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Equivariant CR Yamabe problem

Annali di Matematica Pura ed Applicata (1923 -)
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Discrete Yamabe problem for polyhedral surfaces

2019
We introduce a new discretization of the Gaussian curvature on piecewise at surfaces. As the prime new feature the curvature is scaled by the factor 1/r2 upon scaling the metric globally with the factor r. We develop a variational principle to tackle the corresponding discrete uniformisation theorem – we show that each piecewise at surface is discrete ...
Kourimska, Hana, Springborn, Boris
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The Yamabe problem on subdomains of \(S^ 6\)

1994
The author proves the following theorem: Let \(\Lambda\) be a finite sum of two dimensional smooth submanifolds of \(S^ 6\). Then there exists on \(S^ 6 \setminus \Lambda\) a complete conformally flat metric of constant positive scalar curvature. This note completes the investigations of \textit{R. Schoen} [Commun. Pure Appl. Math. 41, No.
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Compactness of solutions to the Yamabe problem. III

Journal of Functional Analysis, 2007
Yanyan Li
exaly  

A Multiplicity Result for the Yamabe Problem on Sn

Journal of Functional Analysis, 1999
Andrea Malchiodi
exaly  

The Yamabe problem on quaternionic contact manifolds

Annali Di Matematica Pura Ed Applicata, 2006
Wei Wang
exaly  

Linear Perturbation of the Yamabe Problem on Manifolds with Boundary

Journal of Geometric Analysis, 2017
Marco Gipo Ghimenti, Angela Pistoia
exaly  

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