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Roelof W. Bruggeman – författare

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4 produkter

  1. Roelof W. Bruggeman, Roberto J. Miatello - Representations of SU(2,1) in Fourier Term Modules, Häftad. Tillgänglighet: Lägg i varukorg

    Representations of SU(2,1) in Fourier Term Modules

    Av Roelof W. Bruggeman, Roberto J. Miatello

    Häftad, 2023

    604 kr

    Lägg i varukorg

    This book studies the modules arising in Fourier expansions of automorphic forms, namely Fourier term modules on SU(2,1), the smallest rank one Lie group with a non-abelian unipotent subgroup. It considers the “abelian” Fourier term modules connected to characters of the maximal unipotent subgroups …

  2. Roberto J. Miatello, Roelof W. Bruggeman - Representations of SU(2,1) in Fourier Term Modules, E-bok. Tillgänglighet: Lägg i varukorg

    Representations of SU(2,1) in Fourier Term Modules

    Av Roberto J. Miatello, Roelof W. Bruggeman

    E-bok, 2023

    815 kr

    Lägg i varukorg

    This book studies the modules arising in Fourier expansions of automorphic forms, namely Fourier term modules on SU(2,1), the smallest rank one Lie group with a non-abelian unipotent subgroup. It considers the “abelian” Fourier term modules connected to characters of the maximal unipotent subgroups …

  3. Roelof W. Bruggeman - Families of Automorphic Forms, Häftad. Tillgänglighet: Lägg i varukorg

    Families of Automorphic Forms

    Av Roelof W. Bruggeman

    Häftad, 2009

    552 kr

    Lägg i varukorg

    Automorphic forms on the upper half plane have been studied for a long time. Most attention has gone to the holomorphic automorphic forms, with numerous applications to number theory. Maass, [34], started a systematic study of real analytic automorphic forms. He extended Hecke’s relation between …

  4. Roelof W. Bruggeman - Families of Automorphic Forms, E-bok. Tillgänglighet: Lägg i varukorg

    Families of Automorphic Forms

    Av Roelof W. Bruggeman

    E-bok, 2010

    718 kr

    Lägg i varukorg

    Automorphic forms on the upper half plane have been studied for a long time. Most attention has gone to the holomorphic automorphic forms, with numerous applications to number theory. Maass, [34], started a systematic study of real analytic automorphic forms. He extended Hecke’s relation between …