Functoriality for the exterior square of ₄ and the symmetric fourth of ₂
By Henry H. Kim. 2003
355 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b6655735c74aeb8e7d96023fa153f3a59a626637
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
In Geometry and Topology
- F. Shahidi
- Ralf Schmidt
- J. Thorne
- M. Asgari
- James Newton
- L. Clozel
- Abhishek Saha
- Dinakar Ramakrishnan
In Mathematical Physics
- F. Shahidi
- Ralf Schmidt
- J. Thorne
- M. Asgari
- Erez Lapid
- James Newton
- Dinakar Ramakrishnan
- Akshay Venkatesh
Citations in the corpus
- Generic Transfer for General Spin Groups (2004, background): “ up this issue, which will have important consequences, in our future work. 7.3. Exterior square transfer. In this section we show that exterior square generic transfer from GL4 to GL6 due to H. Kim ([20]) can be deduced as a special case of our main result. However, note that in this article we are”
- Level-raising and symmetric power functoriality, I (2014, background): “This conjecture is known to be true with K = ∅ if n = 2, 3 or 4 (see the papers [GJ78], [KS02] and [Kim03], respectively).”
- Sieving for mass equidistribution (2008, methodology): “s/ > 1 is known for m 6 8 by the works of [KS00] and [Kim03].”
- Symmetric power functoriality for holomorphic modular forms (2019, methodology): “In this case the automorphy of Symm π was proved for m = 2 by Gelbart and Jacquet [GJ78] and for m = 3, 4 by Kim and Shahidi [KS02, Kim03].”