Ovidiu Munteanu

Geometry of shrinking Ricci solitons

The main purpose of this paper is to investigate the curvature behavior of four dimensional shrinking gradient Ricci solitons. For such soliton

Conical structure for shrinking Ricci solitons

M

On the gradient estimate of Cheng and Yau

with bounded scalar curvature

Holomorphic functions on Kähler–Ricci solitons

S

On Gradient Ricci Solitons

, it is shown that the curvature operator

Analysis of weighted Laplacian and applications to Ricci solitons

\mathrm{Rm}

Smooth metric measure spaces with non-negative curvature

of

Geometry of manifolds with densities

M

The curvature of gradient Ricci solitons

satisfies the estimate

Positively curved shrinking Ricci solitons are compact

|\mathrm{Rm}|\le c\,S