SU\G(𝔾)/K·U

A p-adic approach to the Weil representation of discriminant forms arising from even lattices

Shaul Zemel

Type: Article

Publication Date: 2015-06-01

Citations: 13

DOI: https://doi.org/10.1007/s40316-015-0034-6

Locations

  • Annales mathĂ©matiques du QuĂ©bec - View
  • arXiv (Cornell University) - View - PDF
  • DataCite API - View

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Works That Cite This (13)

Action Title Year Authors
+ PDF Chat Regularized pairings of meromorphic modular forms and theta lifts 2015 Shaul Zemel
+ Quasi-pullback of Borcherds products 2018 Shouhei Ma
+ PDF Chat Integral bases and invariant vectors for Weil representations 2022 Shaul Zemel
+ PDF Chat Half-integral weight modular forms and modular forms for Weil representations 2019 Yichao Zhang
+ PDF Chat WEIGHT CHANGING OPERATORS FOR AUTOMORPHIC FORMS ON GRASSMANNIANS AND DIFFERENTIAL PROPERTIES OF CERTAIN THETA LIFTS 2016 Shaul Zemel
+ Seesaw identities and theta contractions with generalized theta functions, and restrictions of theta lifts 2023 Shaul Zemel
+ PDF Chat Jacobi forms of indefinite lattice index 2021 Shaul Zemel
+ PDF Chat Shintani lifts of nearly holomorphic modular forms 2022 Yingkun Li
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+ Almost every vector valued modular form is an oldform 2014 Fabian Werner
+ PDF Chat Shimura lifts of weakly holomorphic modular forms 2017 Yingkun Li
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Works Cited by This (27)

Action Title Year Authors
+ PDF Chat Weil’s Representation and the Spectrum of the Metaplectic Group 1976 Stephen Gelbart
+ On automorphic functions and the reciprocity law in a number field 1969 Tomio Kubota
+ PDF Chat A Gross–Kohnen–Zagier type theorem for higher-codimensional Heegner cycles 2015 Shaul Zemel
+ PDF Chat Sur certains groupes d'opérateurs unitaires 1964 André Weil
+ PDF Chat Weil representations associated with finite quadratic modules 2013 Fredrik Strömberg
+ On lattices over valuation rings of arbitrary rank 2014 Shaul Zemel
+ Darstellungen vonSL(2, $$\mathbb{Z}$$ /p ? $$\mathbb{Z}$$ ) und Thetafunktionen. I 1974 Alexandre Nobs
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+ ïżœber einige Integralformeln in der Theorie der quadratischen Formen 1964 Pierre Cartier
+ A canonical quadratic form for the ring of 2-adic integers 1944 Burton W. Jones
+ PDF Chat Reflection groups of Lorentzian lattices 2000 Richard E. Borcherds