Arithmetic quotients of hyperbolic 3-space, cusp forms and link complements

Related Items

On the groups \(\mathrm{SL}_ 2(\mathbb{Z}[x)\) and \(\mathrm{SL}_ 2(k[x,y])\)], COMMENSURABILITY CLASSES OF ARITHMETIC LINK COMPLEMENTS, Arithmetic hyperbolic surface bundles, The euclidean bianchi group, Unnamed Item, Appendix to the paper ``Some uniserial representations of certain special linear groups by P. Sin and J. G. Thompson., A nonvanishing theorem for the cuspidal cohomology of \(SL_ 2\) over imaginary quadratic integers, On the Mal'cev quotients of certain hyperbolic link groups, Systoles and Dehn surgery for hyperbolic 3-manifolds, On the concept of level for subgroups of \(\text{SL}_2\) over arithmetic rings, Geometric cycles, arithmetic groups and their cohomology, Macfarlane hyperbolic 3-manifolds, Congruence Link Complements—A 3-Dimensional Rademacher Conjecture, Arithmetic Aspects of Bianchi Groups, On the cuspidal cohomology of the Bianchi modular groups, Principal congruence link complements, Rational homology of Bianchi groups