CURRICULUM VITAE Orazio Puglisi Date and place of birth : july 17 ...

More documents

Recommendations

Info

may 1997 University of Padova “Sylow subgroups of finitary linear groups”. april 1998 University of Padova “Finitary Lie algebras ” june 1998. University of Mainz: “Automorphisms of nilpotent and related groups”. november 1998. University of Brescia “ Recognizing finitary groups”. march 1999. University of Florence “ Simple locally finite groups”. december 1999 University of Ljubljana “Linear groups and their generalizations”. april 2000 University of Newcastle “Confined subgroups in locally finite simple groups”. november 2002 Università di Firenze, Mathesis colloquium, “ Crittografia”. june 2003 Università di Verona, “Alcuni attacchi ad RSA”. october 2004 Università di Firenze, Mathesis colloquium, ”Short course in Criptography”. Organization of Meetings July 1999 Workshop ”Model Theory and Permutation Groups” (Trento), jointly with Stefano Baratella. September 2000 School ”Finiteness Conditions in Group Theory” (Cotronei), jointly with Brunella Bruno and Francesco de Giovanni. Publications 1. On outer automorphisms of Cernikov p-groups, Rend. Sem. Mat. Univ. Padova 83 (1990), 97-106. In this paper a celebrated theorem by Gaschütz on the existence of outer p-automorphisms of finite p-groups, is extended to a class of Cernikov groups. 2. (with R. Phillips e U. Meierfrankenfeld) Locally solvable finitary linear groups, Journal of the London Mathematical Society (2) 47 (1993) 31-40. In this paper we describe the structure of locally solvable finitary groups, proving an analog of the Malcev’s structure theorem of solvable linear groups. 3. A note on the automorphism group of a locally finite p-group, Bullettin of the London mathematical Society 24 (1992) 437-441. Here it is proved that a locally finite countable p-group, always has uncountable automorphisms group. 4. (with F. Leinen) Unipotent finitary linear groups, Journal of the London Mathematical Society (2) 48 (1993) 59-76. A number of questions concerning existentially closed groups in finitary classes is studied. In particular the existentially closed objects are described. 4
5. Homomorphic images of finitary linear groups, Arch. Math. Basel 60 (1993) 497-504. In this paper the ”Tit’s” alternative is proved for finitary linear groups. Moreover homomorphic images of finitary linear groups are studied, showing that, for such groups, many features of finitary groups are still valid. 6. (with L. S. Spiezia ) A combinatorial property of certain infinite groups, Communications in Algebra 22 (4) 1457-1465 (1994). Here we study a generalization of a problem raised by Erdos. 7. Outer automorphisms of hypercentral p-groups, Glasgow Math. Journal 37 (1995) 243-247. Hypercentral p-groups aer studied in order to decide if an analog of Gaschütz theorem holds. It is proved that this is the case when the hypercentral height is ω. 8. (with A. Lucchini) A note on groups satisfying the congruence intersection property, Proceedings of the Royal Irish Academy 97A n.1 (1997) 61-68. Here we study a property arising from universal algebra. We classify groups in which this property holds, showing that, in most cases, they are Dedekind groups. 9. Free products of finitary linear groups, Proceedings of the A.M.S. 124 n. 4 (1996) 1027-1033 The main result is that a free product of finitary groups is again finitary. This fact is used to show that free groups of arbitrary infinite rank are finitary over fields of arbitrary characteristic. 10. Maximal unipotent subgroups of finitary linear groups, J. Algebra 181 (1996) 628-658. In this paper a complete description of the maximal unipotent subgroups of FGL(V, F ) is given. Their equivalence is also described. 11. Sylow subgroups of finitary linear groups, Geometriae Dedicata 63 (1996) 95-112. Here the structure and equivalence of Sylow subgroups of FGL(V, F ) is determined. 12. (with F.Leinen) Countably recognizability of primitive periodic finitary linear groups, Math. Proc. Camb. Phil. Soc. 121 (1997) 425-435 In this paper we show that locally finite primitive finitary groups are countably recognizable. 13. (with F.Leinen) Periodic groups covered by transitive subgroups of finitary permutations or by irreducible subgroups of finitary transformations, Transactions of the A.M.S. 352 n.4 (2000) 1913-1934 5
Page 1 and 2: CURRICULUM VITAE Orazio Puglisi Dat
Page 3: may 1994. Infinite Groups, Ravello.
Page 7: 21 (with F. Leinen) Ideals in group

CURRICULUM VITAE Orazio Puglisi Date and place of birth : july 17 ...

You also want an ePaper? Increase the reach of your titles

Delete template?

Save as template?