Eigenvalue estimates on homogeneous manifolds.
Einstein equation for an invariant metric on generalized flag manifolds and inner automorphisms.
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 solvable groups.
Einstein-like and conformally flat contact metric three-manifolds.
Einstein-Maxwell equation on four-dimensional homogeneous spaces.
Erratum: Spectra of Compact Locally Symmetric Manidfolds of Negative Curvature.
Estimates for derivatives of the Green functions for the noncoercive differential operators on homogeneous manifolds of negative curvature. II.
Estimates for derivatives of the Green functions on homogeneous manifolds of negative curvature.
Estimates for the mixed derivatives of the Green functions on homogeneous manifolds of negative curvature.
Examples of Manifolds which are Homogeneous Spaces de Lie Groups of Arbitrarily Large Dimension.
Examples of sectional curvature with prescribed symmetry on -manifolds
Existence and non-existence of homogeneous Einstein metrics.
Existence and uniqueness of maps into affine homogeneous spaces
Existence de certaines connexions plates invariantes sur les groupes de Lie
On donne une caractérisation des groupes de Lie qui admettent une connexion invariante à gauche sans courbure ni torsion et dont la forme de connexion est à valeurs dans l’algèbre adjointe. On fait le lien entre cette question et le problème de platitude de certaines -structures invariantes à gauche sur les groupes de Lie.
Existence of compact quotients of homogeneous spaces, measurably proper actions, and decay of matrix coefficients
Existence of generalized affine symmetric spaces of arbitrary order
Existence of generalized symmetric Riemannian spaces with solvable isometry group
Existence of Hermitian n-Symmetric Spaces and of Non-Commutative Naturally Reductive Spaces.
Exterior differential systems, Lie algebra cohomology, and the rigidity of homogenous varieties
These are expository notes from the 2008 Srní Winter School. They have two purposes: (1) to give a quick introduction to exterior differential systems (EDS), which is a collection of techniques for determining local existence to systems of partial differential equations, and (2) to give an exposition of recent work (joint with C. Robles) on the study of the Fubini-Griffiths-Harris rigidity of rational homogeneous varieties, which also involves an advance in the EDS technology.