Decoherence models for discrete-time quantum walks and their application to neutral atom experiments [PDF]
We discuss decoherence in discrete-time quantum walks in terms of a phenomenological model that distinguishes spin and spatial decoherence. We identify the dominating mechanisms that affect quantum-walk experiments realized with neutral atoms walking in ...
Andrea Alberti +3 more
doaj +3 more sources
New formulation of discrete Wigner-Ville distribution
A new formulation of the discrete Wigner-Ville distribution is presented which can be implemented directly using standard fast Fourier transform techniques. For a non-negative frequency resolution of N points, only an N point FFT is needed.
Neil Bergmann
openaire +3 more sources
Discrete Wigner-Ville Distribution with Wide Frequency Observation Range
Tomoya Yamaoka, Tadashi Oshima
openaire +2 more sources
Microcanonical Rate Constants With Rice-Ramsperger-Kassel-Marcus in Eyringpy. [PDF]
The new implementation of the Rice‐Ramsperger‐Kassel‐Marcus theory in Eyringpy accurately calculates both the density of states (DOS) for reactants and transition states, as well as the microcanonical rate constants kE$$ k(E) $$ for unimolecular chemical reactions, incorporating tunneling corrections using the Eckart model.
Gómez-Heredia A, Dzib E, Merino G.
europepmc +2 more sources
Discrete linear canonical Wigner distribution function
Yushi Zheng, Min Wan, John J. Healy
openaire +2 more sources
Probability Representation of Quantum States
The review of new formulation of conventional quantum mechanics where the quantum states are identified with probability distributions is presented. The invertible map of density operators and wave functions onto the probability distributions describing ...
Olga V. Man’ko, Vladimir I. Man’ko
doaj +1 more source
Time-frequency analysis of impact sound by means of the discrete pseudo-Wigner distribution.
Shunsuke ISHIMITSU, Hajime KITAGAWA
openaire +3 more sources
Quantum eigenstates from classical Gibbs distributions
We discuss how the language of wave functions (state vectors) and associated non-commuting Hermitian operators naturally emerges from classical mechanics by applying the inverse Wigner-Weyl transform to the phase space probability distribution and ...
Pieter W. Claeys, Anatoli Polkovnikov
doaj +1 more source
Distribution of the delay time and the dwell time for wave reflection from a long random potential [PDF]
We re-examine and correct an earlier derivation of the distribution of the Wigner phase delay time for wave reflection from a long one-dimensional disordered conductor treated in the continuum limit.
Kumar, N., Ramakrishna, S. Anantha
core +2 more sources
Spectra of phase point operators in odd prime dimensions and the extended Clifford group [PDF]
We analyse the role of the Extended Clifford group in classifying the spectra of phase point operators within the framework laid out by Gibbons et al for setting up Wigner distributions on discrete phase spaces based on finite fields.
D. M. Appleby +4 more
core +2 more sources

