Q-curvature flow on S^4
By A. Malchiodi, Michael Struwe. 2006
88 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/b862ff00183fed15fc92ab9a0440af940b605fa5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Tianling Jin
- Jingang Xiong
- Yanyan Li
- A. Malchiodi
- L. Martinazzi
- Z. Djadli
- C. B. Ndiaye
- Carlo Mantegazza
In Geometry and Topology
- L. Martinazzi
- Z. Djadli
- Tianling Jin
- Jingang Xiong
- A. Malchiodi
- Yanyan Li
- Carlo Mantegazza
- C. B. Ndiaye
Citations in the corpus
- A Note on Quasilinear Parabolic Equations on Manifolds (2010, background): “Our interest in having a handy proof of this result is related to geometric evolution problems, like for instance the Ricci flow, the mean curvature flow, the Willmore flow [7], the Q–curvature flow [9], the Yamabe flow [4, 11, 13], etc.”
- The Nirenberg problem and its generalizations: a unified approach (2014, methodology): “Without assuming any symmetry assumptions, sufficient conditions were given by Wei and Xu [73], Brendle [8], Malchiodi and Struwe [64].”
- Existence of conformal metrics with constant Q-curvature (2004, background): “Some results in this direction are given in [11], [37] and [44] (see also references therein for results on the Nirenberg problem on S2).”