Eisenstein congruences for split reductive groups

Author:

Bergström Jonas,Dummigan Neil

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy,General Mathematics

Reference65 articles.

1. Arakawa, T.: Vector valued Siegel’s modular forms of degree two and the associated Andrianov $$L$$ L -functions. Manuscr. Math. 44, 155–185 (1983)

2. Ash, A., Pollack, D.: Everywhere unramified automorphic cohomology for $$\text{ SL }(3,{\mathbb{Z}})$$ SL ( 3 , Z ) . Int. J. Number Theory 4, 663–675 (2008)

3. Bergström, J., Dummigan, N., Mégarbané, T.: Eisenstein congruences for $$\text{ SO }(4,3), \text{ SO }(4,4)$$ SO ( 4 , 3 ) , SO ( 4 , 4 ) -values, preprint (2015). http://neil-dummigan.staff.shef.ac.uk/papers.html

4. Bergström, J., Faber, C., van der Geer, G.: Siegel modular forms of degree three and the cohomology of local systems. Sel. Math. (N.S.) 20, 83–124 (2014)

5. Bergström, J., Faber, C., van der Geer, G.: Siegel modular forms of genus 2 and level 2: cohomological computations and conjectures. Int. Math. Res. Not. (2008). Art. ID rnn 100

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