On the sequential order

 Access to full text

 Full (PDF)

1. ARHANGEĽSKIĬ A. V., FRANKLIN S. P., New ordinal invariants for topological spaces, Michigan Math. J. 15 (1968), 313-320. (1968) MR0240767
2. BEATTIE R., BUTZMANN H.-P., Sequentially determined convergence spaces, Czechoslovak Math. J. 37 (1987), 231-247. (1987) Zbl0652.54001MR0882596
3. CONTESSA M., ZANOLIN F., Example of a commutative convergence ring which has no completion, Boll. Un. Mat. Ital. A (5) 18 (1981), 467-472. (1981) Zbl0466.54001MR0633683
4. DIKRANJAN D., Non-completeness measure of convergence Abelian groups, In: General Topology and its Relations to Modern Analysis and Algebra VI. (Proc. Sixth. Prague Topological Sympos., 1986), Heldermann Verlag, Berlin, 1988, pp. 125-134. (1986) MR0952600
5. DIKRANJAN D., FRIČ R., ZANOLIN F., On convergence groups with dense coarse subgroups, Czechoslovak Math. J. 37 (1987), 471-479. (1987) Zbl0637.22002MR0904771
6. FRIČ R., Rational with exotic convergences, Math. Slovaca 39 (1989), 141-147. (1989) MR1018255
7. FRIČ R., KENT D. C., Completion of pseudo-topological groups, Math. Nachr. 99 (1980), 99-103. (1980) Zbl0477.22001MR0637649
8. FRIČ R., KOUTNÍK V., Completions of convergence groups, In:General Topology and its Relations to Modern Analysis and Algebra VI. (Proc. Sixth. Prague Topological Sympos., 1986), Heldermann Verlag, Berlin, 1988, pp. 187-201. (1986) MR0952605
9. FRIČ R., ZANOLIN F., A convergence group having no completion, In: Convergence Structures and Applications, II. (Proc. Schwerin Conference) Abh. Akad. Wiss. DDR, Abt. Math.-Naturwiss.-Technik 2 1984, Akademie-Verlag, Berlin, 1984, pp. 47-48. (1984) MR0790151
10. FRIČ R., ZANOLIN F., Coarse convergence groups, In: Convergence Structures 1884. (Proc. Conf. on Convergence, Bechyně 1984), Akademie-Verlag, Berlin, 1985, pp. 107-114. (1984) MR0835476
11. FRIČ R., ZANOLIN F., Coarse sequential convergence in groups, etc., Czechoslovak Math. J. 40 (1990), 459-467. (1990) Zbl0747.54002MR1065025
12. GRECO G. H., The sequential defect of the cross topology is ω1, Topology Appl. 19 (1985), 91-94. (1985) MR0786084
13. KANNAN V., Ordinal invariants in topology, Mem. Amer. Math. Soc. 32 no. 245 (1981). (1981) Zbl0473.54001MR0617500
14. KNEIS G., Eine allgemeine Theorie der Vervollstandigung und Čech-Stone-Kompaktifizierung, (Dr. Sc. Nat. Dissertation), Ernst-Moritz-Arndt-Universität Greifswald, Greifswald, 1983. (1983) 
15. KNEIS G., Completion of sequential convergence groups, In: Proc. Conf. Topology and Measure IV, Greifswald 1984, Part 1. Wiss. Beitr. der Ernst-Moritz-Arnd Universität Greifswald, pp. 125-132. (1984) Zbl0579.54004MR0824015
16. KOUTNÍK V., Completeness of sequential convergence groups, Studia Math. 77 (1984), 454-464. (1984) Zbl0546.54006MR0751766
17. KOUTNÍK V., NOVÁK J., Completion of a class of convergence rings, (To appear). 
18. NOVÁK J., On convergence spaces and their sequential envelopes, Czechoslovak Math. J. 15 (1965), 74-100. (1965) MR0175083
19. NOVÁK J., On completions of convergence commutative groups, In: General Topology and its Relations to Modern Analysis and Algebra III. (Proc. Third Prague Topological Sympos., 1971), Academia, Praha, 1972, pp. 335-340. (1971) MR0365451

1. Roman Frič, $L$-groups versus $k$-groups
2. José E. Marcos, A completion of $\mathbb{Z}$ is a field