Published 2008-01-15
DOI:
https://doi.org/10.71712/Keywords
- \(\pi\)-cover,
- double cs¨*-cover,
- \(\pi\)-mapping,
- \(s\)-mapping,
- quotient mapping
- subsequence-covering mapping,
- sequentially-quotient mapping. ...More
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How to Cite
Van Dung, N. (2008). On Quotient \(\pi\)-images of locally separable Metric Spaces. Scientia Series A: Mathematical Sciences, 16, 51-59. https://doi.org/10.71712/
Abstract
We prove that a space is quotient \(\pi\)-image of a locally separable metric space if and only if it has a \(\pi-\) and double \(cs*-\)cover. We also investigate quotient \(\pi-s-\) images of locally separable metric spaces.
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