Concentration of Solutions for the Scalar Curvature Equation on RN
By Shusen Yan. 2000
83 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/735ce49b35e3edd89fe97e932b8c5f5033054713
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In Applied Mathematics
In Mathematical Physics
Citations in the corpus
- Local uniqueness and periodicity induced by concentration (2017, background): “See, for example, [1, 7, 21, 34], and the references therein.”
- Infinitely many solution for prescribed curvature problem on $S^N$ (2008, unknown): “See [1], [4]–[12], [14]–[22], [24, 25, 31] and the 1991 Mathematics Subject Classification.”
- Infinitely many solutions for the prescribed scalar curvature problem on SN (2010, unknown): “See [1], [4]–[12], [14]–[22], [24, 25, 31] and the 1991 Mathematics Subject Classification.”
- Multi-bump solutions of -Δn = K(x)u (n+2)/(n-2) on lattices in ℝ n (2018, result): “Similar results were obtained by Yan in [51] if K(x) has a sequence of strict local maximum points tending to infinity.”
- On the prescribed scalar curvature problem in RN, local uniqueness and periodicity (2015, methodology): “They obtained such a solution by first constructing a solution uk with 2k + 1 bubbles of the following form as in [20]:”