activity
20092023
most citedCongruence Subgroups and Orthogonal Groups

7 citations · 22 across the 12 of their papers we have counts for

collaborators

13 papers

math.NT2023

Eisenstein series for O(2,n+2)

Aloys Krieg, Felix Schaps, Hannah Römer

We will characterize the Eisenstein series for O(2, n + 2) as a particular Hecke eigenform. As an application we show that it belongs to the associated Maaß space. If the underlyin…

math.NT2022★ 1 cited

On Hermitian Eisenstein series of degree 2

Adrian Hauffe-Waschbüsch, Aloys Krieg, Brandon Williams

We consider the Hermitian Eisenstein series of degree and weight associated with an imaginary-quadratic number field and determine the inf…

math.NT2021

The Hilbert Modular Group and Orthogonal Groups

Adrian Hauffe-Waschbüsch, Aloys Krieg

We derive an explicit isomorphism between the Hilbert modular group and certain congruence subgroups on the one hand and particular subgroups of the special orthogonal group $SO(2,…

math.NT2021★ 1 cited

Maximal Discrete Subgroups of

Aloys Krieg, Felix Schaps

We characterize the maximal discrete subgroups of , which contain the discriminant kernel of an even lattice, which contains two hyperbolic planes over . T…

math.NT2020★ 7 cited

Congruence Subgroups and Orthogonal Groups

Adrian Hauffe-Waschbüsch, Aloys Krieg

We derive explicit isomorphisms between certain congruence subgroups of the Siegel modular group, the Hermitian modular group over an arbitrary imaginary-quadratic number field and…

math.NT2019★ 5 cited

On Hecke theory for Hermitian modular forms

Adrian Hauffe-Waschbüsch, Aloys Krieg

In this paper we outline the Hecke theory for Hermitian modular forms in the sense of Hel Braun for arbitrary class number of the attached imaginary-quadratic number field. The Hec…