55 citations · 207 across the 9 of their papers we have counts for
8 papers · 1 filter
Semiclassical Theory of Quantum Chaotic Transport: Phase-Space Splitting
Ph. Jacquod, Robert S. Whitney
This paper is withdrawn. While almost all findings reported here remain valid, some of our comments on the fate of weak localization corrections to the conductance in the deep semi…
Quantum-to-classical correspondence in open chaotic systems
Henning Schomerus, Philippe Jacquod
We review properties of open chaotic mesoscopic systems with a finite Ehrenfest time tau_E. The Ehrenfest time separates a short-time regime of the quantum dynamics, where wave pac…
Quantum-to-classical crossover for Andreev billiards in a magnetic field
M. C. Goorden, Ph. Jacquod, C. W. J. Beenakker
We extend the existing quasiclassical theory for the superconducting proximity effect in a chaotic quantum dot, to include a time-reversal-symmetry breaking magnetic field. Random-…
Microscopic Theory for the Quantum to Classical Crossover in Chaotic Transport
Robert S. Whitney, Ph. Jacquod
We present a semiclassical theory for the scattering matrix of a chaotic ballistic cavity at finite Ehrenfest time. Using a phase-space representation coupled with a mul…
Quasiclassical fluctuations of the superconductor proximity gap in a chaotic system
M. C. Goorden, Ph. Jacquod, C. W. J. Beenakker
We calculate the sample-to-sample fluctuations in the excitation gap of a chaotic dynamical system coupled by a narrow lead to a superconductor. Quantum fluctuations on the order o…
Quantum Andreev map: A paradigm of quantum chaos in superconductivity
Ph. Jacquod, H. Schomerus, C. W. J. Beenakker
We introduce quantum maps with particle-hole conversion (Andreev reflection) and particle-hole symmetry, which exhibit the same excitation gap as quantum dots in the proximity to a…