Juhl's formulae for GJMS operators and Q-curvatures
By Charles Fefferman, Robin Graham. 2012
82 citations recorded by the source corpus.
Direct proofs are given of Juhl's formulae for GJMS operators and Q-curvatures starting from the original construction of GJMS.
Subfields: Applied Mathematics, Astronomy and Astrophysics
View Paper: https://www.semanticscholar.org/paper/5c6f78e31ec1c7c5d3d77805e55a5c5b9a5064bd
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In Applied Mathematics
- Tianling Jin
- Jingang Xiong
- Yanyan Li
- Sun‐Yung Alice Chang
- Jeffrey S. Case
- Wenxiong CHEN *
- Congming LI #
- Lei Zhang
In Astronomy and Astrophysics
- Tianling Jin
- Jingang Xiong
- Sun‐Yung Alice Chang
- Yanyan Li
- Jeffrey S. Case
- Ludovic Rifford
- F. Schulze
Citations in the corpus
- The Nirenberg problem and its generalizations: a unified approach (2014, methodology): “Recently, an explicit formula and a recursive formula for GJMS operators and Q-curvatures have been found by Juhl [55,56] (see also Fefferman and Graham [35]).”
- On Fractional GJMS Operators (2014, background): “ φ | 2 + 1 m Ym φ 2 + m+n+1 2 Jm φ 2 the weighted Q-curvature; our sign convention is ∆φ = δφdon functions. Recursive formulae for the GJMS operators of all orders were found by Juhl [28]; see also [13]. In principle, these formulae can be extended to the weighted GJMS operators, though at present ”