Exact dynamical fluctuation-response relations are derived that split the finite-time covariance of time-integrated observables into initial variability and an integral of response kernels for nonautonomous Markov jump processes.
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Derives nonlinear response relations for Markovian stochastic systems as covariances with a Bell-polynomial conjugate variable set by stochastic entropy production, plus associated fluctuation-response inequalities.
Derives duality between dissipation-coherence trade-off and thermodynamic speed limit for general stochastic limit cycles via dual observables substituted into the thermodynamic uncertainty relation in the weak-noise limit.
Derives an exact response equality for Markov processes that unifies fluctuation-dissipation theorem with non-equilibrium linear response relations.
citing papers explorer
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Dynamical Fluctuation-Response Relations
Exact dynamical fluctuation-response relations are derived that split the finite-time covariance of time-integrated observables into initial variability and an integral of response kernels for nonautonomous Markov jump processes.
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Nonlinear Response Relations and Fluctuation-Response Inequalities for Nonequilibrium Stochastic Systems
Derives nonlinear response relations for Markovian stochastic systems as covariances with a Bell-polynomial conjugate variable set by stochastic entropy production, plus associated fluctuation-response inequalities.
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Duality between dissipation-coherence trade-off and thermodynamic speed limit based on thermodynamic uncertainty relation for stochastic limit cycles
Derives duality between dissipation-coherence trade-off and thermodynamic speed limit for general stochastic limit cycles via dual observables substituted into the thermodynamic uncertainty relation in the weak-noise limit.
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Unified Linear Fluctuation-Response Theory Arbitrarily Far from Equilibrium
Derives an exact response equality for Markov processes that unifies fluctuation-dissipation theorem with non-equilibrium linear response relations.