Einstein manifolds of positive scalar curvature with arbitrary second Betti number.
Einstein manifolds, volume rigidity and Seiberg-Witten theory
Einstein Metrics and Complex Structures.
Einstein metrics and quaternionic Kähler manifolds.
Einstein metrics and smooth structures.
Einstein metrics and stability for flat connections on compact Hermitian manifolds, and a correspondence with Higgs operators in the surface case.
Einstein metrics on a class of five-dimensional homogeneous spaces
We prove that there is exactly one homothety class of invariant Einstein metrics in each space defined below.
Einstein metrics on exotic spheres in dimensions 7, 11 and 15.
Einstein metrics on rational homology 7-spheres
In this paper we demonstrate the existence of Sasakian-Einstein structures on certain 2- connected rational homology 7-spheres. These appear to be the first non-regular examples of Sasakian-Einstein metrics on simply connected rational homology spheres. We also briefly describe the rational homology 7-spheres that admit regular positive Sasakian structures.
Einstein Metrics on solvable groups.
Einstein Metrics, Spinning Top Motions and Monopoles.
Einstein Spaces Isometrically Diffeomorphic to a Sphere.
Einstein Structures: Existence Versus Uniqueness.
Einstein-Hermitian and anti-Hermitian 4-manifolds
We study 4-dimensional Einstein-Hermitian non-Kähler manifolds admitting a certain anti-Hermitian structure. We also describe Einstein 4-manifolds which are of cohomogeneity 1 with respect to an at least 4-dimensional group of isometries.
Einstein-Hermitian connections on principal bundles and stability.
Einstein-Kähler V-Metrics on Open Satake V-Surfaces with Isolated Quotient Singularities.
Einstein-like and conformally flat contact metric three-manifolds.
Einstein-like semi-symmetric spaces
One proves that semi-symmetric spaces with a Codazzi or Killing Ricci tensor are locally symmetric. Some applications of this result are given.
Einstein-Maxwell equation on four-dimensional homogeneous spaces.
Einstein-Weyl geometry, the Bach tensor and conformal scalar curvature.