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  • Modular descent and the Saito-Kurokawa conjecture - Springer
    Modular descent and the Saito-Kurokawa conjecture Published: October 1979 Volume 53, pages 267–280, (1979) Cite this article Download PDF Save article Inventiones mathematicae Aims and scope
  • Modular Decent and the Saito-Kurokawa Conjecture.
    Modular Decent and the Saito-Kurokawa Conjecture Andrianov, Anatolii N Publication: Inventiones Mathematicae Pub Date: 1979 DOI: 10 1007 BF01389767 Bibcode: 1979InMat 53 267A
  • Modular Decent and the Saito-Kurokawa Conjecture.
    Inventiones Inventiones math 53, 267—280 (1979) mathematicae (C) by Springer-Verlag 1979 Modular Descent and the Saito-Kurokawa Conjecture* Anatolii N Andrianov Mathematical Institute, Fontanka 27, 191011 Leningrad, USSR Introduction Let be the space of all holomorphic Siegel modular forms of integral weight k>0 with respect to the Siegel modular group of degree two =S P2(Z) Denote by Mk
  • EUDML | Modular Decent and the Saito-Kurokawa Conjecture.
    Modular Decent and the Saito-Kurokawa Conjecture Anatolii N Andrianov Inventiones mathematicae (1979) Volume: 53, page 267-280 ISSN: 0020-9910; 1432-1297 e Access Full Article Access to full text How to cite MLA BibTeX RIS
  • Saito–Kurokawa lift - Wikipedia
    In mathematics, the Saito–Kurokawa lift (or lifting) takes elliptic modular forms to Siegel modular forms of degree 2 The existence of this lifting was conjectured in 1977 independently by Hiroshi Saito and Nobushige Kurokawa (1978) Its existence was almost proved by Maass (1979a, 1979b, 1979c), and Andrianov (1979) and Zagier (1981) completed the proof
  • Modular descent and the Saito-Kurokawa conjecture - DeepDyve
    Read "Modular descent and the Saito-Kurokawa conjecture, Inventiones mathematicae" on DeepDyve, the largest online rental service for scholarly research with thousands of academic publications available at your fingertips
  • On the Saito-Kurokawa lifting - Inventiones mathematicae
    Andrianov, A : Modular descent and the Saito-Kurokawa conjecture Invent Math 53, 267–280 (1980) Google Scholar Langlands, R : On the notion of an automorphic representation Proc of Symp in Pure Math 33, (part 1) 203–208 (1979) Google Scholar Jacquet, H , Shalika, J : On Euler products and the classification of automorphic forms Amer
  • Volume 53, Issue 3 | Inventiones mathematicae - Springer
    Modular descent and the Saito-Kurokawa conjecture Anatolii N Andrianov OriginalPaper Pages: 267 - 280
  • Characterizations of the Saito-Kurokawa lifting: a survey
    There are a variety of characterizations of Saito-Kurokawa lifts from elliptic modular forms to Siegel modular forms of degree 2 In addition to giving a survey of known characterizations, we apply a recent result of Weissauer to provide a number of new and simpler characterizations of Saito-Kurokawa lifts
  • Saito–Kurokawa lift - Detailed Pedia
    In mathematics, the Saito–Kurokawa lift (or lifting) takes elliptic modular forms to Siegel modular forms of degree 2 The existence of this lifting was conjectured in 1977 independently by Hiroshi Saito and Nobushige Kurokawa (1978) Its existence was almost proved by Maass (1979a, 1979b, 1979c), and Andrianov (1979) and Zagier (1981) completed the proof





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