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Table of Contents
Introduction
Lecture 1:Introduction to Siegel modular forms
Lecture 2: Examples
Lecture 3: Hecke Theory and L-functions
Lecture 4: Non-vanishing of primitive Fourier coefficients and applications
Lecture 5: Applications of properties of L-functions
Lecture 6: Cuspidal automorphic representations corresponding to Siegel modular forms
Lecture 7: Local representation theory of GSp4(ℚp)
Lecture 8: Bessel models and applications
Lecture 9: Analytic and arithmetic properties of GSp4 x GL2 L-functions
Lecture 10: Integral representation of the standard L-function.
Lecture 1:Introduction to Siegel modular forms
Lecture 2: Examples
Lecture 3: Hecke Theory and L-functions
Lecture 4: Non-vanishing of primitive Fourier coefficients and applications
Lecture 5: Applications of properties of L-functions
Lecture 6: Cuspidal automorphic representations corresponding to Siegel modular forms
Lecture 7: Local representation theory of GSp4(ℚp)
Lecture 8: Bessel models and applications
Lecture 9: Analytic and arithmetic properties of GSp4 x GL2 L-functions
Lecture 10: Integral representation of the standard L-function.