finite groups of lie type造句
例句與造句
- In particular, over finite fields, they give rise to finite groups of Lie type.
- Over arbitrary fields, another class of finite groups that have a good representation theory are the finite groups of Lie type.
- 蓆ale cohomology quickly found other applications, for example Deligne and Lusztig used it to construct representations of finite groups of Lie type; see Deligne Lusztig theory.
- George Lusztig pushed this connection much further and was able to describe most of the characters of finite groups of Lie type in terms of representation theory of Hecke algebras.
- The finite groups of Lie type ( classical groups over finite fields ) are an important family of finite simple group, as they take up most of the slots in the classification of finite simple groups.
- It's difficult to find finite groups of lie type in a sentence. 用finite groups of lie type造句挺難的
- The systematic exploration of finite groups of Lie type started with Camille Jordan's theorem that the projective special linear group PSL ( 2, " q " ) is simple for " q " ` " 2, 3.
- In joint work with George Lusztig, Deligne applied 閠ale cohomology to construct representations of finite groups of Lie type; with Michael Rapoport, Deligne worked on the moduli spaces from the'fine'arithmetic point of view, with application to modular forms.
- The definition of finite groups of Lie type due to Chevalley involves restricting from a Lie algebra over the complex numbers to a Lie algebra over the integers, and the reducing modulo " p " to get a Lie algebra over a finite field.
- Finite groups of Lie type were among the first groups to be considered in mathematics, after alternating groups, with the projective special linear groups over prime finite fields, PSL ( 2, " p " ) being constructed by 蓈ariste Galois in the 1830s.