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Title: The factorization theorem for paracompact $\Sigma$-spaces (English)
Author: Charalambous, Michael G.
Language: English
Journal: Commentationes Mathematicae Universitatis Carolinae
ISSN: 0010-2628 (print)
ISSN: 1213-7243 (online)
Volume: 29
Issue: 3
Year: 1988
Pages: 411-420
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Category: math
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MSC: 54C99
MSC: 54D18
MSC: 54D20
MSC: 54E18
MSC: 54F45
idZBL: Zbl 0709.54022
idMR: MR972825
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Date available: 2008-06-05T21:34:28Z
Last updated: 2012-04-28
Stable URL: http://hdl.handle.net/10338.dmlcz/106657
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Reference: [1] Ju. H. BREGMAN: Some factorization theorem for paracompact $\sigma $-spaces.Comment. Math. Univ. Carolinae 28 (1987), 211-215. MR 0904745
Reference: [2] M. G. CHARALAMBOUS: A new covering dimension function for uniform spaces.J. London Math. Soc. (2), 11 (1975), 137-143. Zbl 0306.54048, MR 0375258
Reference: [3] M. G. CHARALAMBOUS: Further theory and applications of covering dimension of uniform spaces.to appear. Zbl 0776.54024, MR 1117791
Reference: [4] C. H. DOWKER: Local dimension of normal spaces.Quart. J. Math. Ser. 2, 6 (1955), 101-120. Zbl 0066.41204, MR 0086286
Reference: [5] R. ENGELKING: Dimension Theory.Polish Scientific Publishers, Warsaw, 1978. Zbl 0401.54029, MR 0482697
Reference: [6] K. KUNEN J. E. VAUGHAN: Handbook of Set-Theoretic Topology.North-Holland, Amsterdam, 1984. MR 0776619
Reference: [7] K. MORITA: On closed mappings.Proc. Japan Acad. 32 (1956), 539-543. Zbl 0072.40401, MR 0085494
Reference: [8] K. NAGAMI: $\Sigma $-spaces.Fund. Math. 65 (1969), 169-192. Zbl 0181.50701, MR 0257963
Reference: [9] B. A. PASYNKOV: On universal bicompacta of a given weight and dimension.Soviet Math. Dokl. 5 (1964), 245-246.
Reference: [10] B. A. PASYNKOV: Factorization theorems in dimension theory.Russian Math. Surveys 36 (1981), 175-209. Zbl 0487.54034, MR 0622723
Reference: [11] A. R. PEARS: Dimension Theory of General Spaces.Cambridge University Press, Cambridge, 1976. MR 0394604
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