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K. Yamamoto, O. Entin-Wohlman, A. Aharony, N. Hatano (2016)
Efficiency bounds on thermoelectric transport in magnetic fields: The role of inelastic processesPhysical Review B, 94
J. Garrahan, R. Jack, V. Lecomte, U. Seifert, Karel Netoný, B. Wynants (2017)
Inferring dissipation from current fluctuations
R. Xu, Yijing Yan (2002)
Theory of open quantum systemsJournal of Chemical Physics, 116
Naoto Shiraishi, K. Funo, Keiji Saito (2018)
Speed Limit for Classical Stochastic Processes.Physical review letters, 121 7
A. Majumdar (2004)
Thermoelectricity in Semiconductor NanostructuresScience, 303
V. Balachandran, G. Benenti, G. Casati (2013)
Efficiency of three-terminal thermoelectric transport under broken time-reversal symmetryPhysical Review B, 87
A. Dechant, S. Sasa (2017)
Current fluctuations and transport efficiency for general Langevin systemsJournal of Statistical Mechanics: Theory and Experiment, 2018
(2016)
Measurement - feedback formalismmeets information reservoirs
Naoto Shiraishi, T. Sagawa (2014)
Fluctuation theorem for partially masked nonequilibrium dynamics.Physical review. E, Statistical, nonlinear, and soft matter physics, 91 1
(2007)
Stochastic Process in Physics and Chemistry, 3rd edn
I. Taneja (2005)
Bounds On Triangular Discrimination, Harmonic Mean and Symmetric Chi-square DivergencesarXiv: Probability
NG Kampen (2007)
Stochastic Process in Physics and Chemistry
Karel Proesmans, C. Broeck (2017)
Discrete-time thermodynamic uncertainty relationEurophysics Letters, 119
M. Polettini, M. Esposito (2016)
Carnot efficiency at divergent power outputEurophysics Letters, 118
K. Brandner, U. Seifert (2013)
Multi-terminal thermoelectric transport in a magnetic field: bounds on Onsager coefficients and efficiencyNew Journal of Physics, 15
K. Funo, Naoto Shiraishi, Keiji Saito (2018)
Speed limit for open quantum systemsNew Journal of Physics, 21
G. Benenti, Keiji Saito, G. Casati (2011)
Thermodynamic bounds on efficiency for systems with broken time-reversal symmetry.Physical review letters, 106 23
K. Brandner, Keiji Saito, U. Seifert (2013)
Strong bounds on Onsager coefficients and efficiency for three-terminal thermoelectric transport in a magnetic field.Physical review letters, 110 7
Clifford Johnson (2017)
Approaching the Carnot Limit at Finite Power: An Exact SolutionarXiv: High Energy Physics - Theory
M. Campisi, R. Fazio (2016)
The power of a critical heat engineNature Communications, 7
K. Sekimoto, S. Sasa (1997)
Complementarity Relation for Irreversible Process Derived from Stochastic EnergeticsJournal of the Physical Society of Japan, 66
H. Tajima, Masahito Hayashi (2014)
Finite-size effect on optimal efficiency of heat engines.Physical review. E, 96 1-1
Patrick Pietzonka, U. Seifert (2017)
Universal Trade-Off between Power, Efficiency, and Constancy in Steady-State Heat Engines.Physical review letters, 120 19
Naoto Shiraishi, Sosuke Ito, Kyogo Kawaguchi, T. Sagawa (2015)
Role of measurement-feedback separation in autonomous Maxwell's demonsNew Journal of Physics, 17
C. Broeck, R. Kawai, Patrick Meurs (2003)
Microscopic analysis of a thermal brownian motor.Physical review letters, 93 9
O. Raz, Y. Subaşı, Rami Pugatch (2016)
Geometric Heat Engines Featuring Power that Grows with Efficiency.Physical review letters, 116 16
Naoto Shiraishi, H. Tajima (2017)
Efficiency versus speed in quantum heat engines: Rigorous constraint from Lieb-Robinson bound.Physical review. E, 96 2-1
Naoto Shiraishi, Keiji Saito, H. Tasaki (2016)
Universal Trade-Off Relation between Power and Efficiency for Heat Engines.Physical review letters, 117 19
A. Allahverdyan, K. Hovhannisyan, A. Melkikh, S. Gevorkian (2013)
Carnot cycle at finite power: attainability of maximal efficiency.Physical review letters, 111 5
A. Fruleux, R. Kawai, K. Sekimoto (2011)
Momentum transfer in nonequilibrium steady states.Physical review letters, 108 16
A. Siegel (1960)
Differential‐Operator Approximations to the Linear Boltzmann EquationJournal of Mathematical Physics, 1
G. Benenti, G. Casati, Keiji Saito, Robert Whitney (2016)
Fundamental aspects of steady-state conversion of heat to work at the nanoscalearXiv: Mesoscale and Nanoscale Physics
Patrick Pietzonka, F. Ritort, U. Seifert (2017)
Finite-time generalization of the thermodynamic uncertainty relation.Physical review. E, 96 1-1
C. Jarzynski (1999)
Hamiltonian Derivation of a Detailed Fluctuation TheoremJournal of Statistical Physics, 98
B. Andresen, R. Berry, M. Ondrechen, P. Salamon (1984)
