Under uniform pricing of knowledge, belief cost is Wasserstein geometry conformally reweighted by Fisher information, placing certainty at infinite distance.
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Conservative forces are the unique minimizers of renormalized entropy production in jump processes, restoring their optimality for optimal transport.
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.
Generalized free energy from large deviations enables excess/housekeeping decomposition of fluxes and dissipation plus thermodynamic speed limits in driven nonequilibrium systems.
A geometric decomposition of entropy production rate in reaction-diffusion systems isolates excess dissipation driving patterns and yields speed limits, uncertainty relations, and an optimal-transport extension for efficient pattern formation.
Wasserstein-2 structures from free-energy gradient flows unify entropy production geometry in classical and quantum systems, with generalized metrics that exactly characterize minimal dissipation including Hamiltonian contributions.
Stochastic thermodynamics is expanding to memory effects, active matter, geometric methods, and non-physical domains while the link between irreversibility and dissipation weakens at larger scales.
citing papers explorer
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A Transport-Based Geometry of Belief-Cost
Under uniform pricing of knowledge, belief cost is Wasserstein geometry conformally reweighted by Fisher information, placing certainty at infinite distance.
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Renormalized entropy production for optimal transport in jump processes: Make conservative forces optimal again
Conservative forces are the unique minimizers of renormalized entropy production in jump processes, restoring their optimality for optimal transport.
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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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Generalized free energy and excess/housekeeping decomposition in nonequilibrium systems: from large deviations to thermodynamic speed limits
Generalized free energy from large deviations enables excess/housekeeping decomposition of fluxes and dissipation plus thermodynamic speed limits in driven nonequilibrium systems.
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Geometric thermodynamics of reaction-diffusion systems: Thermodynamic trade-off relations and optimal transport for pattern formation
A geometric decomposition of entropy production rate in reaction-diffusion systems isolates excess dissipation driving patterns and yields speed limits, uncertainty relations, and an optimal-transport extension for efficient pattern formation.
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Wasserstein-2 gradient flows and the geometry of entropy production in classical and quantum stochastic thermodynamics
Wasserstein-2 structures from free-energy gradient flows unify entropy production geometry in classical and quantum systems, with generalized metrics that exactly characterize minimal dissipation including Hamiltonian contributions.
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Quo vadis, stochastic thermodynamics?
Stochastic thermodynamics is expanding to memory effects, active matter, geometric methods, and non-physical domains while the link between irreversibility and dissipation weakens at larger scales.