Dual Properties of ω−Order Reversing Partial Contraction Mapping in Semigroup of Linear Operator

Jude Babatunde Omosowon, Akinola Yussuff Akinyele, Folashade Mistura Jimoh

Abstract


This paper consists of results on dual properties of a ω−order reversing partial contraction mapping (ω-ORCPn), we assume a Banach space X = H (Hilbert space). We established that the operator A ∈ ω-ORCPn which is the infinitesimal generator of C0 − Semigroup is reflexive, densely defined and a closed linear operator which is now considered as a semigroup of linear operator.

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