnetic field in (D+1)-dimensional locally de Sitter (dS)
spacetime, we analyze the effects of a generalized cosmic string type defect on
the vacuum expectation value of the energy-momentum tensor. For the
Bunch-Davies vacuum state, the topological contributions are explicitly
extracted in both the diagonal and off-diagonal components. The latter
describes the presence of radially directed energy flux in the vacuum state. It
vanishes for $D=3$ because of the conformal invariance of the electromagnetic
field and is directed towards the cosmic string for $D\geq 4$ . The topological
contributions in the vacuum stresses are anisotropic and, unlike to the
geometry of a cosmic string in the Minkowski spacetime, for $D>3$ the stresses
along the directions parallel to the string core differ from the energy
density. Depending on the planar angle deficit and the distance from the cosmic
string, the corresponding expectation values can be either positive or
negative. Near the cosmic string the effect of the gravitational field on the
diagonal components of the topological part is weak. The spacetime curvature
essentially modifies the behavior of the topological terms at proper distances
from the cosmic string larger than the dS curvature radius. In that region, the
topological contributions in the diagonal components of the energy-momentum
tensor decay in inverse proportion to the fourth power of the proper distance
and the energy flux density behaves as inverse-fifth power for all values of
the spatial dimension $D$. The exception is the energy density in the special
case $D=4$.
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