前辅文
 L-functions and Functoriality
  James W Cogdell
  I L-functions for GL(n) and Converse Theorems
   1 Modular Forms and Automorphic Representations
   2 L-functions for GLn and Converse Theorems
  II L-functions via Eisenstein Series
   3 The Origins: Langlands
   4 TheMethod: Langlands-Shahidi
   5 The Results: Shahidi
  III Functoriality
   6 Langlands Conjectures and Functoriality
   7 The ConverseTheoremand Functoriality
   8 Symmetric Powers and Applications
  References
 Twisted Hilbert Modular L-functions and Spectral Theory
  Gergely Harcos
  1 Lecture One: Some Quadratic Forms
  2 Lecture Two: More Quadratic Forms
  3 Lecture Three: Preliminaries from Number Theory
  4 Lecture Four: Subconvexity of Twisted L-functions
  Acknowledgments
  References
 The Voronoi Formula for the Triple Divisor Function
  Xiaoqing Li
  1 Introduction
  2 Proof of theMain Theorem
  Acknowledgments
  References
 Linnik’s Ergodic Method and the Hasse Principle for Ternary Quadratic Forms
  Philippe Michel
  1 Foreword
  2 IntegralQuadratic Forms
  3 The Hasse Principle
  4 Quadratic Forms over Lattices
  5 Equidistribution on Adelic Quotient
  6 Properties of the Adeles
  7 The Hasse Integral Principle and Equidistribution of Adelic Orbits
  8 The ErgodicMethod
  References
 Automorphic Periods and Representation Theory
  Andre Reznikov
  1 Automorphic Representations and Frobenius Reciprocity
  2 Bounds on Periods and Representation Theory
  Acknowledgments
  References
 Eisenstein Series, L-functions and Representation Theory
  Freydoon Shahidi
  1 Preliminaries
  2 L-Groups, L-Functions and Generic Representations
  3 Eisenstein Series and Intertwining Operators; The Constant Term
  4 Constant Term and Automorphic L-Functions
  5 Examples
  6 Local Coefficients, Nonconstant Term and the Crude Functional Equation
  7 The Main Induction, Functional Equations and Multiplicativity
  8 Twists by Highly Ramified Characters, Holomorphy and Boundedness
  9 Examples of Functoriality with Applications
  10 Applications to Representation Theory
  References
 Lecture Notes on Some Analytic Properties of Automorphic L-functions for SL2(Z)
  Yangbo Ye
  1 Introduction
  2 An Integral Representation and Functional Equation
  3 A ConverseTheorem
  4 The Phragm′en-Lindel¨ofPrinciple and Convexity
  5 The Rankin-Selberg Theory
  References