A Proof of Casselman-Shahidi’s Conjecture for Quasi-split Classical Groups

By G. Muić. Canadian mathematical bulletin, 2001

78 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/f3e3236cfdceb832b080bd4029e72e6e565defaa

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. F. Shahidi
2. J. Cogdell
3. Henry H. Kim
4. Erez Lapid
5. I. Piatetski-Shapiro
6. Marko Tadic
7. G. Muić
8. A. Raghuram

In Geometry and Topology

1. F. Shahidi
2. J. Cogdell
3. I. Piatetski-Shapiro
4. Henry H. Kim
5. Erez Lapid
6. Marko Tadic
7. G. Muić
8. M. Asgari

In Mathematical Physics

1. F. Shahidi
2. J. Cogdell
3. Henry H. Kim
4. Erez Lapid
5. I. Piatetski-Shapiro
6. Marko Tadic
7. G. Muić
8. M. Asgari

Citations in the corpus

• On the generic unitary dual of quasisplit classical groups (2004, methodology): “The adaptation of the main result of [18] from SO(2n) toO(2n) is also a simple application of Mackey’s theory (cf.”
• Functoriality for the classical groups (2004, background): “We would also like to thank D. Ban, C. Jantzen, G. Muíc, and M. Tadíc for helpful discussions on the classification of generic discrete series representations.”
• Functoriality for the quasisplit classical groups (2011, result): “Note that in view of the results of Mui´c [ 34 ] and of [8], the necessary result on normalized intertwining operators, Assumption 1.1 of [28], usually referred to as Assumption A [24], is valid in all cases as proved in [24, 25].”