This book introduces several typical random processes,the definition and property of random integral. It systematically represents Gaussian process, fractional Brownian motion and the theory of random dynamical system of the generation of solutions to stochastic partial or ordinary differential equations with Levy process. It in detail provides popular researching methods and main conclusions of random attractors,measure attractors,large deviations principle and random invariant. At the end of the book,it presents the research results of the existence and uniqueness and ergodicity of solutions for stochastic fractional order differential equations.
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paperback. Condition: New. Paperback Pages Number: 275 Language: Chinese. English. Random Dynamical Systems Introduction describes the definition and properties of several typical stochastic processes and stochastic integrals. the system tells the Gaussian process. fractional Brownian motion and Levy process-driven stochastic partial (often) the differential equations generated by the theory of stochastic dynamical systems. given the random attractor measure of the attractor. the large deviation principle and random in. Seller Inventory # MZ1213
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