On the relationship between continuous and discontinuous stochastic processes in Hilbert space

Foundations of Physics 20 (11):1317-1327 (1990)
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Two different kinds of stochastic processes in Hilbert space used to introduce spontaneous localization into the quantum evolution are investigated. In the processes of the first type, finite changes of the wave function take place instantaneously with a given mean frequency. The processes of the second type are continuous. It is shown that under a suitable infinite frequency limit the discontinuous process transforms itself into the continuous one



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