Lecture notes on Dunkl operators for real and complex reflection groups
By E. Opdam. 2000
165 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/ef51178fb787679f01a56228fbc11efb000b7850
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In Applied Mathematics
- A. Selberg
- Jean-Philippe Anker
- F. Alberto Grünbaum
- Peter J. Forrester
- Mohamed Sifi
- Fatma Ayadi
- A. J. Durán
In Mathematical Physics
- A. Selberg
- Jean-Philippe Anker
- F. Alberto Grünbaum
- Peter J. Forrester
- Mohamed Sifi
- Fatma Ayadi
- V. Spiridonov
- Eric M. Rains
Citations in the corpus
- An Introduction to Dunkl Theory and Its Analytic Aspects (2016, methodology): “There are already several surveys about Dunkl theory available in the literature : ‚ [67] (see also [27]) about rational Dunkl theory (state of the art in 2002), ‚ [64] about trigonometric Dunkl theory (state of the art in 1998), ‚ [29] about integrable systems related to Dunkl theory, ‚ [54] and [1”
- Opdam's hypergeometric functions: product formula and convolution structure in dimension 1 (2010, methodology): “We use as main references the article [11] and the lecture notes [12] by Opdam.”
- Matrix valued Jacobi polynomials (2003, background): “For more details of this work see [19,23].”
- The importance of the Selberg integral (2007, background): “Several people have studied multivariable generalizations of the Jacobi, Laguerre and Hermite polynomials [16, 36, 38, 44, 102, 103, 104, 112, 131].”