Symmetry breaking differential operators, the source operator and Rodrigues formulae
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Publication:785761
DOI10.2140/PJM.2020.307.79zbMath1454.43008arXiv1902.06073OpenAlexW3099262742MaRDI QIDQ785761
Publication date: 10 August 2020
Published in: Pacific Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1902.06073
Harmonic analysis on homogeneous spaces (43A85) Invariance and symmetry properties for PDEs on manifolds (58J70) Analysis on other specific Lie groups (43A80)
Related Items (4)
Computation of weighted Bergman inner products on bounded symmetric domains and restriction to subgroups ⋮ Computation of weighted Bergman inner products on bounded symmetric domains and Parseval-Plancherel-type formulas under subgroups ⋮ Symmetry breaking differential operators for tensor products of spinorial representations ⋮ Rankin-Cohen brackets on tube-type domains
Cites Work
- Differential symmetry breaking operators. II: Rankin-Cohen operators for symmetric pairs
- Singular conformally invariant trilinear forms. I: The multiplicity one theorem
- Singular invariant trilinear forms and covariant (bi-)differential operators under the conformal group
- Another approach to Juhl's conformally covariant differential operators from \(S^n\) to \(S^{n-1}\)
- Generalized transvectants-Rankin-Cohen brackets
- Conformally covariant bi-differential operators for differential forms
- Bernstein-Sato identities and conformal symmetry breaking operators
- Singular conformally invariant trilinear forms. II: The higher multiplicity case
- Families of conformally covariant differential operators, Q-curvature and holography
- F-method for symmetry breaking operators
- Symmetry breaking for representations of rank one orthogonal groups
- Covariant bi-differential operators on matrix space
- Conformally Covariant Bi-differential Operators on a Simple Real Jordan Algebra
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