Existence of solutions for integrodifferential inclusions in Banach spaces.
Existence of solutions for integrodifferential inclusions in Banach spaces
In this paper we examine nonlinear integrodifferential inclusions defined in a separable Banach space. Using a compactness type hypothesis involving the ball measure of noncompactness, we establish two existence results. One involving convex-valued orientor fields and the other nonconvex valued ones.
Existence of solutions for nonconvex functional differential inclusions.
Existence of solutions for nonconvex second order differential inclusions.
Existence of solutions for nonconvex third order differential inclusions.
Existence of solutions for operator inclusions : a unified approach
Existence of solutions for second-order evolution inclusions.
Existence of solutions for some Hammerstein type integro-differential inclusions.
Existence of solutions of functional differential inclusions.
Existence of solutions of functional-differential inclusion in nonconvex case
Existence of three anti-periodic solutions for second-order impulsive differential inclusions with two parameters
Applying two three critical points theorems, we prove the existence of at least three anti-periodic solutions for a second-order impulsive differential inclusion with a perturbed nonlinearity and two parameters.
Existence of viable solutions for a nonconvex stochastic differential inclusion
For the stochastic viability problem of the form dx(t) ∈ F(t,x(t))dt+g(t,x(t))dW(t), x(t) ∈ K(t), where K, F are set-valued maps which may have nonconvex values, g is a single-valued function, we establish the existence of solutions under the assumption that F and g possess Lipschitz property and satisfy some tangential conditions.
Existence of viable solutions for nonconvex-valued differential inclusions in Banach spaces.
Existence results for boundary value problems for fourth-order differential inclusions with nonconvex valued right hand side
In this paper a fixed point theorem due to Covitz and Nadler for contraction multivalued maps, and the Schaefer’s theorem combined with a selection theorem due to Bressan and Colombo for lower semicontinuous multivalued operators with decomposables values, are used to investigate the existence of solutions for boundary value problems of fourth-order differential inclusions.
Existence results for boundary-value problems with nonlinear fractional differential inclusions and integral conditions.
Existence results for first and second order nonconvex sweeping process with delay.
Existence results for first order impulsive semilinear evolution inclusions.
Existence Results for Fractional Functional Differential Inclusions with Infinite Delay and Applications to Control Theory
Mathematics Subject Classification: 26A33, 34A60, 34K40, 93B05In 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.
Existence results for functional differential inclusions.
Existence results for impulsive dynamic inclusions on time scales.