Thermodynamics for Processes in Finite TimeAccounts of Chemical Research, 17
Naoto Shiraishi, Keiji Saito (2016)
Incompatibility between Carnot efficiency and finite power in Markovian dynamicsarXiv: Statistical Mechanics
Todd Gingrich, J. Horowitz, N. Perunov, Jeremy England (2015)
Dissipation Bounds All Steady-State Current Fluctuations.Physical review letters, 116 12
A Siegel (1960)
Differential-operator approximations to the linear Boltzmann equationJ. Am. Phys., 1
G. Mahan, B. Sales, J. Sharp (1997)
Thermoelectric Materials: New Approaches to an Old ProblemPhysics Today, 50
(2008)
Incresing thermoelectric efficiency: a dynamic systems approach
D. Evans, E. Cohen, G. Morriss (1993)
Probability of second law violations in shearing steady states.Physical review letters, 71 15
Karel Proesmans, B. Cleuren, C. Broeck (2015)
Linear stochastic thermodynamics for periodically driven systemsJournal of Statistical Mechanics: Theory and Experiment, 2016
T. Cover, Joy Thomas (1991)
Elements of Information Theory
U. Seifert (2012)
Stochastic thermodynamics, fluctuation theorems and molecular machinesReports on Progress in Physics, 75
G. Mahan, J. Sofo (1996)
The best thermoelectric.Proceedings of the National Academy of Sciences of the United States of America, 93 15
K. Brandner, U. Seifert (2015)
Bound on thermoelectric power in a magnetic field within linear response.Physical review. E, Statistical, nonlinear, and soft matter physics, 91 1
K. Brandner, Taro Hanazato, Keiji Saito (2017)
Thermodynamic Bounds on Precision in Ballistic Multiterminal Transport.Physical review letters, 120 9
Naoto Shiraishi (2017)
Finite-time thermodynamic uncertainty relation do not hold for discrete-time Markov processarXiv: Statistical Mechanics
M. Ponmurugan (2016)
Attainability of Maximum Work and the Reversible Efficiency of Minimally Nonlinear Irreversible Heat EnginesJournal of Non-Equilibrium Thermodynamics, 44
Karel Proesmans, C. Broeck (2015)
Onsager Coefficients in Periodically Driven Systems.Physical review letters, 115 9
Katarzyna Macieszczak, K. Brandner, J. Garrahan (2018)
Unified Thermodynamic Uncertainty Relations in Linear Response.Physical review letters, 121 13
J. Horowitz, Todd Gingrich (2017)
Proof of the finite-time thermodynamic uncertainty relation for steady-state currents.Physical review. E, 96 2-1
E. Aurell, K. Gawȩdzki, C. Mejía-Monasterio, R. Mohayaee, Paolo Muratore-Ginanneschi (2012)
Refined Second Law of Thermodynamics for Fast Random ProcessesJournal of Statistical Physics, 147
B. Sothmann, M. Büttiker (2012)
Magnon-driven quantum-dot heat engineEurophysics Letters, 99
(2015)
Attainability of Carnot efficiencywith autonomous engines
G. Snyder, E. Toberer (2008)
Complex thermoelectric materials.Nature materials, 7 2
F. Curzon, B. Ahlborn (1975)
Efficiency of a Carnot engine at maximum power outputAmerican Journal of Physics, 43
M. Perarnau-Llobet, H. Wilming, A. Riera, R. Gallego, J. Eisert (2017)
Strong Coupling Corrections in Quantum Thermodynamics.Physical review letters, 120 12
A. Barato, U. Seifert (2015)
Thermodynamic uncertainty relation for biomolecular processes.Physical review letters, 114 15
K. Brandner, Keiji Saito, U. Seifert (2015)
Thermodynamics of Micro- and Nano-Systems Driven by Periodic Temperature VariationsarXiv: Statistical Mechanics
A. Dechant, S. Sasa (2018)
Fluctuation–response inequality out of equilibriumProceedings of the National Academy of Sciences, 117
H-P Breuer, F Petruccione (2002)
The Theory of Open Quantum Systems
Naoto Shiraishi (2017)
Stationary engines in and beyond the linear response regime at the Carnot efficiency.Physical review. E, 95 5-1
J. Kurchan (1997)
Fluctuation theorem for stochastic dynamicsJournal of Physics A, 31
We investigate the fundamental relation between entropy production rate and the speed of energy exchange between a system and baths in classical Markov processes. We establish the fact that quick energy exchange inevitably induces large entropy production in a quantitative form. More specifically, we prove two inequalities on instantaneous quantities: one is applicable to general Markov processes induced by heat baths, and the other is applicable only to systems with the local detailed-balance condition but is stronger than the former one. We demonstrate the physical meaning of our result by applying to some specific setups. In particular, we show that our inequality is tight in the linear response regime.
Journal of Statistical Physics – Springer Journals
Published: Oct 25, 2018
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