A quantitative second order estimate for (weighted) p-harmonic functions in manifolds under curvature-dimension condition
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A quantitative second order estimate for (weighted) p-harmonic functions in manifolds under curvature-dimension condition
We build up a quantitative second-order Sobolev estimate of lnw for positive p-harmonic functions w in Riemannian manifolds under Ricci curvature bounded from below and also for positive weighted p-harmonic functions w in weighted manifolds under the Bakry-Émery curvature-dimension condition.
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Language |
English |
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Series | Journal of Functional Analysis, 10 |
Subjects | |
ISSN |
0022-1236 |