\(Q\)-curvature flow on the standard sphere of even dimension
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Publication:550383
DOI10.1016/j.jfa.2011.04.005zbMath1219.53065OpenAlexW2014859972MaRDI QIDQ550383
Publication date: 8 July 2011
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jfa.2011.04.005
Related Items
The Nirenberg problem and its generalizations: a unified approach, Results of prescribing \(Q\)-curvature on \(S^{n}\), Topological methods for the resonant \(Q\)-curvature problem in arbitrary even dimension, The \(Q\)-curvature on a 4-dimensional Riemannian manifold \((M,g)\) with \(\int_M QdV_g = 8\pi^2\), Prescribing \( Q \)-curvature on \( S^n \) in the presence of symmetry, Constant \(Q\)-curvature metrics near the hyperbolic metric, On Gaussian curvature flow, Prescribed \(Q\)-curvature flow on closed manifolds of even dimension
Cites Work
- Unnamed Item
- Sharp Sobolev inequalities on the sphere and the Moser-Trudinger inequality
- Convergence of the Yamabe flow for arbitrary initial energy
- On conformal deformations of metrics on \(S^n\)
- Classification of solutions of higher order conformally invariant equations
- Global existence and convergence for a higher order flow in conformal geometry
- Infinite dimensional Morse theory and multiple solution problems
- Extremal metrics of zeta function determinants on 4-manifolds
- Prescribing scalar curvature on \(\mathbb{S}^ n\) and related problems. I
- Convergence of the Yamabe flow in dimension 6 and higher
- \(Q\)-curvature flow on \(S^4\)
- Convergence of the \(Q\)-curvature flow on \(S^{4}\)
- A flow approach to Nirenberg's problem
- Scalar Curvatures on S 2
- Convergence of the Yamabe flow for large energies
