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most citedColloquium. Quantum Fluctuation Relations: Foundations and Applications

1.3k citations · 5.1k across the 72 of their papers we have counts for

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Showing 2013Show all

6 papers · 1 filter

cond-mat.stat-mech2013★ 52 cited

Quantum fluctuation theorems and generalized measurements during the force protocol

Gentaro Watanabe, B. Prasanna Venkatesh, Peter Talkner +2

Generalized measurements of an observable performed on a quantum system during a force protocol are investigated and conditions that guarantee the validity of the Jarzynski equalit…

cond-mat.stat-mech2013★ 5 cited

Comment on "Tsallis power laws and finite baths with negative heat capacity" [Phys. Rev. E 88, 042126 (2013)]

Michele Campisi

In [Phys. Rev. E 88, 042126 (2013)] it is stated that Tsallis distributions do not emerge from thermalization with a "bath" of finite, energy-independent, heat capacity. We report…

quant-ph2013★ 68 cited

Employing Circuit QED to Measure Nonequilibrium Work Fluctuations

Michele Campisi, Ralf Blattmann, Sigmund Kohler +2

We study an interferometric method for the measurement of the statistics of work performed on a driven quantum system, which has been put forward recently [Dorner et al., Phys. Rev…

quant-ph2013★ 23 cited

Quantum Fluctuation Relations for Ensembles of Wave Functions

Michele Campisi

New quantum fluctuation relations are presented. In contrast with the the standard approach, where the initial state of the driven system is described by the (micro)canonical densi…

cond-mat.stat-mech2013★ 15 cited

Thermostated Hamiltonian dynamics with log-oscillators

Michele Campisi, Peter Hanggi

With this work we present two new methods for the generation of thermostated, manifestly Hamiltonian dynamics and provide corresponding illustrations. The basis for this new class…

cond-mat.stat-mech2013★ 21 cited

Quantum Hertz entropy increase in a quenched spin chain

Darshan G. Joshi, Michele Campisi

The classical Hertz entropy is the logarithm of the volume of phase space bounded by the constant energy surface; its quantum counterpart, the quantum Hertz entropy, is $\hat S = k…