Thermal Equilibrium in String Theory in the Hagedorn Phase
Ram Brustein, Yoav Zigdon

TL;DR
This paper investigates the stabilization of the thermal circle in string theory near the Hagedorn temperature by introducing fluxes, leading to new solutions with fixed thermal cycles and comparing them to known backgrounds.
Contribution
It presents new solutions in string theory with stabilized thermal circles using fluxes, extending understanding of thermal equilibrium near the Hagedorn temperature.
Findings
Solutions with fixed thermal circle topology including flux and winding-mode condensates.
Comparison of new solutions with cigar and cylinder backgrounds from coset theory.
Identification of conditions for thermal equilibrium in string theory near the Hagedorn temperature.
Abstract
In string theory, a thermal state is described by compactifying Euclidean time on a thermal circle , of fixed circumference. However, this circumference is a dynamical field which could vary in space, therefore thermal equilibrium is not guaranteed. We discuss a thermal state of type II string theory near and above the Hagedorn temperature and show that the circumference of the thermal circle can indeed be fixed and stabilized in the presence of a uniform isotropic flux. We solve the equations of motion derived from an action that reproduces the tree-level string S-matrix. We find solutions with the topologies of at a fixed temperature, which include a space-filling winding-mode condensate and a uniform Neveu-Schwarz Neveu-Schwarz flux supported on . The solutions that we find have either a linear…
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