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Booker, AR

Krishnamurthy, M

English

We prove a generalization of the classical converse theorem of Weil, allowing the twists by non-trivial Dirichlet characters to have arbitrary poles.We prove a generalization of the classical converse theorem of Weil, allowing the twists by non-trivial Dirichlet characters to have arbitrary poles

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Weil's converse theorem with poles

Andrew R. Booker

M. Krishnamurthy

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International Mathematics Research Notices

Weil's Converse Theorem with Poles

We prove a generalization of the classical converse theorem of Weil, allowing the twists by nontrivial Dirichlet characters to have arbitrary poles

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Weil’s Converse Theorem with Poles

A converse theorem for Dirichlet series with poles. In Cohomology of arithmetic groups, L-functions and automorphic forms

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An extension of Hecke's converse theorem.

Der Heckesche Umkehrsatz.

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Log-polynomial period functions for Hecke groups.

Modular forms for G0(N) and Dirichlet series.

Modular forms. Springer Monographs in Mathematics.

On converse theorems for GL(2) and GL(1).

On the Weil-Jacquet-Langlands theorem. In Lie groups and their representations (Proc. Summer School,

Sur les s eries L associ ees aux formes modularies.

Weil’s converse theorem with poles

https://research-information.bris.ac.uk/files/32527649/weil.pdf

Weil's converse theorem with poles

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Crossref

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Explore Bristol Research

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