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    Generalized Diffusion Processes [推廣有獎]

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    Diffusion processes serve as a mathematical model for the physical phenomenon of diffusion. One of the most important problems in the theory of diffusion processes is the development of methods for constructing these processes from a given diffusion matrix and a given drift vector. Focusing on the investigation of this problem, this book is intended for specialists in the theory of random processes and its applications. A generalized diffusion process (that is, a continuous Markov process for which the Kolmogorov local characteristics exist in the generalized sense) can serve as a model for diffusion in a medium moving in a nonregular way. The author constructs generalized diffusion processes under two assumptions: first, that the diffusion matrix is sufficiently regular; and second, that the drift vector is a function integrable to some power, or is a generalized function of the type of the derivative of a measure.




    Product Details
    • Series: Translations of Mathematical Monographs (Book 83)
    • Hardcover: 180 pages
    • Publisher: American Mathematical Society (December 21, 1990)
    • Language: English
    • ISBN-10: 0821845381
    • ISBN-13: 978-0821845387


    Generalized Diffusion Processes(Portenko).pdf (2.92 MB)


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    關(guān)鍵詞:Generalized Generalize Processes Diffusion General continuous important intended physical problems

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