The KLM conditions are conditions that are necessary and sufficient for a phase-space function to be a Wigner distribution function (WDF). We apply them here to discuss three questions that have arisen recently: (1) For which WDFs P0 will the map P→P0*P be a quantum dynamical map - i.e. a map that takes WDFs to WDFs? (2) What are necessary and sufficient conditions for a phase-space gaussian to be a WDF? (3) Are there non-gaussian, non-negative WDFs? © 1988
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Band distributions (BDs) are introduced describing quantization in a toral phase space. A BD is the ...
Band distributions (BDs) are introduced describing quantization in a toral phase space. A BD is the ...
The KLM conditions are conditions that are necessary and sufficient for a phase-space function to be...
We discuss two sets of conditions that are necessary and sufficient for a function defined on phase ...
Using the formalism of dynamical maps it is shown that if a quantum measurement process is to be des...
We discuss a family of quasi-distributions (s-ordered Wigner functions of Agarwal and Wolf) and its ...
Thesis (M.Eng.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
The Weyl-Wigner description of quantum mechanical operators and states in classical phase-space lang...
According to a classical result due to Hudson, the Wigner function of a pure, continuous variable qu...
We introduce quantum states associated with single phase space points in the Wigner formalism for fi...
We provide a scheme for efficient simulation of a broad class of quantum optics experiments. Our eff...
Since the very early days of quantum theory there have been numerous attempts to interpret quantum m...
The negativity of the discrete Wigner functions (DWFs) is a measure of non-classicality and is often...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Band distributions (BDs) are introduced describing quantization in a toral phase space. A BD is the ...
Band distributions (BDs) are introduced describing quantization in a toral phase space. A BD is the ...
The KLM conditions are conditions that are necessary and sufficient for a phase-space function to be...
We discuss two sets of conditions that are necessary and sufficient for a function defined on phase ...
Using the formalism of dynamical maps it is shown that if a quantum measurement process is to be des...
We discuss a family of quasi-distributions (s-ordered Wigner functions of Agarwal and Wolf) and its ...
Thesis (M.Eng.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
The Weyl-Wigner description of quantum mechanical operators and states in classical phase-space lang...
According to a classical result due to Hudson, the Wigner function of a pure, continuous variable qu...
We introduce quantum states associated with single phase space points in the Wigner formalism for fi...
We provide a scheme for efficient simulation of a broad class of quantum optics experiments. Our eff...
Since the very early days of quantum theory there have been numerous attempts to interpret quantum m...
The negativity of the discrete Wigner functions (DWFs) is a measure of non-classicality and is often...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Wigner’s 1932 quasi-probability Distribution Function in phase-space, his first paper in English, is...
Band distributions (BDs) are introduced describing quantization in a toral phase space. A BD is the ...
Band distributions (BDs) are introduced describing quantization in a toral phase space. A BD is the ...