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Programme of the Workshop on
Lie Algebras, their Classification and Applications

University of Trento, 25 - 27 July 2005


The entries for some of the talks link to the slides used for the presentation.
Monday, July 25 Tuesday, July 26 Wednesday, July 27
8:30-10:00 Registration and Welcome Coffee 9:00-10:00 Michel Goze, Classification of nilpotent Lie algebras using characteristic sequence 9:00-10:00 Laurent Bartholdi, Self-similar Lie algebras
10:00-10:30 Coffee Break
10:00-11:00 Helmut Strade, Constructing Lie algebras over fields of positive characteric 10:30-11:30 Elisabeth Remm, Some geometrical structures on Lie algebras 10:30-11:30 Csaba Schneider, Listing nilpotent Lie algebras
11:00-12:00 Willem de Graaf, Using Lie algebras to parametrize certain types of algebraic varieties I 11:30-12:30 Marina Avitabile, The other graded Lie algebra associated to the Nottingham group 11:30-12:30 Fritz Grunewald, Automorphism groups of polycyclic groups
Lunch Break
14:30-14:55 Janka Pilnikova, Using Lie algebras to parametrize certain types of algebraic varieties II 14:30-14:55 Jan Draisma, Small maximal spaces of non-invertible matrices 14:30-14:55 Pirita Paajanen, Zeta functions of Lie rings and geometry
14:55-15:20 Scott Murray, Using modular Lie algebras to compute with algebraic groups 14:55-15:45 Open session on
Classifications and Databases
14:55-15:20 Cristina Di Pietro, Wreath Lie algebras
15:20-15:45 Hannes Pouseele, Betti number behavior for (nilpotent) Lie algebras 15:20-15:45 Salvatore Siciliano, Lie derived length of restricted enveloping algebras
15:45-16:15 Coffee Break
16:15-16:40 Attila Nagy, Global gates in quantum computation 16:15-18:00 Continuation 16:15-16:40 Victor Bovdi, Lie nilpotency indices of modular group algebras
16:40-17:05 Balint Felszeghy, The Lex game and some applications 16:40-17:05 Ernesto Spinelli, Lie nilpotent group algebras and central series
17:05-17:30 Emanuela Petracci, An explicit formula for the Casimir ghost 17:05-17:30 Tibor Juhasz, On the derived length of Lie solvable group algebras
Bonus: Marco Costantini's GAP program to solve sudokus. Load the file, write down a matrix m containing your Sudoku (just leave unknown entries blank, as in the examples provided in Marco's file), and calls sudoku(m) You may want to try the program on the sudoku that was distributed during the workshop:
m := [
[9,1,2, , ,5,8, , ],
[6, , ,9, ,3, , ,1],
[4, , , , , , , , ],
[1,5, ,6, , , , , ],
[ , ,6, , , ,5, , ],
[ , , , , ,9, ,8,7],
[ , , , , , , , ,8],
[5, , ,3, ,8, , ,6],
[ , ,3,5, , ,2,7,9] ];