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Title: Varieties of Topological Groups Generated by Groups with Invariant Compact Neighbourhoods of the Identity (English)
Author: Morris, Sidney A.
Author: Kelly, N.
Language: English
Journal: Matematický časopis
ISSN: 0025-5173
Volume: 25
Issue: 3
Year: 1975
Pages: 207-210
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Category: math
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MSC: 20E10
MSC: 22A05
MSC: 22D05
idZBL: Zbl 0311.22004
idMR: MR0453913
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Date available: 2009-09-25T08:37:03Z
Last updated: 2012-07-31
Stable URL: http://hdl.handle.net/10338.dmlcz/126410
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Reference: [1] M. S. BROOKS-SIDNEY A. MORRIS-STEPHEN A. SAXON: Generating varieties of topological groups.Proc. Edinburgh Math. Soc. 18, 1973, 191-197. MR 0318383
Reference: [2] S. GROSSER-M. MOSKOWITZ: Compactness conditions in topological groups, J. reine und angew.Math. 246, 1971, 1-40. MR 0284541
Reference: [3] S. GROSSER-M. MOSKOWITZ: On central topological groups.Trans. Amer. Math. Soc. 27, 1967, 317-340. Zbl 0145.03305, MR 0209394
Reference: [4] E. HEWITT-K. A. ROSS: Abstract harmonic analysis I.Springer-Verlag, Berlin, 1963.
Reference: [5] K. H. HOFMANN-P. S. MOSTERT: Splitting in topological groups.Mem. Amer. Math. Soc. 43, 1963. Zbl 0163.02705, MR 0151544
Reference: [6] SIDNEY A. MORRIS: Remarks on varieties of topological groups.Mat. Čas. 24, 1974, 7-14. MR 0460518
Reference: [7] SIDNEY A. MORRIS: Varieties of topological groups generated by maximally almost periodic groups.Colloq. Math. 28, 1973, 47-50. MR 0323944
Reference: [8] SIDNEY A. MORRIS: On varieties of topological groups generated by solvable groups.Colloq. Math. 25, 1972, 225-226. MR 0330340
Reference: [9] SIDNEY A. MORRIS: Varieties of topological groups generated by solvable and nilpotent groups.Colloq. Math. 27, 1973, 211-213. MR 0327969
Reference: [10] SIDNEY A. MORRIS: Locally compact abelian groups and the variety of topological groups generated by the reals.Proc. Amer. Math. Soc. 34, 1972, 290-292. MR 0294560
Reference: [11] G. D. MOSTOW: On an assertion of Weil.Ann. Math. 54, 1951, 339-344. Zbl 0044.01902, MR 0043105
Reference: [12] EDWARD T. ORDMAN, SIDNEY A. MORRIS: Almost locally invariant topological groups.J. London Math. Soc. (to appear). MR 0364528
Reference: [13] DETLEV POGUNTKE: A universal property of the Takahashi quasi-dual.Canad. J. Math., 24, 1972, 530-536. MR 0301136
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