Volume Growth and the Topology of Manifolds with Nonnegative Ricci Curvature

On the structure of spaces with Ricci curvature bounded below. I

Jeff Cheeger, Tobias Colding · Journal of Differential Geometry · 1997 · 908 citations · Full text

Global Geometry, Geometry, Potential Theory +8

Collapsing of Riemannian manifolds and eigenvalues of Laplace operator

Kenji Fukaya · Inventiones mathematicae · 1987 · 245 citations

Riemannian Geometry, Riemannian Manifolds, Global Analysis +2

On complete manifolds with nonnegative Ricci curvature

Uwe Abresch, Detlef Gromoll · Journal of the American Mathematical Society · 1990 · 164 citations · Full text

Complete Manifolds, Global Geometry, Geometry +5

Large Time Behavior of the Heat Equation on Complete Manifolds with Non-Negative Ricci Curvature

Peter Li · Annals of Mathematics · 1986 · 155 citations

Complete Manifolds, Riemann Complete M, Geometric Partial Differential Equation +11

Manifolds of positive Ricci curvature with almost maximal volume

G. Perelman · Journal of the American Mathematical Society · 1994 · 99 citations

Global Geometry, Below.the Well-known Theorems, Geometry +7