A class of $L\sp{1}$-convergence

Strong convergence theorem for a class of multiple-sets split variational inequality problems in Hilbert spaces

In this paper, we introduce a new iterative algorithm for approximating a common solution of certain class of multiple-sets split variational inequality problems. The sequence of the proposed iterative algorithm is proved to converge strongly in Hilbert spaces. As application, we obtain some strong convergence results for some classes of multiple-sets split convex minimization problems.

Endothelial LSP1 Modulates Extravascular

A Global Convergence Proof for a Class of Genetic Algorithms

In this paper a variant of a genetic algorithm is investigated which combines the advantages of genetic algorithms and of simulated annealing. In particular, under rather mild assumptions a global convergence result is derived.

A Convergence Criterion for a Class of Integration Methods

A criterion is established for the convergence of sequences of a general type of Runge-Kutta method. The criterion is expressed in terms of "weak convergence", a property defined in the paper.

Generic Convergence of Iterates for a Class of Nonlinear Mappings

Clearly, the metric space ( ,d) is complete. In this paper, we use the concept of porosity [1, 2, 3, 4, 5, 6] which we now recall. Let (Y ,ρ) be a complete metric space. We denote by B(y,r) the closed ball of center y ∈ Y and radius r > 0. A subset E ⊂ Y is called porous in (Y ,ρ) if there exist α ∈ (0,1) and r0 > 0 such that for each r ∈ (0,r0] and each y ∈ Y , there exists z ∈ Y for which B(z...