论文信息 - The measure-theoretical approach to $p$-adic probability theory

The measure-theoretical approach to $p$-adic probability theory

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[1] Andrei Khrennikov,et al. Non-Archimedean Analysis: Quantum Paradoxes, Dynamical Systems and Biological Models , 2011 .

[2] Igor Volovich,et al. p-adic quantum mechanics , 1989 .

[3] Andrei Khrennikov,et al. p-Adic Valued Distributions in Mathematical Physics , 1994 .

[4] Andrew Khrennikov,et al. p-adic probability distributions of hidden variables , 1995 .

[5] A. Khrennikov,et al. Mathematical methods of non-Archimedean physics , 1990 .

[6] Harald Bergstriim. Mathematical Theory of Probability and Statistics , 1966 .

[7] Sergio Albeverio,et al. p-ADIC HILBERT SPACE REPRESENTATION OF QUANTUM SYSTEMS WITH AN INFINITE NUMBER OF DEGREES OF FREEDOM , 1996 .

[8] Okada,et al. p-adic string N-point function. , 1988, Physical Review Letters.

[9] Andrew Khrennikov,et al. p-adic probability interpretation of Bell's inequality , 1995 .

[10] Sergio Albeverio,et al. A random walk on p-adics - the generator and its spectrum , 1994 .

[11] James V. Bondar,et al. Mathematical theory of statistics , 1985 .

[12] Sergio Albeverio,et al. Representations of the Weyl group in spaces of square integrable functions with respect to p-adic valued Gaussian distributions , 1996 .