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1Elements of the representation theory of the Jacobi group

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“Elements of the representation theory of the Jacobi group” Metadata:

  • Title: ➤  Elements of the representation theory of the Jacobi group
  • Author:
  • Language: English
  • Number of Pages: Median: 213
  • Publisher: Birkhäuser Verlag
  • Publish Date:
  • Publish Location: Boston

“Elements of the representation theory of the Jacobi group” Subjects and Themes:

Edition Identifiers:

Access and General Info:

  • First Year Published: 1998
  • Is Full Text Available: Yes
  • Is The Book Public: No
  • Access Status: Printdisabled

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    Riemann–Siegel theta function

    Riemann–Siegel theta function is defined in terms of the gamma function as θ ( t ) = arg ⁡ ( Γ ( 1 4 + i t 2 ) ) − log ⁡ π 2 t {\displaystyle \theta (t)=\arg

    Jacobi elliptic functions

    de la théorie des fonctions elliptiques et applications (Paris, Gauthier Villars, 1897) (in French) G. H. Halphen Traité des fonctions elliptiques et de

    Mock modular form

    weak Maass form, and a mock theta function is essentially a mock modular form of weight ⁠1/2⁠. The first examples of mock theta functions were described

    Eugen Jahnke

    ISBN 978-3956108617. "Nouveaux systèmes orthogonaux dérivées des fonctions thêta de deux arguments". Compte rendu du deuxième Congrès International

    Casorati–Weierstrass theorem

    Briot, Ch; Bouquet, C (1859). Theorie des fonctions doublement periodiques, et en particulier, des fonctions elliptiques. Paris.{{cite book}}: CS1 maint:

    Charles Jean de la Vallée Poussin

    {\displaystyle F} such that F ( θ ) = f ( cos ⁡ θ ) . {\displaystyle F(\theta )=f(\cos \theta ).\,} Finally, the de la Vallée Poussin sums can be evaluated in

    Copula (statistics)

    Paul; Goursat, Edouard (1895). Théorie des fonctions algébriques et de leurs intégrales étude des fonctions analytiques sur une surface de Riemann / par

    Séminaire Nicolas Bourbaki

    Théorèmes fondamentaux de la théorie des fonctions thêta, d'après des mémoires de Poincaré et Frobenius (theta functions) André Blanchard, Groupes algébriques

    Theta characteristic

    In mathematics, a theta characteristic of a non-singular algebraic curve C is a divisor class Θ such that 2Θ is the canonical class. In terms of holomorphic

    Legendre polynomials

    \theta )&=1&&=P_{0}(\cos \theta ),\\[4pt]T_{1}(\cos \theta )&=\cos \theta &&=P_{1}(\cos \theta ),\\[4pt]T_{2}(\cos \theta )&=\cos 2\theta &&={\tfrac