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- W3101171863 abstract "In this article, we define a symmetric 2-tensor canonically associated to Q-curvature called J-tensor on any Riemannian manifold with dimension at least three. The relation between J-tensor and Q-curvature is precisely like Ricci tensor and scalar curvature. Thus it can be interpreted as a higher-order analogue of Ricci tensor. This tensor can also be used to understand Chang-Gursky-Yang's theorem on 4-dimensional Q-singular metrics. Moreover, we show an Almost-Schur Lemma holds for Q-curvature, which gives an estimate of Q-curvature on closed manifolds." @default.
- W3101171863 created "2020-11-23" @default.
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- W3101171863 date "2017-09-14" @default.
- W3101171863 modified "2023-09-29" @default.
- W3101171863 title "A symmetric 2-tensor canonically associated to Q-curvature and its applications" @default.
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- W3101171863 doi "https://doi.org/10.2140/pjm.2017.291.425" @default.
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