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Displaying 81 – 94 of 94

Strong convergence theorems of Cesàro mean iterations of nonexpansive mappings.

Yang, Yi Shuai, Li, Jing Jing, Cui, Yun An (2009)

Applied Mathematics E-Notes [electronic only]

Strong convergence theorems of common fixed points for a family of quasi- $ϕ$ -nonexpansive mappings.

Qin, Xiaolong, Cho, Yeol Je, Cho, Sun Young, Kang, Shin Min (2010)

Fixed Point Theory and Applications [electronic only]

Strong convergence theorems of common fixed points for a pair of quasi-nonexpansive and asymptotically quasi-nonexpansive mappings

Gurucharan Singh Saluja (2010)

Matematički Vesnik

Strong convergence theorems of $k$ -strict pseudo-contractions in Hilbert spaces

Xiao Long Qin, Shin Min Kang, Mei Juan Shang (2009)

Czechoslovak Mathematical Journal

Let $K$ be a nonempty closed convex subset of a real Hilbert space $H$ such that $K \pm K \subset K$ , $T K \to H$ a $k$ -strict pseudo-contraction for some $0 \leq k < 1$ such that $F (T) = {x \in K x = T x} \neq \emptyset$ . Consider the following iterative algorithm given by $\forall x_{1} \in K, x_{n + 1} = α_{n} γ f (x_{n}) + β_{n} x_{n} + ((1 - β_{n}) I - α_{n} A) P_{K} S x_{n}, n \geq 1,$ where $S K \to H$ is defined by $S x = k x + (1 - k) T x$ , $P_{K}$ is the metric projection of $H$ onto $K$ , $A$ is a strongly positive linear bounded self-adjoint operator, $f$ is a contraction. It is proved that the sequence ${x_{n}}$ generated by the above iterative algorithm converges strongly to a fixed point of $T$ , which solves a variational inequality related...

Strong convergence theorems of modified Ishikawa iterations for countable hemi-relatively nonexpansive mappings in a Banach space.

Petrot, Narin, Wattanawitoon, Kriengsak, Kumam, Poom (2009)

Fixed Point Theory and Applications [electronic only]

Strong convergence theorems of modified Ishikawa iterative method for an infinite family of strict pseudocontractions in Banach spaces.

Katchang, Phayap, Kumam, Wiyada, Humphries, Usa, Kumam, Poom (2011)

International Journal of Mathematics and Mathematical Sciences

Strong convergence theorems of the CQ method for nonexpansive semigroups.

He, Huimin, Chen, Rudong (2007)

Fixed Point Theory and Applications [electronic only]

Strong convergence theorems of the Ishikawa process with errors for strictly pseudocontractive mapping of Browder-Petryshyn type in Banach spaces.

Tang, Yu-Chao, Cai, Yong, Liu, Li-Wei (2011)

Fixed Point Theory and Applications [electronic only]

Displaying 81 – 94 of 94

Strong convergence theorems of Cesàro mean iterations of nonexpansive mappings.

Strong convergence theorems of common fixed points for a family of quasi- $ϕ$ -nonexpansive mappings.

Strong convergence theorems of common fixed points for a pair of quasi-nonexpansive and asymptotically quasi-nonexpansive mappings

Strong convergence theorems of $k$ -strict pseudo-contractions in Hilbert spaces

Strong convergence theorems of modified Ishikawa iterations for countable hemi-relatively nonexpansive mappings in a Banach space.

Strong convergence theorems of modified Ishikawa iterative method for an infinite family of strict pseudocontractions in Banach spaces.

Strong convergence theorems of the CQ method for nonexpansive semigroups.

Strong convergence theorems of the Ishikawa process with errors for strictly pseudocontractive mapping of Browder-Petryshyn type in Banach spaces.

Strong convergence theorems on iterative methods for strictly pseudo-contractive mappings.

Strong convergence to common fixed points for countable families of asymptotically nonexpansive mappings and semigroups.

Strong convergence to common fixed points of a finite family of nonexpansive mappings.

Strong convergence to common fixed points of countable relatively quasi-nonexpansive mappings.

Strong convergence to common fixed points of nonexpansive mappings without commutativity assumption.

Surjectivity of an operator

Currently displaying 81 – 94 of 94