Add to ORKGLet $C $ be a nonempty weakly compact convex subset of a Banach space which has normal structure and let $S $ be a semitopological semigroup such that $RUC(S) $ has a left invariant mean. Then we prove a fixed point theorem for a continuous representation of $S $ as nonexpansive mappings on $C $. 1991 Mathematics Subject Classification. Primary $47H10 $. Key words and phrases. Fixed point, nonexpansive mapping, invariant mean
Let $E $ be a $Ban\mathfrak{X}h $ space and let $C $ be anonempty $cl\propto ed $ convex suket of B....
One of our main results is the following convergence theorem for one-parameter nonexpansive semigrou...
AbstractIn this paper we study fixed point properties for semitopological semigroup of nonexpansive ...
AbstractIn recent years, there have been considerable interests in the study of when a closed convex...
AbstractIn this paper we study the relation between invariant submean and normal structure in a Bana...
The main result of this paper is that a closed convex subset of a Banach space has the fixed point p...
AbstractLet K be a subset of a Banach space X. A semigroup F = {ƒα ∥ α ∞ A} of Lipschitz mappings of...
It has been a long-standing problem posed by the first author in a conference in Marseille in 1990 t...
In this paper, we provide existence and convergence theorems of common fixed points for left (or rig...
For closed convex subsets D of a Banach spaces, in 2009, Tomonari Suzuki [11] proved that the fixed...
Introduction. Throughout this paper E denotes a Banach space, C a closed convex subset of E, T: C- •...
AbstractLet S be a semitopological semigroup. Let C be a closed convex subset of a uniformly convex ...
bounded and convex subset of a uniformly convex Banach space has the fixed point property for nonexp...
A mapping T defined on a weakly compact convex subset C of a Banach space X is said to be nonexpansi...
Tyt. z nagłówka.Bibliogr. s. 195-197.In this paper, we provide existence and convergence theorems of...
Let $E $ be a $Ban\mathfrak{X}h $ space and let $C $ be anonempty $cl\propto ed $ convex suket of B....
One of our main results is the following convergence theorem for one-parameter nonexpansive semigrou...
AbstractIn this paper we study fixed point properties for semitopological semigroup of nonexpansive ...
AbstractIn recent years, there have been considerable interests in the study of when a closed convex...
AbstractIn this paper we study the relation between invariant submean and normal structure in a Bana...
The main result of this paper is that a closed convex subset of a Banach space has the fixed point p...
AbstractLet K be a subset of a Banach space X. A semigroup F = {ƒα ∥ α ∞ A} of Lipschitz mappings of...
It has been a long-standing problem posed by the first author in a conference in Marseille in 1990 t...
In this paper, we provide existence and convergence theorems of common fixed points for left (or rig...
For closed convex subsets D of a Banach spaces, in 2009, Tomonari Suzuki [11] proved that the fixed...
Introduction. Throughout this paper E denotes a Banach space, C a closed convex subset of E, T: C- •...
AbstractLet S be a semitopological semigroup. Let C be a closed convex subset of a uniformly convex ...
bounded and convex subset of a uniformly convex Banach space has the fixed point property for nonexp...
A mapping T defined on a weakly compact convex subset C of a Banach space X is said to be nonexpansi...
Tyt. z nagłówka.Bibliogr. s. 195-197.In this paper, we provide existence and convergence theorems of...
Let $E $ be a $Ban\mathfrak{X}h $ space and let $C $ be anonempty $cl\propto ed $ convex suket of B....
One of our main results is the following convergence theorem for one-parameter nonexpansive semigrou...
AbstractIn this paper we study fixed point properties for semitopological semigroup of nonexpansive ...