DOIAbstract
AbstractA theorem is proved which states that any almost lower semicontinuous set-valued mapping with convex and closed images from a paracompact topological to a one-dimensional normed linear space admits a continuous selection
AbstractA theorem is proved which states that any almost lower semicontinuous set-valued mapping with convex and closed images from a paracompact topological to a one-dimensional normed linear space admits a continuous selection
summary:Every l.s.c\. mapping from a paracompact space into the non-empty, closed, convex subsets of...
This paper deals with the existence of continuous selection of a multivalued mapping in product spac...
AbstractEvery set-valued mapping satisfying an assumption weaker than lower semi-continuity admits a...
AbstractA theorem is proved which states that any almost lower semicontinuous set-valued mapping wit...
AbstractFor a set-valued mapping, the relationships between lower semicontinuity, almost lower semic...
This research paper was completed and submitted at Nipissing University, and is made freely accessib...
AbstractFor a set-valued mapping, the relationships between lower semicontinuity, almost lower semic...
AbstractEvery set-valued mapping satisfying an assumption weaker than lower semi-continuity admits a...
AbstractIt is shown that every l.s.c. closed-and-convex valued mapping Φ:X→2Y, where X is a heredita...
AbstractWe discuss several concepts of continuity, weaker than lower semicontinuity, but still imply...
Abstract. In this paper, we give sufficient conditions for a map with nonconvex values to have a con...
Set-valued mappings with finite images are considered. For these mappings, a theorem on the existenc...
AbstractWe prove a continuous selection theorem for quasi-lower semicontinuous mappings with values ...
AbstractThe paper is devoted to a general factorization theorem for “continuous” set-valued mappings...
summary:Every l.s.c\. mapping from a paracompact space into the non-empty, closed, convex subsets of...
summary:Every l.s.c\. mapping from a paracompact space into the non-empty, closed, convex subsets of...
This paper deals with the existence of continuous selection of a multivalued mapping in product spac...
AbstractEvery set-valued mapping satisfying an assumption weaker than lower semi-continuity admits a...
AbstractA theorem is proved which states that any almost lower semicontinuous set-valued mapping wit...
AbstractFor a set-valued mapping, the relationships between lower semicontinuity, almost lower semic...
This research paper was completed and submitted at Nipissing University, and is made freely accessib...
AbstractFor a set-valued mapping, the relationships between lower semicontinuity, almost lower semic...
AbstractEvery set-valued mapping satisfying an assumption weaker than lower semi-continuity admits a...
AbstractIt is shown that every l.s.c. closed-and-convex valued mapping Φ:X→2Y, where X is a heredita...
AbstractWe discuss several concepts of continuity, weaker than lower semicontinuity, but still imply...
Abstract. In this paper, we give sufficient conditions for a map with nonconvex values to have a con...
Set-valued mappings with finite images are considered. For these mappings, a theorem on the existenc...
AbstractWe prove a continuous selection theorem for quasi-lower semicontinuous mappings with values ...
AbstractThe paper is devoted to a general factorization theorem for “continuous” set-valued mappings...
summary:Every l.s.c\. mapping from a paracompact space into the non-empty, closed, convex subsets of...
summary:Every l.s.c\. mapping from a paracompact space into the non-empty, closed, convex subsets of...
This paper deals with the existence of continuous selection of a multivalued mapping in product spac...
AbstractEvery set-valued mapping satisfying an assumption weaker than lower semi-continuity admits a...
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