After a brief summary of recently derived general results relating to the mapping of functions of noncommuting operators on functions of c-numbers, equations are given which describe the time evolution of the c-number equivalents (phase-space representations) of the density operator and of a Heisenberg operator. The evaluation of time-ordered functions of operators by c-number techniques is also briefly discussed
I. Quick summary of classical Hamiltonian dynamics in phase-space. 1 II. Quantum systems in first an...
The problem of obtaining the classical function which corresponds to a given quantum operator is dis...
We investigate some spectral properties of time operators which are obtained through Canonical Commu...
In Paper I of this investigation a new calculus for functions of noncommuting operators was develope...
In Paper I of this investigation a new calculus for functions of noncommuting operators was develope...
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...
We have derived an equation of motion for a Wigner operator in phase space, which is the phase-space...
The most general continuous time-dependent evolution of a physical system is represented by a contin...
The problem of expressing a general dynamical variable in quantum mechanics as a function of a primi...
A new calculus for functions of noncommuting operators is developed, based on the notion of mapping ...
Statistical reformulation of quantum mechanics in terms of phase-space distribution functions as giv...
The von Neumann-Liouville time evolution equation is represented in a discrete quantum phase space. ...
This is a text on quantum mechanics formulated simultaneously in terms of position and momentum, i.e...
The problem of mapping the operator functions of b^ and ,b^ +which are the annihilation and creation...
I. Quick summary of classical Hamiltonian dynamics in phase-space. 1 II. Quantum systems in first an...
The problem of obtaining the classical function which corresponds to a given quantum operator is dis...
We investigate some spectral properties of time operators which are obtained through Canonical Commu...
In Paper I of this investigation a new calculus for functions of noncommuting operators was develope...
In Paper I of this investigation a new calculus for functions of noncommuting operators was develope...
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...
We have derived an equation of motion for a Wigner operator in phase space, which is the phase-space...
The most general continuous time-dependent evolution of a physical system is represented by a contin...
The problem of expressing a general dynamical variable in quantum mechanics as a function of a primi...
A new calculus for functions of noncommuting operators is developed, based on the notion of mapping ...
Statistical reformulation of quantum mechanics in terms of phase-space distribution functions as giv...
The von Neumann-Liouville time evolution equation is represented in a discrete quantum phase space. ...
This is a text on quantum mechanics formulated simultaneously in terms of position and momentum, i.e...
The problem of mapping the operator functions of b^ and ,b^ +which are the annihilation and creation...
I. Quick summary of classical Hamiltonian dynamics in phase-space. 1 II. Quantum systems in first an...
The problem of obtaining the classical function which corresponds to a given quantum operator is dis...
We investigate some spectral properties of time operators which are obtained through Canonical Commu...