Questions and remarks to the Langlands programme

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Questions and remarks to the Langlands programme

Auteurs : Aleksei N. Parshin

Source :

• Russian Mathematical Surveys [ 0036-0279 ] ; 2012-06-30.

RBID : ISTEX:1B576AA1BAEB6F41988BAA9D52BD41CF7963C379

English descriptors

• KwdEn :
  • Abelian, Abelian langlands correspondence, Adeles, Adelic, Adelic groups, Algebraic, Algebraic curves, Algebraic functions, Algebraic geometry, Amer, Analogue, Archimedean, Archimedean fibres, Arithmetic surfaces, Arxiv, Automorphic, Automorphic forms, Automorphic induction, Automorphic representations, Automorphism, Base change, Basic fields, Canonical, Central character, Class field theory, Cohomology, Commutative, Commutative diagram sheaves, Complex numbers, Conjecture, Cuspidal representations, Direct image, Direct image conjecture, Direct images, Drinfeld, Duality, Duality formula, Elementary factor, Embedding, English transl, Euler product, Fibre, Finite extensions, Finite field, Finite fields, Finite unramified, Frobenius, Frobenius automorphism, Functorial, Functorial properties, Fundamental group, Galois, Galois group, Galois groups, General case, General fibre, General theory, Geometric case, Geometric correspondence, Geometric langlands correspondence, Global, Global fields, Global langlands correspondence, Ground field, Higher adelic theory, Homomorphism, International congress, Inverse image, Irreducible, Irreducible curve, Irreducible representations, Kapranov, Langlands, Langlands correspondence, Langlands programme, Laurent power series, Lecture notes, Local components, Local field, Local fields, Local langlands correspondence, Math, Morphism, Morphisms, Natural embedding, Number case, Number field case, Number fields, Oregon state univ, Other hand, Parabolic, Parabolic induction, Parshin, Proc, Programme, Pure math, Rational functions, Reciprocity, Reciprocity laws, Reductive, Reductive groups, Representation, Residue field, Same time, Scheme theory, Semisimple representations, Separable closure, Sheaf, Subgroup, Sympos, Tensor, Tensor product, Univ, Unramified, Unramified automorphic forms, Unramified case, Vector space, Vector spaces, Weil, Weil group.
• Teeft :
  • Abelian, Abelian langlands correspondence, Adeles, Adelic, Adelic groups, Algebraic, Algebraic curves, Algebraic functions, Algebraic geometry, Amer, Analogue, Archimedean, Archimedean fibres, Arithmetic surfaces, Arxiv, Automorphic, Automorphic forms, Automorphic induction, Automorphic representations, Automorphism, Base change, Basic fields, Canonical, Central character, Class field theory, Cohomology, Commutative, Commutative diagram sheaves, Complex numbers, Conjecture, Cuspidal representations, Direct image, Direct image conjecture, Direct images, Drinfeld, Duality, Duality formula, Elementary factor, Embedding, English transl, Euler product, Fibre, Finite extensions, Finite field, Finite fields, Finite unramified, Frobenius, Frobenius automorphism, Functorial, Functorial properties, Fundamental group, Galois, Galois group, Galois groups, General case, General fibre, General theory, Geometric case, Geometric correspondence, Geometric langlands correspondence, Global, Global fields, Global langlands correspondence, Ground field, Higher adelic theory, Homomorphism, International congress, Inverse image, Irreducible, Irreducible curve, Irreducible representations, Kapranov, Langlands, Langlands correspondence, Langlands programme, Laurent power series, Lecture notes, Local components, Local field, Local fields, Local langlands correspondence, Math, Morphism, Morphisms, Natural embedding, Number case, Number field case, Number fields, Oregon state univ, Other hand, Parabolic, Parabolic induction, Parshin, Proc, Programme, Pure math, Rational functions, Reciprocity, Reciprocity laws, Reductive, Reductive groups, Representation, Residue field, Same time, Scheme theory, Semisimple representations, Separable closure, Sheaf, Subgroup, Sympos, Tensor, Tensor product, Univ, Unramified, Unramified automorphic forms, Unramified case, Vector space, Vector spaces, Weil, Weil group.

Url:

• https://api.istex.fr/document/1B576AA1BAEB6F41988BAA9D52BD41CF7963C379/fulltext/pdf

DOI: 10.1070/RM2012v067n03ABEH004795

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