In 1980, Lusztig posed the problem of showing the existence of a unipotent support for the irreducible characters of a finite group of Lie type. This problem was solved by Lusztig in the case where the characteristic of the field over which the group is defined is large enough. The first named author extended this to the case where the characteristic is good. It is the purpose of this paper to remove this condition as well, so that the existence of unipotent supports is established in complete generality. (orig.)Available from TIB Hannover: RR 1606(96-48) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische InformationsbibliothekSIGLEDEGerman
AbstractUsing a general result of Lusztig, we find the decomposition into irreducibles of certain in...
AbstractFor any finite group of Lie type G(q), Deligne and Lusztig [P. Deligne, G. Lusztig, Represen...
Abstract. We establish an irreducibility property for the characters of finite di-mensional, irreduc...
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Let G be a finite group of Lie type. In order to determine the character table of G, Lusztig develop...
Let G = PSU(n, q) and let chi be a non-trivial unipotent character of G. In this paper, we study whe...
In representation theory of finite groups an important role is played by irreducible characters of p...
In this thesis, we investigate various problems in the representation theory of finite groups of Lie...
In representation theory of finite groups an important role is played by irreducible characters of p...
We consider the representation theory of finite symplectic and unitary groups and examine restrictio...
Abstract. With a view to determining character values of finite reductive groups at unipotent elemen...
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Abstract. We compute the irreducible constituents of the re-strictions of all unipotent characters o...
Let G be a connected reductive algebraic group with connected centre over a finite field of characte...
AbstractUsing a general result of Lusztig, we find the decomposition into irreducibles of certain in...
AbstractFor any finite group of Lie type G(q), Deligne and Lusztig [P. Deligne, G. Lusztig, Represen...
Abstract. We establish an irreducibility property for the characters of finite di-mensional, irreduc...
AbstractIn this paper we prove that the non-trivial unipotent characters of PSL(n,q) are reducible o...
Abstract. We prove that unipotent characters of groups of Lie type extend to their inertia groups in...
Let G be a finite group of Lie type. In order to determine the character table of G, Lusztig develop...
Let G = PSU(n, q) and let chi be a non-trivial unipotent character of G. In this paper, we study whe...
In representation theory of finite groups an important role is played by irreducible characters of p...
In this thesis, we investigate various problems in the representation theory of finite groups of Lie...
In representation theory of finite groups an important role is played by irreducible characters of p...
We consider the representation theory of finite symplectic and unitary groups and examine restrictio...
Abstract. With a view to determining character values of finite reductive groups at unipotent elemen...
AbstractLet p be a prime. This paper classifies finite connected reductive groups G in characteristi...
Abstract. We compute the irreducible constituents of the re-strictions of all unipotent characters o...
Let G be a connected reductive algebraic group with connected centre over a finite field of characte...
AbstractUsing a general result of Lusztig, we find the decomposition into irreducibles of certain in...
AbstractFor any finite group of Lie type G(q), Deligne and Lusztig [P. Deligne, G. Lusztig, Represen...
Abstract. We establish an irreducibility property for the characters of finite di-mensional, irreduc...