Toda lattice, cohomology of compact Lie groups and finite Chevalley groups

被引：0

作者：

Luis Casian

Yuji Kodama

机构：

[1] Ohio State University,Department of Mathematics

来源：

Inventiones mathematicae | 2006年 / 165卷

关键词：

Chevalley Group; Toda Lattice; Finite Chevalley Group;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

共 50 条

[31] Sylow subgroups of the Chevalley groups and associated (weakly) finitary groups and rings
Levchuk, VM
ACTA APPLICANDAE MATHEMATICAE, 2005, 85 (1-3) : 225 - 232
[32] Subgroups, of Chevalley groups over a locally finite field, defined by a family of additive subgroups
Koibaev, V. A.
Kuklina, S. K.
Likhacheva, A. O.
Nuzhin, Ya. N.
MATHEMATICAL NOTES, 2017, 102 (5-6) : 792 - 798
[33] Subgroups, of Chevalley groups over a locally finite field, defined by a family of additive subgroups
V. A. Koibaev
S. K. Kuklina
A. O. Likhacheva
Ya. N. Nuzhin
Mathematical Notes, 2017, 102 : 792 - 798
[34] Elementary equivalence of Chevalley groups over fields
Bunina E.I.
Journal of Mathematical Sciences, 2008, 152 (2) : 155 - 190
[35] Diameters of Chevalley groups over local rings
Oren Dinai
Archiv der Mathematik, 2012, 99 : 417 - 424
[36] Structure of Chevalley groups: The proof from the book
Vavilov N.A.
Gavrilovich M.R.
Nikolenko S.I.
Journal of Mathematical Sciences, 2007, 140 (5) : 626 - 645
[37] Commutators with Some Special Elements in Chevalley Groups
Gordeev N.
Ellers E.W.
Journal of Mathematical Sciences, 2014, 202 (3) : 395 - 403
[38] Diameters of Chevalley groups over local rings
Dinai, Oren
ARCHIV DER MATHEMATIK, 2012, 99 (05) : 417 - 424
[39] HOMOMORPHISMS BETWEEN CHEVALLEY GROUPS OF TYPES CnAND G2 OVER FINITE FIELDS
ZHA JIANGUO* Manuscript received November 2
Chinese Annals of Mathematics, 1997, (02) : 30 - 35
[40] Finite Toda lattice and classical moment problem
Mikhaylov, A. S.
Mikhaylov, V. S.
NANOSYSTEMS-PHYSICS CHEMISTRY MATHEMATICS, 2020, 11 (01): : 25 - 29

← 1 2 3 4 5 →