Publication date
April 1999
DOI Publisher
Elsevier Science B.V. ISSN
0166-8641Abstract
AbstractAnswering a question of Terasawa, we show that for every n≥1 the spaces μ∞In and μ∞Sn are not homeomorphic
AbstractAnswering a question of Terasawa, we show that for every n≥1 the spaces μ∞In and μ∞Sn are not homeomorphic
AbstractWe show that for various compact metric spaces X, the space of homeomorphisms H(X) is homeom...
AbstractFor every compact metrizable space X there is a metrizable compactification μ(X) of ω whose ...
The Hausdorff distance, the Gromov-Hausdorff, the Fréchet and the natural pseudo-distances are insta...
AbstractAnswering a question of Terasawa, we show that for every n≥1 the spaces μ∞In and μ∞Sn are no...
AbstractAbout spaces N∪R (see [2, Exercise 5I]), the following are proved: (1) dim N∪R = dim β(N∪R)⧹...
AbstractWe construct an example of two countable spaces X and Y such that the spaces Cp∗(X) and Cp∗(...
AbstractBefore the question of whether ω∗ and ω∗1 can be homeomorphic is resolved it may be necessar...
AbstractAbout spaces N∪R (see [2, Exercise 5I]), the following are proved: (1) dim N∪R = dim β(N∪R)⧹...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
AbstractThe main aim of the paper is to prove that every nonempty member P of the algebra of subsets...
AbstractThe Hausdorff distance, the Gromov–Hausdorff, the Fréchet and the natural pseudo-distance ar...
AbstractThe paper is devoted to the study of the following question: when does a k-dimensional subse...
AbstractWe show that for various compact metric spaces X, the space of homeomorphisms H(X) is homeom...
AbstractFor every compact metrizable space X there is a metrizable compactification μ(X) of ω whose ...
The Hausdorff distance, the Gromov-Hausdorff, the Fréchet and the natural pseudo-distances are insta...
AbstractAnswering a question of Terasawa, we show that for every n≥1 the spaces μ∞In and μ∞Sn are no...
AbstractAbout spaces N∪R (see [2, Exercise 5I]), the following are proved: (1) dim N∪R = dim β(N∪R)⧹...
AbstractWe construct an example of two countable spaces X and Y such that the spaces Cp∗(X) and Cp∗(...
AbstractBefore the question of whether ω∗ and ω∗1 can be homeomorphic is resolved it may be necessar...
AbstractAbout spaces N∪R (see [2, Exercise 5I]), the following are proved: (1) dim N∪R = dim β(N∪R)⧹...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
In this paper, it is showed that there exists a connected topological group which is not homeomorphi...
AbstractThe main aim of the paper is to prove that every nonempty member P of the algebra of subsets...
AbstractThe Hausdorff distance, the Gromov–Hausdorff, the Fréchet and the natural pseudo-distance ar...
AbstractThe paper is devoted to the study of the following question: when does a k-dimensional subse...
AbstractWe show that for various compact metric spaces X, the space of homeomorphisms H(X) is homeom...
AbstractFor every compact metrizable space X there is a metrizable compactification μ(X) of ω whose ...
The Hausdorff distance, the Gromov-Hausdorff, the Fréchet and the natural pseudo-distances are insta...
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