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Liouville-type theorems and applications to geometry on complete Riemannian manifolds
Liouville-type theorems geometry complete Riemannian manifolds
2010/11/11
On a complete Riemannian manifold M with Ricci curvature satisfying $$\textrm{Ric}(\nabla r,\nabla r) \geq -Ar^2(\log r)^2(\log(\log r))^2...(\log^{k}r)^2$$ for $r\gg 1$, where A>0 is a constant, and ...
