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Universal fine grained asymptotics of free and weakly coupled quantum field theory
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Universal fine grained asymptotics of free and weakly coupled quantum field theory
Universal fine grained asymptotics of free and weakly coupled quantum field theory
Journal Article

Universal fine grained asymptotics of free and weakly coupled quantum field theory

2024
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Overview
We give a rigorous proof that in any free quantum field theory with a finite group global symmetry G, on a compact spatial manifold, at sufficiently high energy, the density of states ρα(E) for each irreducible representation α of G obeys a universal formula as conjectured by Harlow and Ooguri. We further prove that this continues to hold in a weakly coupled quantum field theory, given an appropriate scaling of the coupling with temperature. This generalizes similar results that were previously obtained in (1 + 1)-D to higher spacetime dimension. We discuss the role of averaging in the density of states, and we compare and contrast with the case of continuous group G, where we prove a universal, albeit different, behavior.