Controllability of Infinite Rime Horizon of Neutral Functional Differential and Integrodifferential Inclusions in Banach Spaces
On second order boundary value problems for functional differential inclusions in Banach spaces
We investigate the existence of solutions on a compact interval to second order boundary value problems for a class of functional differential inclusions in Banach spaces. We rely on a fixed point theorem for condensing maps due to Martelli.
Existence results for multivalued semilinear functional differential equations.
This note is concerned with the existence of mild solutions defined on a compact real interval for first and second order semilinear functional differential inclusions.
Neutral functional differential and integrodifferential inclusions in Banach spaces
In questo lavoro studiamo l'esistenza di soluzioni deboli su un intervallo compatto di problemi con valore iniziale per inclusioni funzionali neutre differenziali e integrodifferenziali in spazi di Banach. I risultati sono ottenuti usando un teorema di punto fisso per mappe condensanti dovuto a Martelli.
Multi Point Boundary Value Problems for Second Order Differential Inclusions
Semilinear Neutral Functional Integrodifferential Inclusions
A fixed Point Theorem and its Applications to Nonlinear Integral Equations in Banach Algebras
m-Point Boundary Value Problems
Controllability results for first and second order evolution inclusions with nonlocal conditions
We prove controllability results for first and second order semilinear differential inclusions in Banach spaces with nonlocal conditions.
Initial and boundary value problems for nonconvex valued multivalued functional differential equations.
Existence results for impulsive semilinear damped differential inclusions.
Existence Results for Fractional Functional Differential Inclusions with Infinite Delay and Applications to Control Theory
Mathematics Subject Classification: 26A33, 34A60, 34K40, 93B05 In this paper we investigate the existence of solutions for fractional functional differential inclusions with infinite delay. In the last section we present an application of our main results in control theory.
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