Families of Conformally Covariant Differential Operators, Q-Curvature and Holography

By A. Juhl. 2009

158 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/0ef6bce0478fdcb9d6eadda66e797c07bd66bc0d

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In Applied Mathematics

1. Toshiyuki Kobayashi
2. M. Pevzner

In Mathematical Physics

1. M. Pevzner
2. Toshiyuki Kobayashi

Citations in the corpus

• Differential symmetry breaking operators: I. General theory and F-method (2015, background): “The latter is related to questions in conformal geometry (more generally parabolic geometry); see [4,13].”
• Differential symmetry breaking operators: II. Rankin–Cohen operators for symmetric pairs (2015, background): “Remark 6.13 Theorem 6.3 is a “holomorphic version” of the conformally covariant operator considered by Juhl [20] in the setting Sn−1 ↪→ Sn , with equivariant actions of the pair of groups SO(n, 1) ⊂ SO(n + 1, 1), respectively.”