The place of random processes and random fields in quantum theory

Giacomo Della Riccia; Takeyuki Hida

Displaying similar documents to “The place of random processes and random fields in quantum theory”

On small deviation probabilities of positive random variables.

Rozovskij, L.V. (2004)

Zapiski Nauchnykh Seminarov POMI

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Strong approximation for set-indexed partial sum processes via KMT constructions III

Rio Emmanuel (1997)

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A geometric derivation of the linear Boltzmann equation for a particle interacting with a Gaussian random field, using a Fock space approach

Sébastien Breteaux (2014)

Annales de l’institut Fourier

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In this article the linear Boltzmann equation is derived for a particle interacting with a Gaussian random field, in the weak coupling limit, with renewal in time of the random field. The initial data can be chosen arbitrarily. The proof is geometric and involves coherent states and semi-classical calculus.

Random dynamics and its applications.

Kifer, Yuri (1998)

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A note on correlation coefficient between random events

Czesław Stępniak (2015)

Discussiones Mathematicae Probability and Statistics

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Correlation coefficient is a well known measure of (linear) dependence between random variables. In his textbook published in 1980 L.T. Kubik introduced an analogue of such measure for random events A and B and studied its basic properties. We reveal that this measure reduces to the usual correlation coefficient between the indicator functions of A and B. In consequence the resuts by Kubik are obtained and strenghted directly. This is essential because the textbook is recommended by...