Some Problems in Infinite-Dimensional Topology |
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| Author |
topos@franko.lviv.ua
Department of Mathematics and Mechanics, Lviv University,Universytetska 1, Lviv, 290602, Ukraine
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| Abstract |
Some Problems in Infinite-Dimensional Topology
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| Keywords |
infinite-dimensional topology, Hilbert cube
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| DOI |
doi:10.30970/ms.8.1.123-125
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Reference |
1. B.S. Banach, Über Metrische Gruppen // Studia Math. – 1931. V. 3. P. 101–113.
2. T. Banakh, An example of a Borel pre-Hilbert space which is not a Zσ-space. Preprint. 3. T. Banakh, T. Radul, On universality of countable powers of absolute retracts // Ukr. Mat. Zh. – 1996. V. 48, N. 4. P. 540–542. 4. T. Banakh, T. Radul, M. Zarichnyi, Absorbing sets in infinite-dimensional manifolds. VNTL Publishers, Lviv – 1996. 5. T. Banakh, Kh. Trushchak, On products of Zn-sets. Preprint. 6. R. Cauty, Sur l'universalité des produits de rétractes absolus // Bull. Polish Acad. Sci. – 1996. V. 44, N. 4. P. 453–456. 7. T. Dobrowolski, The compact Z-set property in convex sets // Top. Appl. – 1986. V. 23. P. 163–172. 8. T. Dobrowolski, J. Mogilski, Problems on topological classification of incomplete metric spaces // In: Open Problems in Topology / Eds. J. van Mill, G.M. Reed. Elsevier Sci. B.V., Amsterdam – 1990. P. 409–429. 9. A.S. Kechris, Classical Descriptive Set Theory. Springer-Verlag – 1995. 10. N.S. Kroonenberg, Characterization of finite-dimensional Z-sets // Proc. Amer. Math. Soc. – 1977. V. 83. P. 495–552. 11. H. Toruńczyk, On CE-images of the Hilbert cube and characterization of Q-manifolds // Fund. Math. – 1980. V. 106. P. 31–40. 12. H. Toruńczyk, Characterizing Hilbert space topology // Fund. Math. – 1981. V. 111. P. 247–262. |
| Pages |
123-125
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| Volume |
8
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| Issue |
1
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| Year |
1997
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| Journal |
Matematychni Studii
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| Full text of paper | |
| Table of content of issue |