On a certain Volterra-Fredholm type integral equation.
On a hybrid method for generalized mixed equilibrium problem and fixed point problem of a family of quasi--asymptotically nonexpansive mappings in Banach spaces.
On a nonlinear integral equation without compactness.
On boundary value problems for degenerate differential inclusions in Banach spaces.
On coincidence index for multivalued perturbations of nonlinear Fredholm maps and some applications.
On common fixed points of asymptotically nonexpansive mappings in the intermediate sense
Some strong convergence theorems of common fixed points of asymptotically nonexpansive mappings in the intermediate sense are obtained. The results presented in this paper improve and extend the corresponding results in Huang, Khan and Takahashi, Chang, Schu, and Rhoades.
On condensing discrete dynamical systems
In the paper the fundamental properties of discrete dynamical systems generated by an -condensing mapping ( is the Kuratowski measure of noncompactness) are studied. The results extend and deepen those obtained by M. A. Krasnosel’skij and A. V. Lusnikov in [21]. They are also applied to study a mathematical model for spreading of an infectious disease investigated by P. Takac in [35], [36].
On contraction-type mappings on a 2-normed space
On existence of solutions of a neutral differential equation with deviation argument.
On fixed point theorems for absolute retracts
On fixed points of pseudocontractive mappings.
On fuzzy Volterra integral equations with deviating arguments.
On global attractivity of solutions of a functional-integral equation.
On infinite systems of Volterra integral equations in Banach spaces
On injective holomorphic Fredholm mappings of index 0 in complex Banach spaces
On Lipschitz ball noncollapsing functions and uniform co-Lipschitz mappings of the plane.
On measures of noncompactness in Banach spaces
On measures of noncompactness in general topological vector spaces
On monotonic solutions of an integral equation of Abel type
We present an existence theorem for monotonic solutions of a quadratic integral equation of Abel type in . The famous Chandrasekhar’s integral equation is considered as a special case. The concept of measure of noncompactness and a fixed point theorem due to Darbo are the main tools in carrying out our proof.
On monotonic solutions of some integral equations
The aim of this paper is to obtain monotonic solutions of an integral equation of Urysohn-Stieltjes type in . Existence will be established with the aid of the measure of noncompactness.