Nonlinear stochastic dynamical systems in physical problems (Q1068453)

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scientific article; zbMATH DE number 3932138
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Nonlinear stochastic dynamical systems in physical problems
scientific article; zbMATH DE number 3932138

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    Nonlinear stochastic dynamical systems in physical problems (English)
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    1985
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    A lot of nonlinear equations (important in physics) has the form \({\mathcal F}y=x(t,\omega)\), where x(t,\(\omega)\) is a stochastic process. Such equations can be solved by decomposition into deterministic and stochastic parts as well as into linear and nonlinear parts of the operator \({\mathcal F}\). The case when there exists Green's function for the deterministic linear part is considered in particular.
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    decomposition method
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    Green's function
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