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Congruences of cusp forms and special values of their zeta functions

Identifieur interne : 002A57 ( Main/Merge ); précédent : 002A56; suivant : 002A58

Congruences of cusp forms and special values of their zeta functions

Auteurs : Haruzo Hida [Japon, États-Unis]

Source :

Inventiones mathematicae [ 0020-9910 ] ; 1981-06-01.

RBID : ISTEX:AFACEBD1A9E2A02BADABBC122911BB8EC40177B3

English descriptors

KwdEn :
- Automorphic forms, Bilinear form, Canonical, Cohomology, Cohomology group, Cohomology groups, Commutative, Commutative diagram, Commutative ring, Compact support, Complex conjugate, Complex conjugation, Complex multiplication, Congruence subgroup, Conjugation, Cusp, Cusp form, Cusp forms, Dirichlet, Dirichlet character, Discriminant, Duality, Eigenform, Eigenvalue, Elliptic, Euler, Euler product, Finite degree, Finite ring, Fourier, Fourier coefficient, Fourier coefficients, Hecke, Hecke operators, Hida, Inventiones math, Isomorphism, Lattice, Math, Meromorphic function, Module, Modulo, Morphism, Nondegenerate, Numerical examples, Parabolic, Parabolic cohomology group, Positive integer, Primitive cusp form, Primitive form, Princeton university press, Real field, Same manner, Shimura, Smooth compactification, Special case, Special values, Subgroup, Torsion, Vector space, Vertical arrow, Zeta, Zeta functions.
Teeft :
- Automorphic forms, Bilinear form, Canonical, Cohomology, Cohomology group, Cohomology groups, Commutative, Commutative diagram, Commutative ring, Compact support, Complex conjugate, Complex conjugation, Complex multiplication, Congruence subgroup, Conjugation, Cusp, Cusp form, Cusp forms, Dirichlet, Dirichlet character, Discriminant, Duality, Eigenform, Eigenvalue, Elliptic, Euler, Euler product, Finite degree, Finite ring, Fourier, Fourier coefficient, Fourier coefficients, Hecke, Hecke operators, Hida, Inventiones math, Isomorphism, Lattice, Math, Meromorphic function, Module, Modulo, Morphism, Nondegenerate, Numerical examples, Parabolic, Parabolic cohomology group, Positive integer, Primitive cusp form, Primitive form, Princeton university press, Real field, Same manner, Shimura, Smooth compactification, Special case, Special values, Subgroup, Torsion, Vector space, Vertical arrow, Zeta, Zeta functions.

Url:

https://api.istex.fr/document/AFACEBD1A9E2A02BADABBC122911BB8EC40177B3/fulltext/pdf

DOI: 10.1007/BF01393877

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ISTEX:AFACEBD1A9E2A02BADABBC122911BB8EC40177B3

Le document en format XML

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<term>Commutative</term>
<term>Commutative diagram</term>
<term>Commutative ring</term>
<term>Compact support</term>
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<term>Complex conjugation</term>
<term>Complex multiplication</term>
<term>Congruence subgroup</term>
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<term>Discriminant</term>
<term>Duality</term>
<term>Eigenform</term>
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<term>Elliptic</term>
<term>Euler</term>
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<term>Finite ring</term>
<term>Fourier</term>
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<term>Numerical examples</term>
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<term>Parabolic cohomology group</term>
<term>Positive integer</term>
<term>Primitive cusp form</term>
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<term>Real field</term>
<term>Same manner</term>
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<term>Special values</term>
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<term>Commutative diagram</term>
<term>Commutative ring</term>
<term>Compact support</term>
<term>Complex conjugate</term>
<term>Complex conjugation</term>
<term>Complex multiplication</term>
<term>Congruence subgroup</term>
<term>Conjugation</term>
<term>Cusp</term>
<term>Cusp form</term>
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<term>Dirichlet</term>
<term>Dirichlet character</term>
<term>Discriminant</term>
<term>Duality</term>
<term>Eigenform</term>
<term>Eigenvalue</term>
<term>Elliptic</term>
<term>Euler</term>
<term>Euler product</term>
<term>Finite degree</term>
<term>Finite ring</term>
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<term>Fourier coefficient</term>
<term>Fourier coefficients</term>
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<term>Hecke operators</term>
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<term>Lattice</term>
<term>Math</term>
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<term>Module</term>
<term>Modulo</term>
<term>Morphism</term>
<term>Nondegenerate</term>
<term>Numerical examples</term>
<term>Parabolic</term>
<term>Parabolic cohomology group</term>
<term>Positive integer</term>
<term>Primitive cusp form</term>
<term>Primitive form</term>
<term>Princeton university press</term>
<term>Real field</term>
<term>Same manner</term>
<term>Shimura</term>
<term>Smooth compactification</term>
<term>Special case</term>
<term>Special values</term>
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<term>Torsion</term>
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Congruences of cusp forms and special values of their zeta functions

Congruences of cusp forms and special values of their zeta functions

Source :

English descriptors

Links toward previous steps (curation, corpus...)

Links to Exploration step

Le document en format XML

Pour manipuler ce document sous Unix (Dilib)

Pour mettre un lien sur cette page dans le réseau Wicri