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Universal relaxational dynamics of gapped one dimensional models in the quantum sine-Gordon universality class
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Universal relaxational dynamics of gapped one dimensional models in the quantum sine-Gordon universality class
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A semiclassical approach to the low-temperature real time dynamics of generic one-dimensional, gapped models in the sine-Gordon model universality class is developed. Asymptotically exact universal results for correlation functions are obtained in the temperature regime T << Delta, where Delta is the energy gap.
Forward citations
Cited by 2 Pith papers
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Finite temperature correlation functions of the sine--Gordon model
The sine-Gordon model's finite-temperature correlation functions are evaluated non-perturbatively via the Method of Random Surfaces, with an exact formula derived for N-point functions obeying a selection rule.
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Full counting statistics in the sine-Gordon model
Full counting statistics for energy, momentum, and topological charge in the sine-Gordon model, computed via TBA, show fractal coupling dependence for topological charge but smooth behavior for energy and momentum.
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