On nonequilibrium states in QFT model with boundary interaction
V. Bazhanov, S. Lukyanov, A. Zamolodchikov

TL;DR
This paper demonstrates that specific nonequilibrium expectation values in the boundary sine-Gordon model match equilibrium expectation values in an extended system with additional boundary degrees of freedom, aiding in calculating nonequilibrium properties.
Contribution
It establishes a correspondence between nonequilibrium and equilibrium expectation values in the boundary sine-Gordon model with added boundary degrees of freedom.
Findings
Nonequilibrium expectation values match equilibrium values in an extended model.
Application to calculating nonequilibrium characteristics of the boundary sine-Gordon model.
Provides a method to simplify nonequilibrium analysis in boundary QFT models.
Abstract
We prove that certain nonequilibrium expectation values in the boundary sine-Gordon model coincide with associated equilibrium-state expectation values in the systems which differ from the boundary sine-Gordon in that certain extra boundary degrees of freedom (q-oscillators) are added. Applications of this result to actual calculation of nonequilibrium characteristics of the boundary sine-Gordon model are also discussed.
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