Stochastic processes and their applications : proceedings of the international conference held in Nagoya, July 2-6, 1985 / edited by K. Itô and T. Hida.
Contributor(s): Itō, Kiyosi | Hida, Takeyuki | Conference on Stochastic Processes and Their Applications (15th : 1985 : Nagoya-shi, Japan)Material type: TextSeries: Lecture notes in mathematics (Springer-Verlag): 1203.Publisher: Berlin ; New York : Springer-Verlag, ©1986Description: 1 online resource (222 pages) : illustrationsContent type: text Media type: computer Carrier type: online resourceISBN: 9783540398523; 354039852XSubject(s): Stochastic processes -- Congresses | Processus stochastiques -- Congrès | Stochastic processes | Stochastischer Prozess | KongressGenre/Form: Electronic books. | Conference papers and proceedings. Additional physical formats: Print version:: Stochastic processes and their applications.DDC classification: 519.23 LOC classification: QA3 | .L28 no. 1203 | QA274.A1Online resources: Click here to access online
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Includes bibliographical references.
Print version record.
Asymptotic behaviour of stochastic flows of diffeomorphisms -- Stochastic ensembles and hierarchies -- A stochastic approach to the minimum principle for the complex Monge-Ampère operator -- Construction of stochastic processes associated with the Boltzmann equation and its applications -- Isotropic stochastic flows and a related property of non-random potential flows -- Explosion problems for symmetric diffusion processes -- Extremal process as a substitution for "one-sided stable process with index 0" -- Diffusion model of population genetics incorporating group selection, with special reference to an altruistic trait -- On laplacian operators of generalized brownian functionals -- Precise estimates for the fundamental solutions to some degenerate elliptic differential equations -- On stochastic algorithms in adaptive filtering -- Estimation theory and statistical physics -- Quantum stochastic calculus -- Quantum theory and stochastic processes -- Some contact points -- The use of packing measure in the analysis of random sets.