Asymptotic Stability versus Exponential Stability in Linear Volterra Difference Equations of Convolution Type(The Functional and Algebraic Method for Differential Equations)

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 村上 悟

  岡山理科大学理学部

• Elaydi Saber

  Trinity大学

• 村上 悟

  岡山理科大学理学研究科

関連論文

• Positivity and Stability of Linear Volterra Integro-differential Equations in a Banach Lattice (Modeling and Complex analysis for functional equations)
• Stability Properties for Linear Volterra Difference Equations with Convolution Kernels in a Banach Space (Functional Equations and Complex Systems)
• A Generalization of Wiener's Lemma and its Application to Volterra Difference Equations (Functional Equations in Mathematical Models)
• A GENERALIZATION OF PROCESSES AND STABILITIES IN ABSTRACT FUNCTIONAL DIFFERENTIAL EQUATIONS
• Asymptotic Stability versus Exponential Stability in Linear Volterra Difference Equations of Convolution Type(The Functional and Algebraic Method for Differential Equations)
• PERIODIC SOLUTIONS OF SOME DIFFUSIVE FUNCTIONAL DIFFERENTIAL EQUATIONS(Qualitative Theory of Differential Equations and Its Applications)
• Stability and Instability Linearization for Integral Equations (Progress in Qualitative Theory of Functional Equations)
• Notes on Asymptotic Stability Property for Second Order Linear Evolution Equations
• Center Manifold Theorem for Integral Equations (Global qualitative theory of ordinary differential equations and its applications)

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