Robert P. Langlands

Is there beauty in mathematical theories?

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

University of Notre Dame, January 2010

Type: 
article
Keywords: 
Miscellaneous

Editorial comments: This text was prepared as a complement to a lecture at the Conference on Beauty held at the Notre Dame Institute for Advanced Study in January, 2010.

School of Mathematics: 

Harish-Chandra 1923-1983

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

Biographical Memoirs of Fellows of the Royal Society

Volume: 
31
Year: 
1985
Type: 
article
Keywords: 
Miscellaneous
MathReview: 
1263347


Harish-Chandra in 1974
(Photograph courtesy of Lily Harish-Chandra)


Harish-Chandra in 1981
(Photograph by Herman Landshof -
courtesy of the Institute archives)

School of Mathematics: 

Singularités et transfert

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

Annales mathématiques du Québec

Volume: 
37, no. 2
Year: 
September 2013
Pages: 
pp. 173-253
Type: 
article
Keywords: 
Beyond Endoscopy
MathReview: 
3117742

Author's comments (2021-06-22): The paper as presented here is not the published paper. That was unfortunately modified, namely slightly abridged, by the editors without consulting the author and without his approval. The present paper, the original paper, is the preferred form.

Author's comments: This text is provisional from a mathematical point of view, but it may be some time before the obstacles described in the concluding sections are overcome. Serious progress has been made by Ali Altuğ.

School of Mathematics: 

Aspects combinatoires des équations de Bethe

Author: 
Robert P. Langlands
Yvan Saint-Aubin
Last Name: 
Langlands
Journal
Journal: 

Advances in Mathematical Sciences: CRM's 25 Years

Year: 
1991
Type: 
article
Keywords: 
Mathematical Physics
MathReview: 
1479679

Author's comments: There are two papers on the Bethe Ansatz, but the work is far from complete. I have always wanted to return not only to the algebraic geometrical arguments initiated in the second paper, which seem to me of considerable intrinsic mathematical interest as algebraic geometry, but also to the notion of Wellenkomplex and the Puiseux expansions introduced briefly at the end of the first paper. So far, I have not found the time.

School of Mathematics: 

Pages