8 research outputs found

    Self-stochasticity in deterministic boundary value problems

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    This paper presents the experience of applying dynamical systems theory to an investigation into nonlinear boundary value problems for partial differential equations (PDE for short) in the case that their solutions become chaotic with time. To describe the long time behavior of such solutions, the concept of self-stochasticity had been suggested. The results reported in this work are concerned linear systems of PDE with nonlinear boundary conditions; general ideas on the manner in which chaotic solutions may be described are set forth by the example of several simplest boundary value problems

    Stable periodic solutions of difference equations

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    Applied Mathematics Letters11481-84AMLE

    Modern Trends of Organic Chemistry in Russian Universities

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