Separation properties and n-point topological extensions
A topological extension of a topological space (X, j) is a topological space (X*,j*) containing (X,j) as a dense subspace. Two topological extensions (X*,j*), and (X*1,j*1) of (X,j) are said to be equivalent if there is a homeomorphism h:(X*,j*) +(X*1,j*1) such that hlX = idx.
| Authors: | , |
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| Format: | article |
| Status: | Published version |
| Publication Date: | 1990 |
| Country: | Colombia |
| Institution: | Universidad Nacional de Colombia |
| Repository: | Repositorio UN |
| Language: | Spanish |
| OAI Identifier: | oai:repositorio.unal.edu.co:unal/43272 |
| Online Access: | https://repositorio.unal.edu.co/handle/unal/43272 http://bdigital.unal.edu.co/33370/ |
| Access Level: | Open access |
| Keyword: | Topological extension topological space equivalent homeomorphism |
| Summary: | A topological extension of a topological space (X, j) is a topological space (X*,j*) containing (X,j) as a dense subspace. Two topological extensions (X*,j*), and (X*1,j*1) of (X,j) are said to be equivalent if there is a homeomorphism h:(X*,j*) +(X*1,j*1) such that hlX = idx. |
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