We propose a new concept of set convergence in a Hadamard space and obtain its equivalent condition by using the notion of metric projections. Applying this result, we also prove a convergence theorem for an iterative scheme by the shrinking projection method in a real Hilbert ball
AbstractGeneral conditions are given in a Hilbert space setting ensuring the geometrical convergence...
AbstractWe prove strong convergence of a class of block-iterative projection methods for finding a c...
AbstractA new iterative method for finding the projection onto the intersection of two closed convex...
We prove a strong convergence theorem by a shrinking projection method for the class of mappings....
The aim of this paper is to investigate the links between ${\cal T}_C$-class algorithms, CQ Algorith...
AbstractBy using recently developed theory which extends the idea of weak convergence into CAT(0) sp...
We show that cyclic products of projections onto convex subsets of Hadamard spaces can behave in a m...
We show that cyclic products of projections onto convex subsets of Hadamard spaces can behave in a m...
The aim of this paper is to investigate the links between ${\cal T}_C$-class algorithms, CQ Algorith...
AbstractWe call a sequence {xn} in Hilbert space “spherical” if there existsusuch that lim‖xn−u‖ exi...
We introduce existence and convergence theorems on two modified proximal point algorithms for convex...
AbstractIn this paper, we introduce a new projection in a Banach space and show an example of the pr...
AbstractWe introduce two iterative algorithms for nonexpansive mappings in Hilbert spaces. We prove ...
AbstractWe establish convergence theorems for two different block-iterative methods for solving the ...
The purpose of this paper is to introduce and analyze the shrinking projection algorithm with errors...
AbstractGeneral conditions are given in a Hilbert space setting ensuring the geometrical convergence...
AbstractWe prove strong convergence of a class of block-iterative projection methods for finding a c...
AbstractA new iterative method for finding the projection onto the intersection of two closed convex...
We prove a strong convergence theorem by a shrinking projection method for the class of mappings....
The aim of this paper is to investigate the links between ${\cal T}_C$-class algorithms, CQ Algorith...
AbstractBy using recently developed theory which extends the idea of weak convergence into CAT(0) sp...
We show that cyclic products of projections onto convex subsets of Hadamard spaces can behave in a m...
We show that cyclic products of projections onto convex subsets of Hadamard spaces can behave in a m...
The aim of this paper is to investigate the links between ${\cal T}_C$-class algorithms, CQ Algorith...
AbstractWe call a sequence {xn} in Hilbert space “spherical” if there existsusuch that lim‖xn−u‖ exi...
We introduce existence and convergence theorems on two modified proximal point algorithms for convex...
AbstractIn this paper, we introduce a new projection in a Banach space and show an example of the pr...
AbstractWe introduce two iterative algorithms for nonexpansive mappings in Hilbert spaces. We prove ...
AbstractWe establish convergence theorems for two different block-iterative methods for solving the ...
The purpose of this paper is to introduce and analyze the shrinking projection algorithm with errors...
AbstractGeneral conditions are given in a Hilbert space setting ensuring the geometrical convergence...
AbstractWe prove strong convergence of a class of block-iterative projection methods for finding a c...
AbstractA new iterative method for finding the projection onto the intersection of two closed convex...