Approximation methods in the theory of operator inclusions

Authors

  • Hisham rahman mohammed Department of Mathematics, College of Computer science and Mathematics, AL-Qadisiyah University

Abstract

    In the present paper we use approximation methods for the study of operator inclusions of the form , where a is a closed linear surjective operator from a Banach space onto another one, and Φ is a multimap being a composition of a multimap with â€good†values and a continuous singlevalued map. As application we consider the solvability of an integro- differential system which may be treated as a control object with an integral feedback. Key Words and Phrases: multivalued map, ï¬xed point, coincidence point, continuous selection, operator inclusion, closed linear operator, integro-differential system.

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Published

2017-08-27

How to Cite

rahman mohammed, H. (2017). Approximation methods in the theory of operator inclusions. Journal of Al-Qadisiyah for Computer Science and Mathematics, 1(1), 89–104. Retrieved from https://jqcsm.qu.edu.iq/index.php/journalcm/article/view/170

Issue

Section

Math Articles