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20012022
most citedQuasi-distributions for arbitrary non-commuting operators

4 citations · 14 across the 7 of their papers we have counts for

collaborators

7 papers

quant-ph2022

Modified Hamiltonian for a particle in an infinite box that includes wall effects

Leon Cohen, Rafael Sala Mayato, Patrick Laughlin

We give a modified Hamiltonian for a particle in a box with infinite potential walls that takes into account wall effects. The Hamiltonian is expressed in both the position and mom…

math.PR2022★ 1 cited

Characteristic function and operator approach to M-indeterminate probability densities

Patrick Loughlin, Leon Cohen

Based on a quantum mechanical approach, we investigate moment- (or M-) indeterminate probability densities by way of the characteristic function and self-adjoint operators. The app…

quant-ph2020★ 4 cited

Quasi-distributions for arbitrary non-commuting operators

J. S. Ben-Benjamin, L. Cohen

We present a new approach for obtaining quantum quasi-probability distributions, , for two arbitrary operators, and , where and are the cor…

quant-ph2020

Generating M-indeterminate probability densities by way of quantum mechanics

Rafael Sala Mayato, Patrick Loughlin, Leon Cohen

Probability densities that are not uniquely determined by their moments are said to be "moment-indeterminate", or "M-indeterminate". Determining whether or not a density is M-indet…

quant-ph2018★ 3 cited

M-indeterminate distributions in quantum mechanics and the non-overlapping wave function paradox

Rafael Sala Mayato, Patrick Loughlin, Leon Cohen

We consider the non-overlapping wave function paradox of Aharanov \textit{et al.}, wherein the relative phase between two wave functions cannot be measured by the moments of positi…

math-ph2018★ 3 cited

What is the Wigner function closest to a given square integrable function?

J. S. Ben-Benjamin, L. Cohen, N. C. Dias +2

We consider an arbitrary square integrable function on the phase space and look for the Wigner function closest to it with respect to the norm. It is well known that the…