For graduate students and researchers venturing into the intersection of differential geometry and partial differential equations (PDEs), few names command as much respect as Richard Schoen and Shing-Tung Yau. Their collaborative work has shaped modern geometric analysis, from the solution of the Yamabe problem to the positive mass theorem in general relativity.
Introduction to Differential Geometry
The Schoen-Yau lectures on differential geometry have several key features that make them an invaluable resource for researchers and students: schoen yau lectures on differential geometry pdf
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: Schoen’s eventual solution to whether every compact Riemannian manifold is conformally equivalent to one with constant scalar curvature. Minimal Submanifolds schoen yau lectures on differential geometry pdf
Past course pages (often still live) contain legally shared excerpts. Try searching:
"schoen yau" site:math.harvard.edu
"lectures on differential geometry" filetype:pdf site:stanford.edu
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