[PDF] Top 20 Colección documental del Archivo Municipal de Orduña (1271-1510). Tomo I

... technique using a more general H(·, ·) −φ − η−accretive operator in uniformly convex Banach ...space. Using suitable conditions,we show that the corresponding iterative sequence converges ... See full document

... a strong convergence theorem for finding a common element of the set of solutions of mixed equilibrium problems, the set of solution of the varia- tional inequality problem, the fixed point ... See full document

... space. Strong convergence theorems for these hybrid proximal-type algorithms are established; that is, under appropriate conditions, the sequences generated by these various algorithms ... See full document

... set-valued mapping M : H ® 2 H is called monotone if for all x, y Î H, f Î Mx and g Î My imply 〈 x - y, f - g 〉 ≥ ...monotone mapping M : H ® 2 H is maximal if the graph ... See full document

... In 2010, Kohsaka and Takahashi [11, 12] introduced the following nonlinear map- ping: Let E be a smooth, strictly convex and reflexive Banach space, let j be the duality mapping of E and let C be a nonempty closed ... See full document

... the strong conver- gence of the implicit and explicit viscosity iteration processes for a nonexpansive semi- group S = {T(t) : t ∈ R + } with Fix(S) = ∅ as ... See full document

... of proximal point algorithms with their applications to general nonlinear variational inclusion problems, and then we recall some significant developments, especially the relaxation of ... See full document

... quasi-nonexpansive mapping and the zero set of the sums of maximal monotone operators, and we prove strong convergence theorem in Hilbert ... See full document

... A mapping T : X → X is said to be contraction if there is  < k <  such that d(Tx, Ty) ≤ kd(x, y) for all x, y ∈ ...A mapping T is said to be nonexpansive if d(Tx, Ty) ≤ d(x, y) for all x, y ∈ ... See full document

... existence theorem of fixed points and the demiclosed principle for the class of (a, b)-monotone ...existence theorem of fixed points for (a  , a  , a  , k  , k  )-generalized hybrid mappings with a  ... See full document

... nonexpansive mapping. By using the iteration process ...fixed point result (Theorem .), they proved -convergence and strong convergence theorems for total asymptotically ... See full document

... Geostrophic currents (GCs) can be directly derived from measurements of the dynamic ocean topography (DOT) with respect to the Earth’s gravity field and rotation and the Corio- lis force involved. In contrast to ... See full document

... for all x, y ∈ C. Evidently, the definition of the inverse strongly accretive operator is based on that of the inverse strongly monotone operator. To convey an idea of the variational inequality, let C be a closed ... See full document

... than H, η-monotone mappings and m-accretive mappings in Banach space or Hilbert space, and the resolvent operators associated with A, η-accretive mappings include as special cases the corresponding ... See full document

... mean convergence theorem of Baillon’s type similar to the ones ob- tained in ...Furthermore, using the idea of mean convergence,a strong-convergence theorem similar to the ... See full document

... this theorem we present next and which is from [9], we use the following convention: we say that a set C ⊂ X is locally closed at z ∈ C if there exists a > 0 such that the set C ∩ IB a (z) is ... See full document

... stronger CDOT mechanism would predict no ...the CDOT signal appears to be more powerful than the IOVD signal (lower thresholds), this “contamination issue” is likely to be a problem only for the IOVD ...to ... See full document

... contraction-proximal point algorithm for approximating a zero of a maximal monotone ...norm convergence of such an algorithm has been established under two new ... See full document

... Theorem 1.2 . (Meir and Keeler [2]). Let (X, d) be a complete metric space and let j be a Meir-Keeler contraction (MKC, for short) on X, that is, for every ε > 0, there exists δ > 0 such that d(x, y) <ε + ... See full document

... Let T : K → K be a mapping and K a subset of a Banach space E. T is called a nonex- pansive mapping if, for all x, y ∈ K, Tx – Ty ≤ x – y. T is called quasi-nonexpansive, if F(T ) = ∅ and for all x ∈ K, p ∈ ... See full document