We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.
Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
It is shown that if G is a group and Aut G is a countable periodic CC-group then Aut G is FC.
1.Alcazar, J. and Otal, J., Sylow subgroups of groups with Černikov conjugacy classes, J. Algebra110 (1987), 507–513.CrossRefGoogle Scholar
2
2.Dixon, M. R. and Evans, M. J., Periodic divisible-by-finite automorphism groups are Finite, J. Algebra137 (1991), 416–424.CrossRefGoogle Scholar
3
3.Franciosi, S. and De Giovanni, F., A note on groups with countable automorphism groups, Arch. Math.47 (1986), 12–16.CrossRefGoogle Scholar
4
4.Francosi, S., de Giovanni, F. and Tomkinson, M. J., Groups with Černikov conjugacy classes, J. Austral. Math. Soc. Ser. A50 (1991), 1–14.CrossRefGoogle Scholar
5
5.Menegazzo, F. and Stonehewer, S. E., On the automorphism group of a nilpotent p-group, J. London Math. Soc. (2)31(1985), 272–276.CrossRefGoogle Scholar
6
6.Otal, J., Peña, J. M. and Tomkinson, M. J., Locally inner automorphisms of CC-groups, J. Algebra141 (1991), 382–398.CrossRefGoogle Scholar
7
7.Pettet, M. R., Locally finite groups as automorphism groups, Arch. Math.48 (1987), 1–9.CrossRefGoogle Scholar
8
8.Pettet, M. R., Almost-nilpotent periodic groups as automorphism groups, Quart. J. Math. Oxford (2)41 (1990), 93–108.CrossRefGoogle Scholar
9
9.Robinson, D. J. S., Infinite torsion groups as automorphism groups, Quart. J. Math. Oxford (2)30 (1979), 351–364.CrossRefGoogle Scholar
10
10.Robinson, D. J. S., Finiteness Conditions and Generalized Soluble Groups, vols. I and II (Springer, Berlin-Heidelberg-New York, 1972).Google Scholar