Teilprojekt B8 im SFB/Transregio 71: Yamabe Type Problems and their Applications.

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Motivated by the Yamabe problem, we want to find a "good" or "best" metric in a conformal class or in a transversal conformal class. Here by a good metric in a conformal class we mean a conformal metric with constant 2-scalar curvature, while by a good metric in a transversal conformal metric we mean a transversal metric with constant transversal metric. The first problem involves a fully nonlinear equation and the second a critical transversal elliptic equation.

Start of project: 2010
End of project: 2012

Albert-Ludwigs-University Freiburg
Prof. Dr. Guofang Wang
Abteilung für Reine Mathematik
Mathematisches Institut
Eckerstraße 1
79104 Freiburg i. Br.
Germany

Phone: 0761/203-5542
Fax: 0761/203-5541
Email: rm@math.uni-freiburg.de
http://www.math.uni-freiburg.de/allgemein/abteilungen/rein.de.html
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