• Siddhartha Sahi: Graded K-multiplicities
• Jeffrey Adams: Parameters for Real Groups (revised from last year)
• Jeffrey Adams: Real Forms and Strong Real Forms: Quick Reference Guide
• Fokko du Cloux: Combinatorics for the representation theory of real reductive groups - (postscript version)
• Peter Trapa: Computing K-type multiplicites in standard representations (after Vogan)[updated 8/22/05]
• Alessandra Pantano: Unitarity of non-spherical principal series
• Alessandra Pantano: Petite and Relevant K-types for exceptional groups (slides): Introduction (slides) and list of K-types
• See Alessandra Pantano's notes on the unitary dual of split real groups from last year and Susana Salamanca's notes for David's talks (below).
• John Stembridge: Computing Discrete Series Multiplicities in the Connected Case (the Blattner formula)
• Wai Ling Yee: Signatures of Invariant Hermitian Forms on Highest Weight Modulesw

• Jeffrey Adams: Parameters for Real Groups (preliminary version)
• Dan Barbasch: Background on the Spherical Unitary Dual
• Fokko du Cloux: Algorithms for Structure Theory
• Alessandra Pantano: Weyl group representations and signatures of intertwining operators
• John Stembridge: Applying unitarity tests in the Weyl group
• John Stembridge: Non-Cellularity of Signatures ?

• David Vogan (notes by Peter Trapa): A Parametrization of K-Types
• David Vogan (notes by Alessandra Pantano): Notes on the unitary dual of real split groups
• David Vogan (notes by Susana Salamanca): Overview

• Dan Ciubotaru: Unitary Dual for P-Adic Groups of Type F₄
• John Stembridge: Lecture Notes for AIM/Atlas of Lie Groups Workshop
• Fokko du Cloux: Computing Kazhdan-Lusztig polynomials for real Lie groups
• Jiu-Kang Yu: Generic unitary spherical parameters
• David A. Vogan, Jr.: Branching Laws
• Siddhartha Sahi: The Step Algebra

Assigning Representation Parameters to Atlas Block Output by Annegret Paul. How to convert the output of the block command into understandable by a human.

Implementation of the Kazhdan-Lusztig algorithm (pdf version). These are technical notes about computing Kazhdan-Lusztig-Vogan polynomials for real groups. They were written by Fokko du Cloux for his own use.
Guide to the Atlas Software: Computational Representation of Real Reductive Groups by Jeffrey Adams (dvi file). (Former title: Examples of the Atlas Software)

Discrete Series and Characters of the Component Group by Jeffrey Adams
Representations of K - by David Vogan (updated 3/27/06) - detailed description of the irreducible representations of K in terms suitable for the Atlas (dvi file). Also see notes by Peter Trapa from Palo Alto, 2005 (above)
A note on Kazhdan-Lusztig conjecture and signature of invariant Hermitian forms (notes by Fokko du Cloux)

Some Notes on Parametrizing Representations by Jeffrey adams (dvi) - these are some technical notes, for the experts

Strong real forms and the Kac classification by Jeffrey Adams (dvi) an expository treatment of the Kac classification of real forms

Computing the Unitary Dual by David A. Vogan Jr.

A Langlands Classification for Unitary Representations by David A. Vogan Jr., from Advanced Studies in Pure Mathematics, Volume 26 (1998), pp. 1-16

Lecture by Jeffrey Adams at Rutgers, March 7, 2003

Minicourse by J. Adams at the University of Maryland, October 2002:

   Lecture I: Finite groups and SL(2,R)

   Lecture II: Root systems and Weyl groups

   Lecture III: Unitary Representations of real Lie groups, with an appendix on mathematical software

Powerpoint slides of lecture by J. Adams, Singapore, August 2002

Notes from lectures by by David A. Vogan Jr., Montreal, June 2002

Notes for lectures at Snowbird, June 4-8, 2006; and the slides from the lectures.

Talk by Jeffrey Adams at the Washington/Baltimore meeting of SIAM, November 2004