Cayley Inclusion Problem Involving XOR-Operation
AbstractIn this paper, we study an absolutely new problem, namely, the Cayley inclusion problem which involves the Cayley operator and a multi-valued mapping with XOR-operation. We have shown that the Cayley operator is a single-valued comparison and it is Lipschitz-type-continuous. A fixed point formulation of the Cayley inclusion problem is shown by using the concept of a resolvent operator as well as the Yosida approximation operator. Finally, an existence and convergence result is proved. An example is constructed for some of the concepts used in this work. View Full-Text
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Ali, I.; Ahmad, R.; Wen, C.-F. Cayley Inclusion Problem Involving XOR-Operation. Mathematics 2019, 7, 302.
Ali I, Ahmad R, Wen C-F. Cayley Inclusion Problem Involving XOR-Operation. Mathematics. 2019; 7(3):302.Chicago/Turabian Style
Ali, Imran; Ahmad, Rais; Wen, Ching-Feng. 2019. "Cayley Inclusion Problem Involving XOR-Operation." Mathematics 7, no. 3: 302.
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