
doi: 10.1007/bf02081001
Can one reexpress quantum-mechanical mean values as classical averages over phase-space distribution functions? Due to Wigner, such distribution functions, in general, cannot be non-negative. The ''stochastic phase space scheme'' is based on the observation that the concept of the ordinary phase space, as consisting of sharp points, is meaningless from the experimental point of view. Thus ''point'' has to be identified with the mean position and momentum of a particle.
Miscellaneous applications of functional analysis, General quantum mechanics and problems of quantization, classical averages over phase-space distribution functions, stochastic phase space scheme, quantum-mechanical mean values
Miscellaneous applications of functional analysis, General quantum mechanics and problems of quantization, classical averages over phase-space distribution functions, stochastic phase space scheme, quantum-mechanical mean values
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