Abstract:Let C be a nonempty closed convex subset of a real Hilbert space, and let T : C → C be an asymptotically k-strictly pseudocontractive mapping with F(T) = {x ∈ C : Tx = x} = ∅. Let {α n }
“…Our result improve and extend the results of Liu and Chang [17], and Pakkaranang and Kumam [16] respectively without assuming completely continuous on the operator and results of Kim [11] without assuming completely continuous on operator and boundedness on the space. Our result also extends and generalizes the results of Osilike et al [19].…”
Section: Introductionsupporting
confidence: 92%
“…On the other hand, in 2013, Osilike et al [19] introduced a modified Ishikawa iterative scheme in the Hilbert space as follows: For an arbitrary x ∈ C, the sequence {x n }, given by…”
We introduce a modified Ishikawa iterative type scheme in CAT(0) space and
prove strong convergence theorem for total asymptotically demicontractive
mappings. Our result improve and extend many results in the literature.
“…Our result improve and extend the results of Liu and Chang [17], and Pakkaranang and Kumam [16] respectively without assuming completely continuous on the operator and results of Kim [11] without assuming completely continuous on operator and boundedness on the space. Our result also extends and generalizes the results of Osilike et al [19].…”
Section: Introductionsupporting
confidence: 92%
“…On the other hand, in 2013, Osilike et al [19] introduced a modified Ishikawa iterative scheme in the Hilbert space as follows: For an arbitrary x ∈ C, the sequence {x n }, given by…”
We introduce a modified Ishikawa iterative type scheme in CAT(0) space and
prove strong convergence theorem for total asymptotically demicontractive
mappings. Our result improve and extend many results in the literature.
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