AbstractLet C be a compact convex subset of a Hausdorff topological linear space and T:C→C a continuous mapping. We characterize those mappings T for which T(C) is convexly totally bounded
For a topological vector space (X, τ ), we consider the family LCT (X, τ ) of all locally convex top...
It is shown that every linear mapping on topological vector spaces always has weak Darboux property,...
Let f be a point-to-set mapping from a topological X space X into the family 2(X) of nonempty close...
Let C be a compact convex subset of a Hausdorff topological linear space and T:C\u2192C a continuous...
AbstractLet C be a compact convex subset of a Hausdorff topological linear space and T:C→C a continu...
Abstract: In this note we revise and survey some recent results established in [8]. We shall show th...
In this note we revise and survey some recent results established in [8]. We shall show that for eac...
Let $T$ be a locally compact Hausdorff space and let $C_0(T)={f:T \to \ \mathbb{C} \f$ is continuous...
AbstractLet X be a Banach space. Then there is a locally convex topology for X, the “Right topology,...
AbstractLet X be a completely regular Hausdorff space and Cb(X) be the space of all real-valued boun...
Let T be a locally compact Hausdorff space and let C0(T)={f:T-->C|f is continuous and vanishes at in...
Let C(X) denote the set of all continuous real-valued functions on a completely regular Hausdorff sp...
It is shown that a closed convex bounded subset of a Banach space is weakly compact if and only if i...
AbstractIt is shown that a closed convex bounded subset of a Banach space is weakly compact if and o...
Abstract. A convex subset X of a linear topological space is called compactly convex if there is a c...
For a topological vector space (X, τ ), we consider the family LCT (X, τ ) of all locally convex top...
It is shown that every linear mapping on topological vector spaces always has weak Darboux property,...
Let f be a point-to-set mapping from a topological X space X into the family 2(X) of nonempty close...
Let C be a compact convex subset of a Hausdorff topological linear space and T:C\u2192C a continuous...
AbstractLet C be a compact convex subset of a Hausdorff topological linear space and T:C→C a continu...
Abstract: In this note we revise and survey some recent results established in [8]. We shall show th...
In this note we revise and survey some recent results established in [8]. We shall show that for eac...
Let $T$ be a locally compact Hausdorff space and let $C_0(T)={f:T \to \ \mathbb{C} \f$ is continuous...
AbstractLet X be a Banach space. Then there is a locally convex topology for X, the “Right topology,...
AbstractLet X be a completely regular Hausdorff space and Cb(X) be the space of all real-valued boun...
Let T be a locally compact Hausdorff space and let C0(T)={f:T-->C|f is continuous and vanishes at in...
Let C(X) denote the set of all continuous real-valued functions on a completely regular Hausdorff sp...
It is shown that a closed convex bounded subset of a Banach space is weakly compact if and only if i...
AbstractIt is shown that a closed convex bounded subset of a Banach space is weakly compact if and o...
Abstract. A convex subset X of a linear topological space is called compactly convex if there is a c...
For a topological vector space (X, τ ), we consider the family LCT (X, τ ) of all locally convex top...
It is shown that every linear mapping on topological vector spaces always has weak Darboux property,...
Let f be a point-to-set mapping from a topological X space X into the family 2(X) of nonempty close...
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