Existence and controllability results for mixed functional integrodifferential equations with infinite delay

DOI10.2478/dema-2014-0072zbMath1307.45007OpenAlexW1986310462MaRDI QIDQ488828

Kishor D. Kucche

Publication date: 26 January 2015

Published in: Demonstratio Mathematica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2478/dema-2014-0072

zbMATH Keywords

controllabilityfractional powers of operatorsSadovskii's fixed point theoremmixed neutral functional integro-differential equations with infinite delay

Mathematics Subject Classification ID

Controllability (93B05) Integro-ordinary differential equations (45J05) Other nonlinear integral equations (45G10)

Cites Work

• On existence results and qualitative properties of mild solution of semilinear mixed Volterra-Fredholm functional integrodifferential equations in Banach spaces
• Existence of some neutral partial differential equations with infinite delay
• Controllability of neutral functional differential equations with infinite delay
• Controllability of neutral functional integrodifferential systems in abstract space
• Local existence for partial neutral functional integrodifferential equations with infinite delay
• Semigroups of linear operators and applications to partial differential equations
• Functional differential equations with infinite delay
• Existence results for partial neutral functional differential equations with unbounded delay
• Existence of periodic solutions of partial neutral functional differential equations with unbounded delay
• Controllability of neutral functional differential systems in abstract space.
• Existence results for partial neutral functional integrodifferential equations with unbounded delay
• Asymptotic behavior of solutions of some semilinear functional differential and integro-differential equations with infinite delay in Banach spaces
• Global existence for abstract nonlinear Volterra–Fredholm functional integrodifferential equation
• An approach to non-linear control problems using fixed-point methods, degree theory and pseudo-inverses.
• One-Parameter Semigroups for Linear Evolution Equations
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