Denote by R(X) the set of points of X which have no compact neighbourhoods. If X is a non-locally compact space satisfying certain hypotheses with | R(X) | = 1, Chandler and Tzung2 proved that there exist a compactification ?X of X with ?X\X is homeomorphic to T01 = [0, 1). In this paper, we generalize this theorem
AbstractIn this paper, we consider the following question: when does a topological group G have a Ha...
Abstract. In this paper we describe those locally compact noncompact separable metrizable spaces X f...
The construction of the Alexandroff one-point compactification is extended to provide paracompact ex...
Let X be a completely regular, Hausdorff space and let R be the set of points in X which do not poss...
ABSTRACT. Let X be a completely regular, Hausdorff space and let R be the set of points in X which d...
We present a cardinal inequality for the number of homeomorphisms of the remainders of compactificat...
AbstractIn this paper we investigate for nowhere locally compact realcompact spaces X the question w...
Abstract. The paper contains a construction of a Tychonoff space X such that for every compact exten...
AbstractWe give a sufficient condition for a general class of continua to be remainders of a space X...
AbstractWhen does a Tychonoff space X have a Hausdorff compactification with the remainder belonging...
AbstractThis article is a natural continuation of [A.V. Arhangel'skii, Remainders in compactificatio...
[出版社版]Let X be a compact metric space and let Y be a non-compact, locally compact metric space. In t...
We prove that every separable and metrizable space admits a metrizable compactification with a remai...
AbstractIf X is locally compact, then X is the Stone-Čech remainder of a normal space. A partial con...
summary:It is established that a remainder of a non-locally compact topological group $G$ has the Ba...
AbstractIn this paper, we consider the following question: when does a topological group G have a Ha...
Abstract. In this paper we describe those locally compact noncompact separable metrizable spaces X f...
The construction of the Alexandroff one-point compactification is extended to provide paracompact ex...
Let X be a completely regular, Hausdorff space and let R be the set of points in X which do not poss...
ABSTRACT. Let X be a completely regular, Hausdorff space and let R be the set of points in X which d...
We present a cardinal inequality for the number of homeomorphisms of the remainders of compactificat...
AbstractIn this paper we investigate for nowhere locally compact realcompact spaces X the question w...
Abstract. The paper contains a construction of a Tychonoff space X such that for every compact exten...
AbstractWe give a sufficient condition for a general class of continua to be remainders of a space X...
AbstractWhen does a Tychonoff space X have a Hausdorff compactification with the remainder belonging...
AbstractThis article is a natural continuation of [A.V. Arhangel'skii, Remainders in compactificatio...
[出版社版]Let X be a compact metric space and let Y be a non-compact, locally compact metric space. In t...
We prove that every separable and metrizable space admits a metrizable compactification with a remai...
AbstractIf X is locally compact, then X is the Stone-Čech remainder of a normal space. A partial con...
summary:It is established that a remainder of a non-locally compact topological group $G$ has the Ba...
AbstractIn this paper, we consider the following question: when does a topological group G have a Ha...
Abstract. In this paper we describe those locally compact noncompact separable metrizable spaces X f...
The construction of the Alexandroff one-point compactification is extended to provide paracompact ex...