Rigidity of generalized laplacians and some geometric applications. (Summary).
Rigidity of generalized laplacians and some geometric applications.
Rigidity of homogeneous contact manifolds under Fano deformation.
Rigidity of manifolds with large volume.
Rigidity of minimal hypersurfaces of spheres with constant Ricci curvature.
Rigidity of Minimal Submanifolds in Space Forms.
Rigidity of Minimal Surfaces in S3.
Rigidity of minimal volume Alexandrov spaces.
Rigidity of noncompact manifolds with cyclic parallel Ricci curvature
We prove that if M is a complete noncompact Riemannian manifold whose Ricci tensor is cyclic parallel and whose scalar curvature is nonpositive, then M is Einstein, provided the Sobolev constant is positive and an integral inequality is satisfied.
Rigidity of Nonpositively Curved Graphmanifolds.
Rigidity of quasi-isometries for symmetric spaces and Euclidean buildings
Rigidity of Rank-One Factors of Compact Symmetric Spaces
We consider the decomposition of a compact-type symmetric space into a product of factors and show that the rank-one factors, when considered as totally geodesic submanifolds of the space, are isolated from inequivalent minimal submanifolds.
Rigidity of symmetric spaces
Rigidity of the Clifford Tori in S3.
Rigidity of the stable norm on tori.
Rigidity Properties of Compact Lie Groups Modulo Maximal Tori.
Rigidity Theorems of Hypersurfaces in a Sphere
Rotational Hypersurfaces of Space Forms with Constant scalar curvature.
Rotations and Hermitian Symmetric Spaces.
Rough isometries and p-harmonic functions with finite Dirichlet integral.