Impulse Action on D-particles in Robertson-Walker Space Times, Higher-Order Logarithmic Conformal Algebras and Cosmological Horizons
Elias Gravanis, Nick E. Mavromatos

TL;DR
This paper models the recoil of D-particles in cosmological spacetimes using an extended logarithmic conformal algebra, revealing how such interactions can alter the universe's horizon structure and potentially induce a phase transition with a varying speed of light.
Contribution
It introduces a higher-order logarithmic conformal algebra framework to describe D-particle recoil in Robertson-Walker spacetimes, including horizon effects and Liouville dressing.
Findings
Recoil induces spacetime transformations into the D-particle's rest frame.
In horizon cases, recoil removes the initial cosmological horizon.
The model suggests a phase transition with a variable speed of light.
Abstract
We demonstrate that an impulse action (`recoil') on a D-particle embedded in a (four-dimensional) cosmological Robertson-Walker (RW) spacetime is described, in a -model framework, by a suitably extended higher-order logarithmic world-sheet algebra of relevant deformations. We study in some detail the algebra of the appropriate two-point correlators, and give a careful discussion as to how one can approach the world-sheet renormalization group infrared fixed point, in the neighborhood of which the logarithmic algebra is valid. It is found that, if the initial RW spacetime does not have cosmological horizons, then there is no problem in approaching the fixed point. However, in the presence of horizons, there are world-sheet divergences which imply the need for Liouville dressing in order to approach the fixed point in the correct way. A detailed analysis on the subtle subtraction…
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Taxonomy
TopicsCosmology and Gravitation Theories · Advanced Mathematical Theories and Applications · Relativity and Gravitational Theory
