- Armand Borel 1923-
- Arthur's conjectures Lecture 2. The spectral decomposition of L^2 (G(Q)\G(A)):
- method Lecture 3. Known bounds for the cuspidal spectrum and the Burger-Sarnak
- Lecture 4. Applications: control of the spectrum
- Appendix: All reductive adelic groups a re tame
- Bibliography
- James W. Cogdell, £-functions and Converse Theorems for GLn
- Introdu ction
- Lecture l. Fourier expansions and multiplicity one
- Lecture 2. Eulerian integrals for GLn
- Lecture 3. Local £-functions
- Lecture 4. Global £-functions
- Lecture 5. Converse theorems
- Lecture 6. Converse theorems and functoriality
- Bibliography
- Automorphic £-functions Philippe Michel, Analytic Number Theory and Families of
- Foreword
- Lecture l. Analytic properties of individual £-functions
- Lecture 2. A review of classical automorphic forms
- Lecture 3. Large sieve inequalities
- Lecture 4. The subconvexity problem
- Lecture 5. Some applications of subconvexity
- Bibliography
- Freydoon Shahidi, Langlands-Shahidi Method
- Foreword
- Lecture l. Basic concepts
- Lecture 2. Eisenstein series and £-functions
- Lecture 3. Functional equations and multiplicativity
- Lecture 4. Holomorphy and boundedness; applications CONTENTS xi
- Bibliography
- Audrey Terras, Arithmetical Quantum Chaos
- Abstract
- Lecture 1. Finite models
- Lecture 2. Three symmetric spaces
- Bibliography
- David A. Vogan, Jr, Isolated Unitary Representations.
- Bibliography
- Hypergraphs Wen-Ching Winnie Li, Ramanujan Graphs and Ramanujan
- Introduction
- Lecture 1. Ramanujan graphs and connections with number theory
- Lecture 2. Ramanujan hypergraphs
- Bibliography
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