References of "PHYSICAL REVIEW E"
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See detailPulse propagation in tapered granular chains: An analytic study
Harbola, Upendra; Rosas, Alexandre; Esposito, Massimiliano UL et al

in Physical Review E (2009), 80(3),

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See detailContinuous-time random walk for open systems: Fluctuation theorems and counting statistics
Esposito, Massimiliano UL; Lindenberg, Katja

in Physical Review E (2008), 77(5),

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See detailEntropy fluctuation theorems in driven open systems: Application to electron counting statistics
Esposito, Massimiliano UL; Harbola, Upendra; Mukamel, Shaul

in Physical Review E (2007), 76(3),

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See detailQuantum master equation for the microcanonical ensemble
Esposito, Massimiliano UL; Gaspard, Pierre

in Physical Review E (2007), 76(4),

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See detailFluctuation theorems for quantum master equations
Esposito, Massimiliano UL; Mukamel, S.

in Physical Review E (2006), 73(4),

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See detailPseudopath semiclassical approximation to transport through open quantum billiards: Dyson equation for diffractive scattering
Stampfer, C.; Rotter, S.; Burgdorfer, J. et al

in PHYSICAL REVIEW E (2005), 72(3),

We present a semiclassical theory for transport through open billiards of arbitrary convex shape that includes diffractively scattered paths at the lead openings. Starting from a Dyson equation for the ... [more ▼]

We present a semiclassical theory for transport through open billiards of arbitrary convex shape that includes diffractively scattered paths at the lead openings. Starting from a Dyson equation for the semiclassical Green's function we develop a diagrammatic expansion that allows a systematic summation over classical and pseudopaths, the latter consisting of classical paths joined by diffractive scatterings ("kinks"). This renders the inclusion of an exponentially proliferating number of pseudopath combinations numerically tractable for both regular and chaotic billiards. For a circular billiard and the Bunimovich stadium the path sum leads to a good agreement with the quantum path length power spectrum up to long path length. Furthermore, we find excellent numerical agreement with experimental studies of quantum scattering in microwave billiards where pseudopaths provide a significant contribution. [less ▲]

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See detailSemiclassical theory for transmission through open billiards: Convergence towards quantum transport
Wirtz, Ludger UL; Stampfer, C.; Rotter, S. et al

in PHYSICAL REVIEW E (2003), 67(1),

We present a semiclassical theory for transmission through open quantum billiards which converges towards quantum transport. The transmission amplitude can be expressed as a sum over all classical paths ... [more ▼]

We present a semiclassical theory for transmission through open quantum billiards which converges towards quantum transport. The transmission amplitude can be expressed as a sum over all classical paths and pseudopaths which consist of classical path segments joined by "kinks," i.e., diffractive scattering at lead mouths. For a rectangular billiard we show numerically that the sum over all such paths with a given number of kinks K converges to the quantum transmission amplitude as K-->infinity. Unitarity of the semiclassical theory is restored as K approaches infinity. Moreover, we find excellent agreement with the quantum path-length power spectrum up to very long path length. [less ▲]

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See detailSpin relaxation in a complex environment
Esposito, Massimiliano UL; Gaspard, P.

in Physical Review E (2003), 68(6),

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See detailQuantum master equation for a system influencing its environment
Esposito, Massimiliano UL; Gaspard, P.

in Physical Review E (2003), 68(6),

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