Titlebook: Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients; Yu A. Mitropolsky,A. M. Samoilenko,D. I. Martinyuk Book 1993

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书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients影响因子(影响力)




书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients影响因子(影响力)学科排名




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书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients网络公开度学科排名




书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients被引频次




书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients被引频次学科排名




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书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients年度引用学科排名




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书目名称Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients读者反馈学科排名

achlorhydria

Book 1993ions or partial differential equations.This volume represents an important contribution to the availablemethods of solution for such systems. .The contents are divided into six chapters. Chapter 1 presents a studyof periodic solutions for nonlinear systems of evolution equationsincluding differentia

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,Quasiperiodic Solutions of Systems with Lag. Bubnov-Galerkin’s Method,1,...,., with period 2π,ie.,.(ϕ+2π.)=.(ϕ) for all integer . except zero, .=(..,.....,... A norm for these functions is defined by. where ∥·∥ denotes, as before, the standard Euclidean norm. The set of all continous 2π-periodic functions with norm (1.1) forms a complete normed space ..

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Systems of Evolution Equations with Periodic and Quasiperiodic Coefficients978-94-011-2728-8Series ISSN 0169-6378

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,Investigation of Periodic Solutions of Systems with Aftereffect by Bubnovgalerkin’s Method,Consider a system of differential equations.(1.1)where .=(..,.....,.. is an .-dimensional vector ..(.(.)) is an .-dimensional vector function periodic in . with period 2π and Δ is a constant.

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Existence of Invariant Toroidal Manifolds for Systems with Lag. Investigation of The Behavior of TrIn this chapter, we present results obtained in the investigation of invariant manifolds for different types of nonlinear systems with lag. The results concerning the behavior of these systems in the vicinity of these manifolds are also presented here.

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