Asymptotic analysis and quantum integrable models
K. K. Kozlowski

TL;DR
This thesis reviews the author's work on the asymptotic behavior of correlation functions in quantum integrable models, highlighting advances in understanding their long-distance and long-time properties.
Contribution
It provides a comprehensive analysis of asymptotic regimes in quantum integrable models, offering new insights into their correlation functions.
Findings
Detailed asymptotic descriptions of correlation functions
Identification of regimes with distinct physical behaviors
Advancements in mathematical techniques for integrable models
Abstract
This habilitation thesis reviews the progress made by the author respectively to studying various asymptotic regimes of correlation functions in quantum integrable models.
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Taxonomy
TopicsRandom Matrices and Applications · Algebraic structures and combinatorial models · Stochastic processes and statistical mechanics
