Add to ORKGWe prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point property for asymptotically nonexpansive mappings with respect to some locally convex topology which is coarser than the weak topology. If the copy of c0 is asymptotically isometric, this result can be improved, because we can prove the failure of the fixed-point property for nonexpansive mappings. 1
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T: C → C has a fixed ...
A mapping T defined on a weakly compact convex subset C of a Banach space X is said to be nonexpansi...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T:C→C has a fixed poi...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
Abstract. Let X be a Banach space, C a weakly compact convex subset of X and T: C → C an asymptotica...
Abstract. Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point propert...
Abstract. Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point propert...
In 1981, Maurey proved that every weakly compact, convex subset C of c₀ is such that every nonexpans...
In 1981, Maurey proved that every weakly compact, convex subset C of c₀ is such that every nonexpans...
Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point property (τ-FPP) ...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T: C → C has a fixed ...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T: C → C has a fixed ...
A mapping T defined on a weakly compact convex subset C of a Banach space X is said to be nonexpansi...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T:C→C has a fixed poi...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
We prove that every Banach space containing an isomorphic copy of c0 fails to have the fixed-point p...
Abstract. Let X be a Banach space, C a weakly compact convex subset of X and T: C → C an asymptotica...
Abstract. Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point propert...
Abstract. Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point propert...
In 1981, Maurey proved that every weakly compact, convex subset C of c₀ is such that every nonexpans...
In 1981, Maurey proved that every weakly compact, convex subset C of c₀ is such that every nonexpans...
Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point property (τ-FPP) ...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T: C → C has a fixed ...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T: C → C has a fixed ...
A mapping T defined on a weakly compact convex subset C of a Banach space X is said to be nonexpansi...
It is shown that every asymptotically regular or λ-firmly nonexpansive mapping T:C→C has a fixed poi...