ABSTRACT. We survey our joint work with Avner Ash and Mark McConnell that compu-tationally investigates the cohomology of conguence subgroups of $SL_{4}(\mathbb{Z}) $. 1
AbstractAlgorithms are presented which find a basis of the vector space of cuspidal cohomology of ce...
We compute the cohomology of the principal congruence subgroup Γ2(4) ⊂ Sp4(ℤ) consisting of matrices...
AbstractIn 1986 Landweber [7] introduced the connective and periodic elliptic cohomology theories wh...
This Article is brought to you for free and open access by the Mathematics and Statistics at Scholar...
In a previous paper [3] we computed cohomology groups H5(..0(N),C), where ..0(N) is a certain congru...
In two previous papers we computed cohomology groups for a range of levels , where is the congru...
Abstract. In two previous papers [AGM02,AGM08] we computed cohomol-ogy groups H5(Γ0(N);C) for a rang...
AbstractLet N>1 be an integer, and let Γ=Γ0(N)⊂SL4(Z) be the subgroup of matrices with bottom row co...
AbstractIn a previous paper [Avner Ash, Paul E. Gunnells, Mark McConnell, Cohomology of congruence s...
Let N\u3e1 be an integer, and let Γ=Γ0(N)SL4( ) be the subgroup of matrices with bottom row congruen...
This Article is brought to you for free and open access by the Mathematics and Statistics at Scholar...
We compute the cohomology of SL(3;Z[1=2]) with coecients in the prime elds and in the integers. On t...
We report on the computation of torsion in certain homology the-ories of congruence subgroups of SL(...
AbstractWe report on the computation of torsion in certain homology theories of congruence subgroups...
We report on the computation of torsion in certain homology theories of congruence subgroups of SL(4...
AbstractAlgorithms are presented which find a basis of the vector space of cuspidal cohomology of ce...
We compute the cohomology of the principal congruence subgroup Γ2(4) ⊂ Sp4(ℤ) consisting of matrices...
AbstractIn 1986 Landweber [7] introduced the connective and periodic elliptic cohomology theories wh...
This Article is brought to you for free and open access by the Mathematics and Statistics at Scholar...
In a previous paper [3] we computed cohomology groups H5(..0(N),C), where ..0(N) is a certain congru...
In two previous papers we computed cohomology groups for a range of levels , where is the congru...
Abstract. In two previous papers [AGM02,AGM08] we computed cohomol-ogy groups H5(Γ0(N);C) for a rang...
AbstractLet N>1 be an integer, and let Γ=Γ0(N)⊂SL4(Z) be the subgroup of matrices with bottom row co...
AbstractIn a previous paper [Avner Ash, Paul E. Gunnells, Mark McConnell, Cohomology of congruence s...
Let N\u3e1 be an integer, and let Γ=Γ0(N)SL4( ) be the subgroup of matrices with bottom row congruen...
This Article is brought to you for free and open access by the Mathematics and Statistics at Scholar...
We compute the cohomology of SL(3;Z[1=2]) with coecients in the prime elds and in the integers. On t...
We report on the computation of torsion in certain homology the-ories of congruence subgroups of SL(...
AbstractWe report on the computation of torsion in certain homology theories of congruence subgroups...
We report on the computation of torsion in certain homology theories of congruence subgroups of SL(4...
AbstractAlgorithms are presented which find a basis of the vector space of cuspidal cohomology of ce...
We compute the cohomology of the principal congruence subgroup Γ2(4) ⊂ Sp4(ℤ) consisting of matrices...
AbstractIn 1986 Landweber [7] introduced the connective and periodic elliptic cohomology theories wh...