Minimal isometric immersions of spherical space forms in spheres.
Regularity Theorems in Riemannian Geometry. II. Harmonic Curvature and the Weyl Tensor.
Connections with prescribed curvature
We discuss the problem of prescribing the curvature of a connection on a principal bundle whose base manifold is three-dimensional. In particular, we consider the local question: Given a curvature form , when does there exist locally a connection such that is the curvature of ? When the structure group of the bundle is semisimple, a finite number of nonlinear identities arise as necessary conditions for local solvability of the curvature equation. We conjecture that these conditions are also...
Connections with prescribed curvature and Yang-Mills currents : the semi-simple case
The Cauchy problem for Lorentz metrics with prescribed Ricci curvature
Existence of Metrics With Prescribed Ricci Curvature: Local Theory.
Uniqueness and non-existence of metrics with prescribed Ricci curvature
Some regularity theorems in riemannian geometry
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