Abstract. We consider the general boundary value problem for a de-generate semilinear functional differential inclusion in a Banach space with infinite delay. We construct the multivalued integral operator whose fixed points are mild solutions of the above problem and study its properties. We apply the topological degree method to obtain the general existence principle and consider some particular cases, including Cauchy and periodic problems. 1
Of concern is a class of nonlinear neutral fractional integrodifferential inclusions with infinite d...
Dedicated to the memory of Alex Rubinov Abstract. This paper concerns the study of dynamic optimizat...
AbstractIn this paper we investigate the existence of mild solutions on an infinite interval for sec...
We consider the applications of the theory of condensing set-valued maps, the theory of set-valued l...
In this paper, by using the topological degree theory for multivalued maps, we develop the method of...
In this paper we study the topological structure of the solution set of abstract inclusions, not nec...
AbstractA continuation principle is given for solving boundary value problems on arbitrary (possibly...
In the present paper, we show that the solution set of a fractional order semilinear differential in...
In this paper, we show existence and uniqueness of a solution to a functional differential equation ...
We use the topological degree theory for condensing multimaps to present an existence result for imp...
Abstract. In this paper, we show existence and uniqueness of a solution to a functional differential...
In this paper, we show existence and uniqueness of a solution to a functional differential equation ...
We prove an existence theorem for a functional differential equation with infinite delay using the S...
We prove an existence theorem for a functional differential equation with infinite delay using the S...
Our aim in this work is to study the existence of solutions of a functional differential inclusion w...
Of concern is a class of nonlinear neutral fractional integrodifferential inclusions with infinite d...
Dedicated to the memory of Alex Rubinov Abstract. This paper concerns the study of dynamic optimizat...
AbstractIn this paper we investigate the existence of mild solutions on an infinite interval for sec...
We consider the applications of the theory of condensing set-valued maps, the theory of set-valued l...
In this paper, by using the topological degree theory for multivalued maps, we develop the method of...
In this paper we study the topological structure of the solution set of abstract inclusions, not nec...
AbstractA continuation principle is given for solving boundary value problems on arbitrary (possibly...
In the present paper, we show that the solution set of a fractional order semilinear differential in...
In this paper, we show existence and uniqueness of a solution to a functional differential equation ...
We use the topological degree theory for condensing multimaps to present an existence result for imp...
Abstract. In this paper, we show existence and uniqueness of a solution to a functional differential...
In this paper, we show existence and uniqueness of a solution to a functional differential equation ...
We prove an existence theorem for a functional differential equation with infinite delay using the S...
We prove an existence theorem for a functional differential equation with infinite delay using the S...
Our aim in this work is to study the existence of solutions of a functional differential inclusion w...
Of concern is a class of nonlinear neutral fractional integrodifferential inclusions with infinite d...
Dedicated to the memory of Alex Rubinov Abstract. This paper concerns the study of dynamic optimizat...
AbstractIn this paper we investigate the existence of mild solutions on an infinite interval for sec...