S-asymptotically \(\omega\)-periodic functions and applications to evolution equations

zbMath1248.34093MaRDI QIDQ421983

Joël Blot, Philippe Cieutat, Gaston Mandata N'Guérékata

Publication date: 15 May 2012

Published in: African Diaspora Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://projecteuclid.org/euclid.adjm/1318535332

zbMATH Keywords

periodic evolutionary processS-asymptotically \(\omega\)-periodic functions

Mathematics Subject Classification ID

Periodic solutions to ordinary differential equations (34C25) Nonlinear differential equations in abstract spaces (34G20)

Related Items (11)

Asymptotically periodic solutions of fractional differential equations ⋮ S-asymptotically ω-periodic solution for a nonlinear differential equation with piecewise constant argument in a Banach space ⋮ Weighted \(S^p\)-pseudo \(S\)-asymptotic periodicity and applications to Volterra integral equations ⋮ WEIGHTED \(S^p\)-PSEUDO \(S\)-ASYMPTOTICALLY PERIODIC SOLUTIONS FOR SOME SYSTEMS OF NONLINEAR DELAY INTEGRAL EQUATIONS WITH SUPERLINEAR PERTURBATION ⋮ \(S\)-asymptotically \(\omega \)-periodic solutions to some classes of partial evolution equations ⋮ Weighted pseudo asymptotically periodic mild solutions of evolution equations ⋮ Quasi-asymptotically almost periodic functions and applications ⋮ Pseudo S-asymptotically ω-periodic solution for a differential equation with piecewise constant argument in a Banach space ⋮ Asymptotically periodic solutions of semilinear fractional integro-differential equations ⋮ On the existence of 𝐶⁽ⁿ⁾-almost automorphic mild solutions of certain differential equations in Banach spaces ⋮ Discrete weighted pseudo asymptotic periodicity of second order difference equations

Cites Work

• Bounded mild solutions for semilinear integro differential equations in Banach spaces
• On \(S\)-asymptotically \(\omega \)-periodic functions on Banach spaces and applications
• A note on \(S\)-asymptotically periodic functions
• Some properties of solutions of \(u(t)+a(t)f(u)g(u') = 0\). II
• Asymptotically Periodic Solutions of a Class of Second Order Nonlinear Differential Equations
• Numerical approximations of the Ginzburg–Landau models for superconductivity
• EXISTENCE OF S-ASYMPTOTICALLY ω-PERIODIC SOLUTIONS FOR ABSTRACT NEUTRAL EQUATIONS
• Asymptotic Almost Periodicity of Solutions of a System of Differential Equations
• Asymptotically Almost Periodic Solutions of Differential Equations

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