Eisensteinkohomolgie für Gruppen vom Typ GU (2, 1).
Eisensteinkohomologie und Dedekindsummen für GL2 über imaginär-quadratischen Körpern.
Eisensteinreihen für einige arithmetisch definierte Untergruppen von SL2 (IH).
Eisensteinreihen vom Gewicht n + l zur Siegelschen Modulgruppe n-ten Grades.
Elementare Berechnung der Multiplizitäten n-dimensionaler Spitzen.
Elliptic curves and class fields of real quadratic fields: Algorithms and evidence.
Elliptic curves and special values of L-series.
Elliptic genera and the moonshine module.
Elliptic units of cyclic unramified extensions of complex quadratic fields
Elliptische Fixpunkte und Drehfaktoren zur Modulgruppe in Quaternionenschiefkörpern über reellquadratischen Zahlkörpern.
Endomorphism algebras of motives attached to elliptic modular forms
We study the endomorphism algebra of the motive attached to a non-CM elliptic modular cusp form. We prove that this algebra has a sub-algebra isomorphic to a certain crossed product algebra . The Tate conjecture predicts that is the full endomorphism algebra of the motive. We also investigate the Brauer class of . For example we show that if the nebentypus is real and is a prime that does not divide the level, then the local behaviour of at a place lying above is essentially determined...
Endomorphism from Galois antiautomorphism.
Engendrement par de séries theta de certains espaces de formes modulaires.
Equality of Dedekind sums modulo 8ℤ
Using a generalization due to Lerch [Bull. Int. Acad. François Joseph 3 (1896)] of a classical lemma of Zolotarev, employed in Zolotarev's proof of the law of quadratic reciprocity, we determine necessary and sufficient conditions for the difference of two Dedekind sums to be in 8ℤ. These yield new necessary conditions for equality of two Dedekind sums. In addition, we resolve a conjecture of Girstmair [arXiv:1501.00655].
Equations of hyperelliptic modular curves
We compute, in a unified way, the equations of all hyperelliptic modular curves. The main tool is provided by a class of modular functions introduced by Newman in 1957. The method uses the action of the hyperelliptic involution on the cusps.
Equidistribution of cusp forms on
We prove a microlocal version of the equidistribution theorem for Wigner distributions associated to cusp forms on . This generalizes a recent result of W. Luo and P. Sarnak who prove equidistribution on .
Equivariant K-theory and representations of Hecke algebras. II.
Erratum à l'exposé n°711 : «Formes de Maass et représentations galoisiennes»
Erratum à «Sur une conjecture de Kottwitz au bord»
Erratum to: Cohomology of arithmetic groups with infinite dimensional coefficient spaces.