We prove strong convergence theorems for the Ishikawa iteration scheme involving quasi-
nonexpansive multi-valued maps. We also construct an iteration scheme which removes a …

Let K be a nonempty, closed, and convex subset of a real Hilbert space H. Suppose that T:
K→ 2K is a multivalued strictly pseudocontractive map** such that F (T)≠∅. A …

STRONG CONVERGENCE RESULTS FOR NONSELF MULTIMAPS IN BANACH SPACES 1.
Introduction Let D be a nonempty closed convex subset of a Page 1 PROCEEDINGS OF THE …

Common fixed-point results are proved for I-nonexpansive maps, Ciric type maps, and∗-
nonexpansive multimaps. Invariant approximation results are obtained for these types of …

This article investigates some convergence properties of quasi-cyclic and cyclic Jungck
modified TS-iterative schemes in complete metric spaces and Banach spaces. The …

We prove strong convergence of the viscosity approximation process for nonexpansive
nonself multimaps. Furthermore, an explicit iteration process which converges strongly to a …

The main objective of this paper is to define multi-valued CR iteration scheme involving
quasi-nonexpansive map** by relaxing the compactness of domain. We also established …

Let K be a nonempty, closed and convex subset of a uniformly convex real Banach space E.
Suppose that T: K→ CB (K) is a multi-valued quasi-nonexpansive map**. A Krasnoselskii …

Let E be a uniformly convex Banach space with a uniformly $ G {\hat {a}} teaux $
differentiable norm, C a nonempty closed convex subset of E, and $ T: C …

SOME FIXED POINT THEOREMS FOR MULTI-VALUED MAPPINGS VIA ISHIKAWA-TYPE
ITERATIONS IN CAT(0) SPACES The fixed point theory for mul Page 1 Available online at …