Аннотация:
Работа посвящена подробному изложению результатов, объявленных в заметке В. В. Федорчука “Совместимость некоторых теорем общей типологии с аксиомами теории множеств”, ДАН СССР, 220, № 4 (1975), 786–788.
Библиография: 18 названий.
Образец цитирования:
В. В. Федорчук, “Вполне замкнутые отображения и совместимость некоторых теорем общей топологии с аксиомами теории множеств”, Матем. сб., 99(141):1 (1976), 3–33; V. V. Fedorchuk, “Fully closed mappings and the consistency of some theorems of general topology with the axioms of set theory”, Math. USSR-Sb., 28:1 (1976), 1–26
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\pages 3--33
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\transl
\by V.~V.~Fedorchuk
\paper Fully closed mappings and the consistency of some theorems of general topology with the axioms of set theory
\jour Math. USSR-Sb.
\yr 1976
\vol 28
\issue 1
\pages 1--26
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Образцы ссылок на эту страницу:
https://www.mathnet.ru/rus/sm2702
https://www.mathnet.ru/rus/sm/v141/i1/p3
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Geschke S., “The Coinitialities of Efimov Spaces”, Set Theory and its Applications, Contemporary Mathematics, 533, eds. Babinkostova L., Caicedo A., Geschke S., Scheepers M., Amer Mathematical Soc, 2011, 259–265
W.W. Comfort, S.U. Raczkowski, F.J. Trigos-Arrieta, “Making group topologies with, and without, convergent sequences”, Appl.Gen.Topol., 7:1 (2006), 109
Dow A., “Efimov Spaces and the Splitting Number”, Topology Proceedings, Vol 29, No 1, 2005, Topology Proceedings (Monographic Series), 29, no. 1, ed. Dydak J., Auburn Univ, 2005, 105–113
В. В. Федорчук, “Вполне замкнутые отображения и их приложения”, Фундамент. и прикл. матем., 9:4 (2003), 105–235; V. V. Fedorchuk, “Fully closed mappings and their applications”, J. Math. Sci., 136:5 (2006), 4201–4292
Balogh Z., “On Density and the Number of G(Delta)-Points in Somewhat Lindelof Spaces”, Topology Proceedings, Vol 27, No 1, 2003, Topology Proceedings (Monographic Series), ed. Dydak J., Auburn Univ, 2003, 9–14
В. В. Федорчук, “О некоторых вопросах топологической теории размерности”, УМН, 57:2(344) (2002), 139–178; V. V. Fedorchuk, “On some problems of topological dimension theory”, Russian Math. Surveys, 57:2 (2002), 361–398
James E. Baumgartner, Franklin D. Tall, “Reflecting Lindelöfness”, Topology and its Applications, 122:1-2 (2002), 35
Alessandro Fedeli, Attilio Le Donne, “On good connected preimages”, Topology and its Applications, 125:3 (2002), 489
Arhangel'skii A., “Some Open Problems on Homogeneous Compacta”, Paul Erdos and His Mathematics II, Bolyai Society Mathematical Studies, 11, eds. Halasz G., Lovasz L., Simonovits M., Sos V., Springer-Verlag Berlin, 2002, 15–31
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