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On Eisenstein series and the cohomology of arithmetic groups (CROSBI ID 170222)

Prilog u časopisu | izvorni znanstveni rad

Grbac, Neven ; Schwermer, Joachim On Eisenstein series and the cohomology of arithmetic groups // Comptes rendus mathématiques de l'Académie des sciences, 348 (2010), 11/12; 597-600

Podaci o odgovornosti

Grbac, Neven ; Schwermer, Joachim

engleski

On Eisenstein series and the cohomology of arithmetic groups

The automorphic cohomology of a reductive Q–group G captures essential analytic aspects of the arithmetic subgroups of G. The subspace spanned by all possible residues and principal values of derivatives of Eisenstein series, attached to cuspidal automorphic forms on the Levi factor of proper parabolic Q– subgroups of G, forms the Eisenstein cohomology. In the paper is shown that non–trivial classes can only arise if the point of evaluation features a “half–integral” property.

Eisenstein series; automorphic cohomology; cuspidal and residual automorphic forms

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Podaci o izdanju

348 (11/12)

2010.

597-600

objavljeno

0706-1994

Povezanost rada

Matematika