Quantum energy inequalities in integrable models with several particle species and bound states

Fuente: arXiv
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Autori principali: Bostelmann, Henning, Cadamuro, Daniela, Mandrysch, Jan
Natura: Preprint
Pubblicazione: 2023
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author Bostelmann, Henning
Cadamuro, Daniela
Mandrysch, Jan
author_facet Bostelmann, Henning
Cadamuro, Daniela
Mandrysch, Jan
contents We investigate lower bounds to the time-smeared energy density, so-called quantum energy inequalities (QEI), in the class of integrable models of quantum field theory. Our main results are a state-independent QEI for models with constant scattering function and a QEI at one-particle level for generic models. In the latter case, we classify the possible form of the stress-energy tensor from first principles and establish a link between the existence of QEIs and the large-rapidity asymptotics of the two-particle form factor of the energy density. Concrete examples include the Bullough-Dodd, the Federbush, and the $O(n)$-nonlinear sigma models.
format Preprint
id arxiv_https___arxiv_org_abs_2302_00063
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Quantum energy inequalities in integrable models with several particle species and bound states
Bostelmann, Henning
Cadamuro, Daniela
Mandrysch, Jan
Mathematical Physics
High Energy Physics - Theory
We investigate lower bounds to the time-smeared energy density, so-called quantum energy inequalities (QEI), in the class of integrable models of quantum field theory. Our main results are a state-independent QEI for models with constant scattering function and a QEI at one-particle level for generic models. In the latter case, we classify the possible form of the stress-energy tensor from first principles and establish a link between the existence of QEIs and the large-rapidity asymptotics of the two-particle form factor of the energy density. Concrete examples include the Bullough-Dodd, the Federbush, and the $O(n)$-nonlinear sigma models.
title Quantum energy inequalities in integrable models with several particle species and bound states
topic Mathematical Physics
High Energy Physics - Theory
url https://arxiv.org/abs/2302.00063