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Research Article Open access CC BY 4.0

A Theorem for Zeros of Maximal Monotone and Bounded Maps in Certain Banach Spaces

M. A. Onyido, M. O. Uba, M. I. Uzochukwu, P. U. Nwokoro, E. E. Otubo

Journal of Advances in Mathematics and Computer Science · pp. 1–12 · Published 13 Oct 2016

10.9734/BJMCS/2016/28720

Abstract

Let X be a p-uniformly convex and q-uniformly smooth real Banach space with dual space X*. Let T1 : X → 2X* and T2 : X → 2X* be bounded maximal monotone mappings. An iterative process is constructed and proved to converge strongly to a zero of sum of the two maps.

Monotone mapping maximal monotone mappings uniformly convex space uniformly smooth space strong convergence

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