1
School of Mathematics, Iran University of Science and Technology, Narmak, Tehran 16846-13114, Iran
2
School of Mathematics, Iran University of Science and Technology, Tehran, Iran
Abstract
In this paper, an existence result for a class of infinite systems of functional-integral equations in the Banach sequence space $c_{0}$ is established via the well-known Schauder fixed-point theorem together with a criterion of compactness in the space $c_{0}$. Furthermore, we include some remarks to show the vastity of the class of infinite systems which can be covered by our result. The applicability of the main result is demonstrated by means of an example as a model of neural nets.
Pourhadi, E., & Aghajani, A. (2015). On the $c_{0}$-solvability of a class of infinite systems of functional-integral equations. Caspian Journal of Mathematical Sciences, 4(2), 175-181.
MLA
E. Pourhadi; A. Aghajani. "On the $c_{0}$-solvability of a class of infinite systems of functional-integral equations". Caspian Journal of Mathematical Sciences, 4, 2, 2015, 175-181.
HARVARD
Pourhadi, E., Aghajani, A. (2015). 'On the $c_{0}$-solvability of a class of infinite systems of functional-integral equations', Caspian Journal of Mathematical Sciences, 4(2), pp. 175-181.
VANCOUVER
Pourhadi, E., Aghajani, A. On the $c_{0}$-solvability of a class of infinite systems of functional-integral equations. Caspian Journal of Mathematical Sciences, 2015; 4(2): 175-181.
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