[PDF] Top 20 Amor y Juego - Humberto Maturana
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On Noor-type iteration schemes for multivalued mappings in \(\operatorname{CAT}(0)\) spaces
... , Noor [] introduced a three-step iterative process and studied the approxi- mate solution of variational inclusion in Hilbert ...This iteration process was further studied by many researchers to ... See full document
6
Proximal point algorithms involving fixed points of nonexpansive mappings in \(\operatorname{CAT}(0)\) spaces
... a CAT() space was first studied by Kirk ...of mappings in CAT() spaces has been investigated ...nonexpansive mappings in CAT() ...Ishikawa-type iteration process ... See full document
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General modified viscosity implicit rules for generalized asymptotically nonexpansive mappings in complete \(\operatorname{CAT}(0)\) spaces
... nonexpansive type mapping in Hilbert space or Banach spaces have been studied by many ...nonexpansive mappings in Hilbert spaces according to the ideas of Attouch ...Halpern iteration ... See full document
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Some convergence theorems involving proximal point and common fixed points for asymptotically nonexpansive mappings in \(\operatorname {CAT}(0)\) spaces
... S-type iteration process for four asymptotically nonexpansive mappings in CAT() spaces and to prove some - and strong convergence theorems of the proposed processes under suitable ... See full document
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Some convergence results using K iteration process in \(\mathit{CAT}(0)\) spaces
... Picard iteration process for approx- imation of fixed ...tractive mappings, on appropriate geometric framework, is an active research area nowa- days ...different type of ...[6], Noor [7], Abbas ... See full document
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Halpern's Iteration in CAT(0) Spaces
... CAT0 spaces to be very similar to the weak convergence in Banach space ...this type of convergence ...iterative schemes introduced by Halpern 8 in CAT0 ...nonexpansive mappings. A convergence ... See full document
137
Existence and approximation results for SKC mappings in CAT(0) spaces
... of mappings nonexpansiveness and ...such mappings were called Suzuki-type ...for mappings with condition (C) on a Banach space under certain ...for mappings with condition (C) in the ... See full document
6
Demiclosed Principle for Asymptotically Nonexpansive Mappings in CAT(0) Spaces
... nonexpansive mappings see, ...nonexpansive mappings in the setting of a uniformly convex Banach ...metric spaces, namely, CAT0 spaces, which will be defined in the next ...Krasnosel’skii-Mann ... See full document
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Viscosity iteration method in CAT(0) spaces without the nice projection property
... a CAT() space if all of its geodesic triangles satisfy the CAT() ...of CAT() spaces, we refer the reader to standard texts, such as [, ...every CAT() space is uniquely geodesic. ... See full document
104
Fixed point theorems for multivalued contractive mappings and multivalued Caristi type mappings in cone metric spaces
... Then, for each x ∈ X, S(x) has a minimal element in S(x), where S(x) = { y ∈ X : y x } . Theorem . Let (X, d) be a cone metric space such that P is strongly minihedral and continuous, and let T : X → N(X) be a ... See full document
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Strong and Δ-convergence for mixed type total asymptotically nonexpansive mappings in CAT(0) spaces
... nonexpansive mappings is Browder’s demiclosed principle [] which states that if X is a uniformly convex Banach space, C is a nonempty closed convex subset of X, and T : C → X is a nonexpansive mapping, then I – ... See full document
8
Approximating Fixed Points of Nonexpansive Nonself Mappings in CAT(0) Spaces
... Fixed point theory in a CAT0 space was first studied by Kirk see 6, 7. He showed that every nonexpansive single-valued mapping defined on a bounded closed convex subset of a complete CAT0 space always has a fixed point. ... See full document
6
Approximating fixed points for nonself mappings in CAT(0) spaces
... a CAT(0) space [3], if all geodesic tri- angles of appropriate size satisfy the following comparison ...the CAT(0) inequality if for all x, y Î Δ and all comparison points x, ¯ ¯ y ∈ ¯ ... See full document
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On the Stability and Strong Convergence for Jungck Agarwal et al Iteration Procedure
... al. iteration procedure and obtain strong convergence as well as stability results for a pair of non-self ...defined iteration procedure is better than Jungck- Mann, Jungck-Ishikawa and Jungck- Noor ... See full document
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Convergence theorems for new classes of multivalued hemicontractive-type mappings
... Theorem . Let K be a nonempty closed and convex subset of a real Hilbert space X. Suppose that T : K → P(K) is an L-Lipschitzian pseudocontractive-type mapping from K into the family of all proximinal subsets of ... See full document
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Mann iteration for monotone nonexpansive mappings in ordered CAT(0) space with an application to integral equations
... Mann iteration for a monotone nonexpansive ...Mann iteration scheme for a monotone nonexpansive mapping T under some mild different conditions in a Banach ... See full document
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Two Step Modified Ishikawa Iteration Scheme for Multi-Valued Mappings in CAT(0) Space
... Let (X, d) be a metric space. A geodesic path joining x ∈ X to y ∈ X (or, more briefly, a geodesic from x to y) is a map c from a closed interval [0, l] ⊂ R to X such that c(0) = x, c(l) = y, and d(c(t), ... See full document
9
Mixed type iterations for multivalued nonexpansive mappings in hyperbolic spaces
... hyperbolic spaces contains normed spaces and convex subsets thereof, the Hilbert ball equipped with the hyperbolic metric [], Hadamard manifolds as well as CAT() spaces in the sense of ... See full document
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Fixed point theorems in CAT(0) spaces using a generalized Z-type condition
... Iteration procedures in fixed point theory are lead by the considerations in summability the- ory. For example, if a given sequence converges, then we don’t look for the convergence of the sequence of its ... See full document
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Viscosity approximation methods for nonexpansive mappings in CAT(0) spaces
... complete CAT() space (X, d), the pseudometric space ( R × X × X, D) can be con- sidered as a subspace of the pseudometric space (Lip(X, R), L) of all real-valued Lipschitz ... See full document
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