| Title:
|
Fine convergence in free groups (English) |
| Author:
|
Frič, Roman |
| Author:
|
Zanolin, Fabio |
| Language:
|
English |
| Journal:
|
Czechoslovak Mathematical Journal |
| ISSN:
|
0011-4642 (print) |
| ISSN:
|
1572-9141 (online) |
| Volume:
|
36 |
| Issue:
|
1 |
| Year:
|
1986 |
| Pages:
|
134-139 |
| Summary lang:
|
Russian |
| . |
| Category:
|
math |
| . |
| MSC:
|
20E05 |
| MSC:
|
22A05 |
| MSC:
|
54D55 |
| idZBL:
|
Zbl 0643.54002 |
| idMR:
|
MR822875 |
| DOI:
|
10.21136/CMJ.1986.102074 |
| . |
| Date available:
|
2008-06-09T15:09:18Z |
| Last updated:
|
2020-07-28 |
| Stable URL:
|
http://hdl.handle.net/10338.dmlcz/102074 |
| . |
| Reference:
|
[FZ_1] R. Frič, F. Zanolin: A sequential convergence group having no completion.$.(To appear.) MR 0790151 |
| Reference:
|
[FZ_2] R. Frič, F. Zanolin: Remarks on sequential convergence in free groups.(To appear.) MR 0863910 |
| Reference:
|
[FZ_3] R. Frič, F. Zanolin: Sequential convergence in free groups.(To appear.) MR 0928331 |
| Reference:
|
[HR] E. Hewitt, K. A. Ross: Abstract harmonic analysis.Vol. I. Springer-Verlag, Heidelberg, 1963. Zbl 0115.10603, MR 0551496 |
| Reference:
|
[K] P. Kratochvil: Sequential convergence as a partial operation. General Topology and its Relations to Modern Analysis and Algebra V.(Proc. Fifth Prague Topological Sympos., 1981). Heldermann Verlag, Berlin, 1983, 442-447. MR 0698436 |
| Reference:
|
[N_1] J. Novák: On convergence groups.Czechoslovak Math. J. 20 (95) (1970), 357-374. MR 0263973 |
| Reference:
|
[N_2] J. Novák: On a free convergence group.Proc. Convergence Structures, Lawton 1980, Cameron University, Lawton, Oklahoma, 97-102. MR 0605123 |
| Reference:
|
[Z_1] F. Zanolin: Solution of a problem of Josef Novák about convergence groups.Bollettino Un. Mat. Ital. (5) 14-A (1977), 375-381. Zbl 0352.54017, MR 0451220 |
| Reference:
|
[Z_2] F. Zanolin: A note on convergences in commutative groups.Rend. 1st. Mat. Univ. Trieste 13 (1981), 79-86. Zbl 0503.54003, MR 0676472 |
| Reference:
|
[Z_3] F. Zanolin: Example of a convergence commutative group which is not separated.Czechoslovak Math. J. 34 (109) (1984), 169-171. Zbl 0546.54007, MR 0743481 |
| . |
