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In mathematics, the theta correspondence or Howe correspondence is a mathematical relation between representations of two groups of a reductive dual pair. The local theta correspondence relates irreducible admissible representations over a local field, while the global theta correspondence relates irreducible automorphic representations over a global field.

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  • In mathematics, the theta correspondence or Howe correspondence is a mathematical relation between representations of two groups of a reductive dual pair. The local theta correspondence relates irreducible admissible representations over a local field, while the global theta correspondence relates irreducible automorphic representations over a global field. The theta correspondence was introduced by Roger Howe in . Its name arose due to its origin in André Weil's representation theoretical formulation of the theory of theta series in . The Shimura correspondence as constructed by Jean-Loup Waldspurger in and may be viewed as an instance of the theta correspondence. (en)
  • Thetakorrespondensen eller Howekorrespondensen är inom matematiken en korrespondens mellan associerade till de två grupperna av ett . Den introducerades av. (sv)
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  • Thetakorrespondensen eller Howekorrespondensen är inom matematiken en korrespondens mellan associerade till de två grupperna av ett . Den introducerades av. (sv)
  • In mathematics, the theta correspondence or Howe correspondence is a mathematical relation between representations of two groups of a reductive dual pair. The local theta correspondence relates irreducible admissible representations over a local field, while the global theta correspondence relates irreducible automorphic representations over a global field. (en)
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  • Theta correspondence (en)
  • Thetakorrespondens (sv)
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