Gruppi finiti risolubili in cui tutti i sottogruppi subnormali hanno difetto al più 2

Carlo Casolo

Rendiconti del Seminario Matematico della Università di Padova (1984)

  • Volume: 71, page 257-271
  • ISSN: 0041-8994

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Casolo, Carlo. "Gruppi finiti risolubili in cui tutti i sottogruppi subnormali hanno difetto al più $2$." Rendiconti del Seminario Matematico della Università di Padova 71 (1984): 257-271. <http://eudml.org/doc/107940>.

@article{Casolo1984,
author = {Casolo, Carlo},
journal = {Rendiconti del Seminario Matematico della Università di Padova},
keywords = {subnormal subgroup; finite soluble group; subnormal defect; Fitting length; derived length; holomorph; nilpotent groups},
language = {ita},
pages = {257-271},
publisher = {Seminario Matematico of the University of Padua},
title = {Gruppi finiti risolubili in cui tutti i sottogruppi subnormali hanno difetto al più $2$},
url = {http://eudml.org/doc/107940},
volume = {71},
year = {1984},
}

TY - JOUR
AU - Casolo, Carlo
TI - Gruppi finiti risolubili in cui tutti i sottogruppi subnormali hanno difetto al più $2$
JO - Rendiconti del Seminario Matematico della Università di Padova
PY - 1984
PB - Seminario Matematico of the University of Padua
VL - 71
SP - 257
EP - 271
LA - ita
KW - subnormal subgroup; finite soluble group; subnormal defect; Fitting length; derived length; holomorph; nilpotent groups
UR - http://eudml.org/doc/107940
ER -

References

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  1. [1] E. Best - O. Taussky, A class of groups, Proc. Roy. Irish. Acad. Sect. A., 47 (1942), pp. 55-62. Zbl0063.00359MR6539
  2. [2] J.D. Dixon, The structure of linear groups, London, 1971. Zbl0232.20079
  3. [3] W. Gaschütz, Gruppen in denen das Normalteilersein transitiv ist, J. Reine Ang. Math., 198 (1957), pp. 87-92. Zbl0077.25003MR91277
  4. [4] D. Gorenstein, Finite groups, New York, 1968. Zbl0463.20012MR231903
  5. [5] H. Heineken, A class of three-Engel groups, J. Algebra, 17 (1971), pp. 341-345. Zbl0216.08901MR276340
  6. [6] C. Hobby, Finite groups with normal normalizers, Can. J. Math., 20 (1968), pp. 1256-1260. Zbl0174.31102MR229722
  7. [7] B. Huppert, Endliche gruppen, Berlin, 1967. Zbl0217.07201
  8. [8] B. Huppert, Zur Sylowstruktur auflosbarer gruppen, Arch. Math., 12 (1961), pp. 161-169. Zbl0102.26803MR142641
  9. [9] D.J. Mccaughan - S. E . STONEHEWER, Finite soluble groups whose subnormal subgroups have defect at most two, Arch. Math., 35 (1980), pp. 56-60. Zbl0418.20018MR578017
  10. [10] D.J.S. Robinson, Groups in which normality is a transitive relation, Proc. Camb. Phil. Soc., 60 (1964), pp. 21-38. Zbl0123.24901MR159885
  11. [11] D.J.S. Robinson, Wreath products and indices of subnormality, Proc. London Math. Soc., 17 (1967), pp. 157-270. Zbl0166.01603MR204508
  12. [12] J.E. Roseblade, On groups in which every subgroup is subnormal, J. Algebra, 2 (1965), pp. 402-412. Zbl0135.04901MR193147
  13. [13] G. Zacher, Caratterizzazione dei t-gruppi finiti risolubili, Ricerche Matematiche, 1 (1952), pp. 287-294. Zbl0081.25701MR53104

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