This paper provides uniform bounds on the asymptotic regularity for iterations associated to a finite family of nonexpansive mappings. We obtain our quantitative results in the setting of (r, δ)-convex spaces, a class of geodesic spaces which generalizes metric spaces with a convex geodesic bicombing.Romanian National Authority for Scientific ResearchRomanian Ministry of Educatio
Abstract. Let E be a uniformly convex Banach space which satisfies Opial’s condition or its dual E ∗...
AbstractLet T be a nonexpansive self-mapping of C where C is a nonempty closed convex subset of a Ba...
AbstractLet E be a real uniformly convex Banach space whose dual space E∗ satisfies the Kadec–Klee p...
This paper provides uniform bounds on the asymptotic regularity for iterations associated to a finit...
In this paper, we use techniques which originate from proof mining to give rates of asymptotic regul...
We further study averaged and firmly nonexpansive mappings in the setting of geodesic spaces with a ...
Firmly nonexpansive mappings play an important role in metric fixed point theory and optimization du...
In this paper we obtain new effective results on the Halpern iterations of nonexpansive mappings usi...
In this paper we provide a unified treatment of some convex minimization problems, which allows for ...
In a previous paper, the first author derived an explicit quantitative version of a theorem due to B...
This paper establishes explicit quantitative bounds on the computation of approximate fixed points o...
In a previous paper we obtained an effective quantitative analysis of a theorem due to Borwein, Reic...
This paper is a case study in proof mining applied to non-effective proofsin nonlinear functional an...
Because of Minty’s classical correspondence between firmly nonexpansive mappings and maximally monot...
In this paper we provide a unified treatment of some convex minimization problems, which allows for ...
Abstract. Let E be a uniformly convex Banach space which satisfies Opial’s condition or its dual E ∗...
AbstractLet T be a nonexpansive self-mapping of C where C is a nonempty closed convex subset of a Ba...
AbstractLet E be a real uniformly convex Banach space whose dual space E∗ satisfies the Kadec–Klee p...
This paper provides uniform bounds on the asymptotic regularity for iterations associated to a finit...
In this paper, we use techniques which originate from proof mining to give rates of asymptotic regul...
We further study averaged and firmly nonexpansive mappings in the setting of geodesic spaces with a ...
Firmly nonexpansive mappings play an important role in metric fixed point theory and optimization du...
In this paper we obtain new effective results on the Halpern iterations of nonexpansive mappings usi...
In this paper we provide a unified treatment of some convex minimization problems, which allows for ...
In a previous paper, the first author derived an explicit quantitative version of a theorem due to B...
This paper establishes explicit quantitative bounds on the computation of approximate fixed points o...
In a previous paper we obtained an effective quantitative analysis of a theorem due to Borwein, Reic...
This paper is a case study in proof mining applied to non-effective proofsin nonlinear functional an...
Because of Minty’s classical correspondence between firmly nonexpansive mappings and maximally monot...
In this paper we provide a unified treatment of some convex minimization problems, which allows for ...
Abstract. Let E be a uniformly convex Banach space which satisfies Opial’s condition or its dual E ∗...
AbstractLet T be a nonexpansive self-mapping of C where C is a nonempty closed convex subset of a Ba...
AbstractLet E be a real uniformly convex Banach space whose dual space E∗ satisfies the Kadec–Klee p...
Add to ORKG