Title: Connected compactifications Author: Martina Vaváčková Department: Department of Theoretical Computer Science and Mathematical Logic Supervisor: prof. RNDr. Petr Simon, DrSc., Department of Theoretical Computer Science and Mathematical Logic Abstract: This thesis deals with connected compactifications of specific Tychonoff spaces. In particular, we are interested in the maximal elements with respect to the partial order over the set of all connected compactifications of a space. First we characterize maximal connected compactifications of spaces containing only finitely many components. We mention examples of spaces which have no connected compactification. Further we study connected compactifications of the rational numbers. We give ...
En esta tesis se presentan los resultados obtenidos sobre las propiedades maximales en la clase de e...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
AbstractLet X be a connected, locally connected Tychonoff space. Let r(X) (respectively r0(X)) denot...
Title: Connected compactifications Author: Martina Vaváčková Department: Department of Theoretical C...
Název práce: Souvislé kompaktifikace Autor: Martina Vaváčková Katedra: Katedra teoretické informatik...
Call a space X Tychonoff connectifiable if X has a connected Tychonoff extension or, equivalently, a...
Let X be a connected, locally connected Tychonoff space. Let r(X) (respectively r(0)(X)) denote the ...
AbstractLet X be a connected, locally connected Tychonoff space. Let r(X) (respectively r0(X)) denot...
The aim of this thesis is to establish the principal properties for the theory of ordered compactifi...
AbstractIt is well known that every compactification of a completely regular space X can be generate...
Families of connected spaces Adam Bartoš Abstract We deal with two completely different kinds of con...
A compactification of a topological space X is a compact (Hausdorff) space containing a dense subspa...
$¥beta X$ denotes the Stone-Cech compactification of a Tychonoff space X. Some topological properti...
AbstractAn extension of the Tychonoff theorem is obtained in characterizing a compact space by the n...
AbstractNearnesses of finite order are defined, and in particular a sub-class (called Ivanov n-nearn...
En esta tesis se presentan los resultados obtenidos sobre las propiedades maximales en la clase de e...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
AbstractLet X be a connected, locally connected Tychonoff space. Let r(X) (respectively r0(X)) denot...
Title: Connected compactifications Author: Martina Vaváčková Department: Department of Theoretical C...
Název práce: Souvislé kompaktifikace Autor: Martina Vaváčková Katedra: Katedra teoretické informatik...
Call a space X Tychonoff connectifiable if X has a connected Tychonoff extension or, equivalently, a...
Let X be a connected, locally connected Tychonoff space. Let r(X) (respectively r(0)(X)) denote the ...
AbstractLet X be a connected, locally connected Tychonoff space. Let r(X) (respectively r0(X)) denot...
The aim of this thesis is to establish the principal properties for the theory of ordered compactifi...
AbstractIt is well known that every compactification of a completely regular space X can be generate...
Families of connected spaces Adam Bartoš Abstract We deal with two completely different kinds of con...
A compactification of a topological space X is a compact (Hausdorff) space containing a dense subspa...
$¥beta X$ denotes the Stone-Cech compactification of a Tychonoff space X. Some topological properti...
AbstractAn extension of the Tychonoff theorem is obtained in characterizing a compact space by the n...
AbstractNearnesses of finite order are defined, and in particular a sub-class (called Ivanov n-nearn...
En esta tesis se presentan los resultados obtenidos sobre las propiedades maximales en la clase de e...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
AbstractLet X be a connected, locally connected Tychonoff space. Let r(X) (respectively r0(X)) denot...