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The color-flavor transformation and a new approach to quantum chaotic maps

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arxiv chao-dyn/9810016 v1 pith:VNEV42UA submitted 1998-10-13 chao-dyn cond-mathep-thnlin.CD

Martin R. Zirnbauer This is my paper
classification chao-dyncond-mathep-thnlin.CD
keywords transformationchaoticcolor-flavormapsquantumapplicationsapproachdescribed
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The color-flavor transformation is a mathematical result that has applications to problems as diverse as lattice gauge theory, random network models, and dynamical systems. Several variants are described, and an outline of the proof is given. It is then shown how to use the transformation to set up a field theoretic formalism for quantum chaotic maps.

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  1. Ergodic and Discrete Time Crystal Phases in Periodically Kicked Many-Body Quantum Systems: An Analytical Study

    cond-mat.stat-mech 2026-05 unverdicted novelty 5.0 of 10

    Analytical study derives conditions for ergodic infinite-temperature relaxation or robust discrete time crystal subharmonic oscillations in periodically kicked spin chains, depending on kicking protocol and initial state.

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