Wódkiewicz1 has derived an operational formula for a positive phase-space distribution function in quantum mechanics (see also ref. 2). Here we point out that the proposed formula is actually a special case of a two-particle Wigner distribution function in which correlations have been neglected. We present a new operational formula which includes correlations. Also, we incorporate a brief description of the role and significance of quantum distribution functions in general. © 1984 Nature Publishing Group
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
We discuss the phase-space representation of the Bloch equation and present analytic expressions for...
The Wigner function of quantum systems is an effective instrument to construct the approximate class...
We demonstrate that the Wigner function of a pure quantum state is a wave function in a specially tu...
It is shown that, to any quasiprobability distribution corresponding to a given density operator, on...
We discuss two sets of conditions that are necessary and sufficient for a function defined on phase ...
We extend the region of applicability of phase-space techniques, for the study of quantum systems, b...
This book covers the theory and applications of the Wigner phase space distribution function and its...
We demonstrate the existence of positive phase space density functions which yield the quantum mecha...
We demonstrate the existence of positive phase space density functions which yield the quantum mecha...
Using the recently developed phase-space techniques for the treatment of quantum-mechanical problems...
Using the recently developed phase-space techniques for the treatment of quantum-mechanical problems...
In contrast to a widespread belief, Wigner's theorem allows the construction of true joint probabili...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Using the formalism of dynamical maps it is shown that if a quantum measurement process is to be des...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
We discuss the phase-space representation of the Bloch equation and present analytic expressions for...
The Wigner function of quantum systems is an effective instrument to construct the approximate class...
We demonstrate that the Wigner function of a pure quantum state is a wave function in a specially tu...
It is shown that, to any quasiprobability distribution corresponding to a given density operator, on...
We discuss two sets of conditions that are necessary and sufficient for a function defined on phase ...
We extend the region of applicability of phase-space techniques, for the study of quantum systems, b...
This book covers the theory and applications of the Wigner phase space distribution function and its...
We demonstrate the existence of positive phase space density functions which yield the quantum mecha...
We demonstrate the existence of positive phase space density functions which yield the quantum mecha...
Using the recently developed phase-space techniques for the treatment of quantum-mechanical problems...
Using the recently developed phase-space techniques for the treatment of quantum-mechanical problems...
In contrast to a widespread belief, Wigner's theorem allows the construction of true joint probabili...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Using the formalism of dynamical maps it is shown that if a quantum measurement process is to be des...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
We discuss the phase-space representation of the Bloch equation and present analytic expressions for...
The Wigner function of quantum systems is an effective instrument to construct the approximate class...