DOCSLIB.ORG
  • Sign Up
  • Log In
  • Upload
  • Sign Up
  • Log In
  • Upload
  • Home
  • »  Tags
  • »  Eisenstein series

Eisenstein series

  • 18.785 Notes

    18.785 Notes

  • CONGRUENCES of SIEGEL EISENSTEIN SERIES of DEGREE TWO 11 Cubic Lifts to Siegel Cusp Forms of Scalar Weight Other Than Three (Cf

    CONGRUENCES of SIEGEL EISENSTEIN SERIES of DEGREE TWO 11 Cubic Lifts to Siegel Cusp Forms of Scalar Weight Other Than Three (Cf

  • Arxiv:1812.08378V4 [Math.NT]

    Arxiv:1812.08378V4 [Math.NT]

  • Periods of Modular Forms and Jacobi Theta Functions

    Periods of Modular Forms and Jacobi Theta Functions

  • Arxiv:Math/0605346V2 [Math.AG] 21 May 2007 Ru SL(2 Group Fhceoeaos Rmtefuircoefficients

    Arxiv:Math/0605346V2 [Math.AG] 21 May 2007 Ru SL(2 Group Fhceoeaos Rmtefuircoefficients

  • Harmonic Maass Forms, Mock Modular Forms, and Quantum Modular Forms

    Harmonic Maass Forms, Mock Modular Forms, and Quantum Modular Forms

  • 1 Theta Functions 2 Poisson Summation for Lattices

    1 Theta Functions 2 Poisson Summation for Lattices

  • Notes on Theta Series

    Notes on Theta Series

  • AUTOMORPHIC FORMS for SOME EVEN UNIMODULAR LATTICES 3 Us to a Conjecture (7.6) About Congruences for Non-Parallel Weight Hilbert Modular Forms

    AUTOMORPHIC FORMS for SOME EVEN UNIMODULAR LATTICES 3 Us to a Conjecture (7.6) About Congruences for Non-Parallel Weight Hilbert Modular Forms

  • Eisenstein Series of Small Weight

    Eisenstein Series of Small Weight

  • The Eisenstein Measure and P-Adic Interpolation

    The Eisenstein Measure and P-Adic Interpolation

  • Eisenstein Series, Crystals, and Ice Benjamin Brubaker, Daniel Bump, and Solomon Friedberg

    Eisenstein Series, Crystals, and Ice Benjamin Brubaker, Daniel Bump, and Solomon Friedberg

  • RIEMANN's ZETA FUNCTION and BEYOND Contents 1. Introduction 60 the Two Methods 61 2. Riemann's Integral Representation (1859

    RIEMANN's ZETA FUNCTION and BEYOND Contents 1. Introduction 60 the Two Methods 61 2. Riemann's Integral Representation (1859

  • CLASSICAL MODULAR FORMS AS AUTOMORPHIC FORMS The

    CLASSICAL MODULAR FORMS AS AUTOMORPHIC FORMS The

  • ∈ SL2Z B → L; (Ω1, Ω2) ↦→ Zω1 ⊕ Zω2. ⊆ C. = Aω1 + Bω2, = Cω1 +

    ∈ SL2Z B → L; (Ω1, Ω2) ↦→ Zω1 ⊕ Zω2. ⊆ C. = Aω1 + Bω2, = Cω1 +

  • Siegel-Eisenstein Series and Triple Products of Coleman’S Families (A Joint Work with S.Boecherer)

    Siegel-Eisenstein Series and Triple Products of Coleman’S Families (A Joint Work with S.Boecherer)

  • Lectures on Zeta Functions, L-Functions and Modular Forms with Some Physical Applications

    Lectures on Zeta Functions, L-Functions and Modular Forms with Some Physical Applications

  • Formulas for Non-Holomorphic Eisenstein Series and for The

    Formulas for Non-Holomorphic Eisenstein Series and for The

Top View
  • MODULAR FORMS and the FOUR SQUARES THEOREM Contents 1
  • Introduction to Modular Forms
  • Identities Between Hecke Eigenforms
  • Lectures on Elliptic Functions and Modular Forms in Conformal Field
  • An Introduction to Modular Forms Henri Cohen
  • A Global Approach to the Rankin-Selberg Convolutionfor Gl(3, Z)
  • Eisenstein–Kronecker Series Via the Poincaré Bundle on the Universal Vectorial Bi-Extension
  • BEGINNING MODULAR FORMS This Writeup Gives First Examples Of
  • Q-SERIES and WEIGHT 3/2 MAASS FORMS
  • 18.783 Elliptic Curves Lecture Note 16
  • A New Look at One-Loop Integrals in String Theory Arxiv:1110.5318V2
  • A Short Course on Siegel Modular Forms
  • Eisenstein Series and Instantons in String Theory Master of Science Thesis in Fundamental Physics
  • Arxiv:1809.05690V1 [Math.NT] 15 Sep 2018 up Fγ of Cusps Weight Steweight the Is R Ooopi Teeycs Fγ of Cusp Every at Holomorphic Are Se
  • Special Values of Elliptic Functions at Points of the Divisors of Jacobi Forms
  • 1 First Facts About Spaces of Modular Forms
  • Elementary Theory of L-Functions and Eisenstein Series
  • 18.783 Elliptic Curves Lecture Note 24


© 2024 Docslib.org    Feedback