AbstractAn iterative method to solve the convex feasibility problem for a finite family of convex sets is presented. The algorithm consists in the application of a generalization of an acceleration procedure introduced by De Pierro, in a parallel version of the Subgradient Projections Method proposed by Censor and Lent. The generated sequence is shown to converge for any starting point. Some numerical results are presented
summary:The method of projections onto convex sets to find a point in the intersection of a finite n...
In this paper we consider a projection method for convex feasibility problem that is known to conver...
We study subgradient methods for convex optimization that use projections onto successive approximat...
AbstractAn iterative method to solve the convex feasibility problem for a finite family of convex se...
AbstractAn iterative method is proposed for solving convex feasibility problems. Each iteration is a...
The convex feasibility problem (CFP) is a classical problem in nonlinear analysis. In this paper, we...
We study some methods of subgradient projections for solving a convex feasibility problem with gener...
AbstractA unified framework is presented for studying the convergence of projection methods for find...
We consider simple projection methods for solving convex feasibility problems. Both successive and s...
Abstract The convex feasibility problem (CFP) is at the core of the modeling of many problems in var...
AbstractWe study the multiple-sets split feasibility problem that requires to find a point closest t...
We study the multiple-sets split feasibility problem that requires to find a point closest to a fami...
Abstract. An iterative projection algorithm by adopting Armijo-like line search to solve the convex ...
Due to their extraordinary utility and broad applicability in many areas of classical mathematics an...
We study finite convergence of the modified cyclic subgradient pro-jections (MCSP) algorithm for the...
summary:The method of projections onto convex sets to find a point in the intersection of a finite n...
In this paper we consider a projection method for convex feasibility problem that is known to conver...
We study subgradient methods for convex optimization that use projections onto successive approximat...
AbstractAn iterative method to solve the convex feasibility problem for a finite family of convex se...
AbstractAn iterative method is proposed for solving convex feasibility problems. Each iteration is a...
The convex feasibility problem (CFP) is a classical problem in nonlinear analysis. In this paper, we...
We study some methods of subgradient projections for solving a convex feasibility problem with gener...
AbstractA unified framework is presented for studying the convergence of projection methods for find...
We consider simple projection methods for solving convex feasibility problems. Both successive and s...
Abstract The convex feasibility problem (CFP) is at the core of the modeling of many problems in var...
AbstractWe study the multiple-sets split feasibility problem that requires to find a point closest t...
We study the multiple-sets split feasibility problem that requires to find a point closest to a fami...
Abstract. An iterative projection algorithm by adopting Armijo-like line search to solve the convex ...
Due to their extraordinary utility and broad applicability in many areas of classical mathematics an...
We study finite convergence of the modified cyclic subgradient pro-jections (MCSP) algorithm for the...
summary:The method of projections onto convex sets to find a point in the intersection of a finite n...
In this paper we consider a projection method for convex feasibility problem that is known to conver...
We study subgradient methods for convex optimization that use projections onto successive approximat...