On special $p$-groups

 Access to full text

 Full (PDF)

 Full (DjVu)

1. BEISIEGEL, B., Semi-Extraspezielle $p$-Gruppen, Math. Z., 156 (1977), 247-254. Zbl0346.20016MR473004
2. CORSI TANI, G., Automorphisms and ultraspecial groups, J. Algebra, 56 (1979), 43-49. Zbl0403.20018MR527154
3. GORENSTEIN, D., Finite Groups, Harper's Series in Modern Mathematics, Harper & Row, New York (1968). Zbl0185.05701
4. HEINEKEN, H., Nilpotente Gruppen deren Samtliche Normalteileer charakteristich sind, Archiv der Mathematik, 33 (1979), 497-503. Zbl0413.20017MR570484
5. HEINEKEN, H., Nilpotent Groups of class two that can appear as central quotient groups, Rend. Sem. Mat. Univ. Padova, 84 (1990), 241-248. Zbl0722.20011MR1101296
6. HEINEKEN, H.- LIEBECK, H., The occurrence of finite groups in the automorphism group of nilpotent groups of class two, Arch. Math., 24 (1973), 8-16. Zbl0284.20009
7. HUPPERT, B., Endliche Gruppen I, Die Grundlehren der Mathematischen Wissenschaften in Einzeldarstellungen Band CXXXIV, Springer-Verlag, Berlin (1967). Zbl0217.07201MR224703
8. ROBINSON, D., A Course in the Theory of Groups, Springer-Verlag, New York (1982). Zbl0483.20001MR648604
9. SCHARLAU, R., Paare alternierender Formen, Math. Z., 147 (1976), 13-19. Zbl0304.15008MR419484
10. VERARDI, L., Gruppi semiextraspeciali di esponente $p$, Ann. Mat. Pura Appl., IV, 146 (1987), 131-171. Zbl0648.20032MR932762
11. VERARDI, L., Una classe di gruppi finiti di esponente $p$ in cui ogni sottogruppo normale é caratteristico, Boll. Un. Mat. Ital. (6), 4-B (1985), 307-317. Zbl0562.20010
12. VERARDI, L., A class of special $p$-groups, submitted. Zbl0866.20012
13. VISNEVETSKII, A. L., Nilpotent groups of class two and exponent $p$ with commutator subgroup of order $p^2$, Dokl. Akad. Nauk Ucrain SSR, ser. A, n. 9 (1980), 9-11. 
14. WEBB, U. H. M., The occurrence of groups as automorphisms of nilpotent pgroups, Arch. Math., 37 (1981), 481-489. Zbl0475.20027MR646507