In previous papers ([1], [2], [3]) the author has examined properties of semi-continuous multifunctions and spaces wit~h the lambda topology (Kuratowski [4]). In 1959 V. I. Ponomarev ([5]) applied the so-called Kappa topolog
The [lambda]-calculus can be represented topologically by assigning certain spaces to the types and ...
It is well-known that a Hausdorff space is exponentiable if and only if it is locally compact, and ...
summary:In this paper we construct a Kelley continuum $X$ such that $X\times [0,1]$ is not semi-Kell...
In previous papers ([1], [2], [3]) the author has examined properties of semi-continuous multifuncti...
AbstractA hyperspace construction is shown to yield a theorem, with a one-line proof, one of the cor...
ABSTRACT. Let X be a Wilker space and M(X,Y) the set of continuous multifunctions from X to a topolo...
summary:The local coincidence of the Hausdorff topology and the uniform convergence topology on the ...
ABSTRACT. Let X be a Wilker space and M(X,Y) the set of continuous multifunctions from X to a topolo...
In this paper certain topics involving the role played by spaces of subsets in the theory of functio...
This book brings together into a general setting various techniques in the study of the topological ...
AbstractWe introduce several quasi-uniformities on the hyperspace of a topological space in order to...
This paper considers six classes of multifunctions between topological spaces, namely almost ℓ−conti...
Function space topologies are investigated for the class of continuous multifunctions. Using the not...
This book presents a comprehensive account of the theory of spaces of continuous functions under uni...
AbstractIn this paper, we investigate the relations between the stratifiable structure of spaces and...
The [lambda]-calculus can be represented topologically by assigning certain spaces to the types and ...
It is well-known that a Hausdorff space is exponentiable if and only if it is locally compact, and ...
summary:In this paper we construct a Kelley continuum $X$ such that $X\times [0,1]$ is not semi-Kell...
In previous papers ([1], [2], [3]) the author has examined properties of semi-continuous multifuncti...
AbstractA hyperspace construction is shown to yield a theorem, with a one-line proof, one of the cor...
ABSTRACT. Let X be a Wilker space and M(X,Y) the set of continuous multifunctions from X to a topolo...
summary:The local coincidence of the Hausdorff topology and the uniform convergence topology on the ...
ABSTRACT. Let X be a Wilker space and M(X,Y) the set of continuous multifunctions from X to a topolo...
In this paper certain topics involving the role played by spaces of subsets in the theory of functio...
This book brings together into a general setting various techniques in the study of the topological ...
AbstractWe introduce several quasi-uniformities on the hyperspace of a topological space in order to...
This paper considers six classes of multifunctions between topological spaces, namely almost ℓ−conti...
Function space topologies are investigated for the class of continuous multifunctions. Using the not...
This book presents a comprehensive account of the theory of spaces of continuous functions under uni...
AbstractIn this paper, we investigate the relations between the stratifiable structure of spaces and...
The [lambda]-calculus can be represented topologically by assigning certain spaces to the types and ...
It is well-known that a Hausdorff space is exponentiable if and only if it is locally compact, and ...
summary:In this paper we construct a Kelley continuum $X$ such that $X\times [0,1]$ is not semi-Kell...