Robert P. Langlands

On unitary representations of the Virasoro algebra

Author: 
Robert P. Langlands
Last Name: 
Langlands
Journal
Journal: 

Infinite-dimensional Lie algebras and their applications

Year: 
1988
Publisher: 
World Scientific
Type: 
article
MathReview: 
1114998

Author's comments: This paper, or some aspects of this paper, have been called into question in

https://mathoverflow.net/q/144419

School of Mathematics: 

On the classification of irreducible representations of real algebraic groups

Author: 
Robert P. Langlands
Last Name: 
Langlands
Journal
Journal: 

Math. Surveys and Monographs

Volume: 
31
Year: 
1988
Type: 
article
MathReview: 
1011897

Editorial comments: This was written in 1973. It first appeared as a preprint distributed by the Institute for Advanced Study, and was later (1988) published by the A.M.S. in Math. Surveys and Monographs 31.

School of Mathematics: 

Notes on the Knapp-Zuckerman theory

Author: 
Robert P. Langlands
Last Name: 
Journal
Journal: 

Unpublished

Year: 
1977
Type: 
article

Editorial comments: This has not been published before. It was written around 1977, just after A. Knapp and G. Zuckerman had announced their results on reducible unitary principal series, subsequently explained in a talk at the A.M.S. 1977 summer school in Corvallis (pp. 93-105 of the published proceedings of that conference.)

School of Mathematics: 

Dimension of spaces of automorphic forms

Author: 
Robert P. Langlands
Last Name: 
Langlands
Journal
Journal: 

Proceedings of the AMS Symposium at Boulder, Colorado

Year: 
1965
Type: 
article
MathReview: 
212135

Author's Comments: Although the principal purpose of this paper was to review how the Selberg trace formula is combined with character formulas to calculate the dimension of various spaces of automorphic forms. it is included as a paper on representation theory because the most influential observation in the paper was the description of a possible realization of the discrete series representations on spaces of \(L^2\)-cohomology.

School of Mathematics: 

Pages