Thermodynamic, kinetic, and thermokinetic uncertainty relations are derived for arbitrary currents in coherent transport, remaining valid far from equilibrium and in superconducting hybrid structures.
Quantum Kinetic Uncertainty Relations in Meso- scopic Conductors at Strong Coupling,
6 Pith papers cite this work. Polarity classification is still indexing.
6
Pith papers citing it
citation-role summary
background 1
citation-polarity summary
roles
background 1polarities
background 1representative citing papers
Derives a universal susceptibility-kinetic uncertainty relation for currents in open quantum systems by defining partial dynamical activity from quantum Fisher information on coupling strength.
Thermodynamic networks using non-equilibrium steady states achieve universal function approximation when engineered with negative differential conductance, as shown in quantum dot and enzymatic examples for sine fitting and MNIST classification.
A stochastic framework for entropy production in coherent scattering theory is introduced that separates information and thermodynamic contributions and links them to transport fluctuations.
Reaction coordinate mapping shows nonmonotonic current fluctuations and noise below the classical thermodynamic uncertainty bound in a strongly coupled driven qubit, tied to non-Gaussianity and coherence in the reaction coordinate.
Universal bounds on observable precision in non-Markovian open quantum systems are derived via an asymmetry term for forward-backward disparity and a generalized activity term for environmental changes.
citing papers explorer
-
Uncertainty relations for arbitrary currents in coherent transport
Thermodynamic, kinetic, and thermokinetic uncertainty relations are derived for arbitrary currents in coherent transport, remaining valid far from equilibrium and in superconducting hybrid structures.
-
Susceptibility-kinetic uncertainty relations for quantum systems
Derives a universal susceptibility-kinetic uncertainty relation for currents in open quantum systems by defining partial dynamical activity from quantum Fisher information on coupling strength.
-
Thermodynamic Networks: Harnessing Non-Equilibrium Steady States for Computation
Thermodynamic networks using non-equilibrium steady states achieve universal function approximation when engineered with negative differential conductance, as shown in quantum dot and enzymatic examples for sine fitting and MNIST classification.
-
Stochastic entropy production in scattering theory
A stochastic framework for entropy production in coherent scattering theory is introduced that separates information and thermodynamic contributions and links them to transport fluctuations.
-
Current fluctuations in nonequilibrium open quantum systems beyond weak coupling: a reaction coordinate approach
Reaction coordinate mapping shows nonmonotonic current fluctuations and noise below the classical thermodynamic uncertainty bound in a strongly coupled driven qubit, tied to non-Gaussianity and coherence in the reaction coordinate.
-
Universal Precision Limits in General Open Quantum Systems
Universal bounds on observable precision in non-Markovian open quantum systems are derived via an asymmetry term for forward-backward disparity and a generalized activity term for environmental changes.