Mennicke J. A Remark on the Congruence Subgroup Problem. Mathematica Scandinavica. 2000;86(2):206-222.In the theory of congruence subgroups, one usually shows that, under suitable assumptions, the normal closure of the mth power of an elementary unipotent matrix coincides with the full con- gruence subgroup mod m. For applications, it is sometimes useful to study the subgroup generated by the mth powers of the elementary unipotent elements. We give an elementary proof for the fact that in SLn(Z) for n>3, this subgroup is normal in a suitably defined congruence subgroup of SLn(Z)
Bak A, Rehmann U. The Congruence Subgroup and Metaplectic Problems for SLn>=2 of Division-Algebra...
AbstractA complete description of the lattice of all normal subgroups not contained in the stabilize...
this paper, and it is the other spot in the proof of Theorem 1.1 which depends on (CSG) (note that h...
In the theory of congruence subgroups, one usually shows that, under suitable assumptions, the norma...
AbstractLet D be a Dedekind ring. For a large class of subgroups S of SLn(D) (which includes, for ex...
investigation of the congruence subgroup problem for arbitrary semi-simple alge-braic groups. The ai...
We obtain a number of analogues of the classical results of the 1960s on the general linear groups G...
We show that there is a uniform bound for the numbers of generators for all principal congruence sub...
Abstract. This is a short survey of the progress on the congruence subgroup problem since the sixtie...
In its classical setting, the Congruence Subgroup Problem (CSP) asks whether every finite index subg...
Let N\u3e1 be an integer, and let Γ=Γ0(N)SL4( ) be the subgroup of matrices with bottom row congruen...
AbstractLet N>1 be an integer, and let Γ=Γ0(N)⊂SL4(Z) be the subgroup of matrices with bottom row co...
In two previous papers we computed cohomology groups for a range of levels , where is the congru...
Bak A, Rehmann U. Congruence Subgroup Problem for SLn >= 2 over a Skew Field. Comptes Rendues Heb...
Spectral bounds on Maass forms of congruence families in algebraic groups are important ingredients ...
Bak A, Rehmann U. The Congruence Subgroup and Metaplectic Problems for SLn>=2 of Division-Algebra...
AbstractA complete description of the lattice of all normal subgroups not contained in the stabilize...
this paper, and it is the other spot in the proof of Theorem 1.1 which depends on (CSG) (note that h...
In the theory of congruence subgroups, one usually shows that, under suitable assumptions, the norma...
AbstractLet D be a Dedekind ring. For a large class of subgroups S of SLn(D) (which includes, for ex...
investigation of the congruence subgroup problem for arbitrary semi-simple alge-braic groups. The ai...
We obtain a number of analogues of the classical results of the 1960s on the general linear groups G...
We show that there is a uniform bound for the numbers of generators for all principal congruence sub...
Abstract. This is a short survey of the progress on the congruence subgroup problem since the sixtie...
In its classical setting, the Congruence Subgroup Problem (CSP) asks whether every finite index subg...
Let N\u3e1 be an integer, and let Γ=Γ0(N)SL4( ) be the subgroup of matrices with bottom row congruen...
AbstractLet N>1 be an integer, and let Γ=Γ0(N)⊂SL4(Z) be the subgroup of matrices with bottom row co...
In two previous papers we computed cohomology groups for a range of levels , where is the congru...
Bak A, Rehmann U. Congruence Subgroup Problem for SLn >= 2 over a Skew Field. Comptes Rendues Heb...
Spectral bounds on Maass forms of congruence families in algebraic groups are important ingredients ...
Bak A, Rehmann U. The Congruence Subgroup and Metaplectic Problems for SLn>=2 of Division-Algebra...
AbstractA complete description of the lattice of all normal subgroups not contained in the stabilize...
this paper, and it is the other spot in the proof of Theorem 1.1 which depends on (CSG) (note that h...