J Banaś, S Dudek - Abstract and Applied Analysis, 2013 - Wiley Online Library
We study the solvability of some nonlinear functional integral equations in the Banach algebra of real functions defined, continuous, and bounded on the real half axis. We apply …
İ Özdemir, Ü Çakan - Studia Scientiarum Mathematicarum …, 2016 - akjournals.com
In this paper, using a Darbo type fixed point theorem associated with the measure of noncompactness we prove a theorem on the existence of solutions of some nonlinear …
R Allahyari, R Arab… - Iranian Journal of …, 2015 - journals.shirazu.ac.ir
The aim of this paper is to show how some measures of noncompactness in the Banach space of continuous functions defined on two variables can be applied to the solvability of a …
Ü Çakan, İ Özdemir - Numerical Functional Analysis and …, 2017 - Taylor & Francis
We prove a theorem on the existence of solutions of some nonlinear functional integral equations in the Banach algebra of continuous functions on the interval [0, a]. Then we …
M Kazemi - International Journal of Nonlinear Analysis and …, 2022 - ijnaa.semnan.ac.ir
In this research, we analyze the existence of solution for some nonlinear functional integral equations using the techniques of measures of noncompactness and the Petryshyn's fixed …
In the present paper, utilizing the techniques of suitable measures of noncompactness in Banach algebra, we prove an existence theorem for nonlinear functional-integral equation …
HK Pathak - Mathematical Communications, 2013 - hrcak.srce.hr
Study on existence of solutions for some nonlinear functional-integral equations with applications 1. Introduction Page 1 MATHEMATICAL COMMUNICATIONS 97 Math. Commun …
J Banaś, L Olszowy - Zeitschrift für Analysis und ihre Anwendungen, 2009 - ems.press
We introduce a class of measures of noncompactness in Banach algebras satisfying certain condition and we prove a fixed point theorem for the product of two operators being …
The aim of this article is to establish the existence of the solution of non-linear functional integral equations x (l, h)= U (l, h, x (l, h))+ F l, h,∫ 0 l∫ 0 h P (l, h, r, u, x (r, u)) drdu, x (l, h)× …