On the Eisenstein series of Hilbert modular groups.

Goro Shimura

Displaying similar documents to “On the Eisenstein series of Hilbert modular groups.”

On the spaces of Eisenstein series of Hilbert modular groups.

Toshitsune Miyake (1987)

Revista Matemática Iberoamericana

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$p$ -adic interpolation of convolutions of Hilbert modular forms

Volker Dünger (1997)

Annales de l'institut Fourier

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In this paper we construct $p$ -adic measures related to the values of convolutions of Hilbert modular forms of integral and half-integral weight at the negative critical points under the assumption that the underlying totally real number field $F$ has class number $h_{F} = 1$ . This extends the result of Panchishkin [Lecture Notes in Math., 1471, Springer Verlag, 1991 ] who treated the case that both modular forms are of integral weight. In order to define the measures, we need to introduce the twist...

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Stephen S. Kudla (1983)

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S. Raghavan, J. Sengupta (1991)

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From pseudodifferential analysis to modular form theory

André Unterberger (1999)

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Taking advantage of methods originating with quantization theory, we try to get some better hold - if not an actual construction - of Maass (non-holomorphic) cusp-forms. We work backwards, from the rather simple results to the mostly devious road used to prove them.

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Michael Harris (1981)

Annales scientifiques de l'École Normale Supérieure

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Journal de théorie des nombres de Bordeaux

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Period invariants of Hilbert modular forms, II

Michael Harris (1994)

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