String Theory in Beta Deformed Spacetimes
Marcus Spradlin, Tadashi Takayanagi, Anastasia Volovich

TL;DR
This paper explores exactly solvable string theories in beta deformed spacetimes, analyzing their partition functions, D-brane spectra, and connections to orbifolds and tachyon condensation.
Contribution
It introduces a comprehensive analysis of fluxbrane-like backgrounds, computes their one-loop partition functions, and uncovers new time-dependent solutions related to tachyon condensation.
Findings
Partition functions computed for various deformed backgrounds
Identification of models equivalent to orbifolds with discrete torsion
Discovery of new time-dependent backgrounds resembling tachyon condensation
Abstract
Fluxbrane-like backgrounds obtained from flat space by a sequence of T-dualities and shifts of polar coordinates (beta deformations) provide an interesting class of exactly solvable string theories. We compute the one-loop partition function for various such deformed spaces and study their spectrum of D-branes. For rational values of the B-field these models are equivalent to Z_N \times Z_N orbifolds with discrete torsion. We also obtain an interesting new class of time-dependent backgrounds which resemble localized closed string tachyon condensation.
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