Add to ORKGsummary:We prove that there is exactly one homothety class of invariant Einstein metrics in each space $SU(2) \times SU(2) / SO(2)_r (r\in Q, \, |r|\neq 1)$ defined below
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
AbstractSome new examples of homogeneous Einstein metrics are constructed using the stability of non...
AbstractWe study the existence of projectable G-invariant Einstein metrics on the total space of G-e...
summary:We show that there exists exactly one homothety class of invariant Einstein metrics on each ...
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
. We show that there exists exactly one homothety class of invariant Einstein metrics on each space ...
We consider homogeneous Einstein metrics on symmetric spaces and we describe their geometry. For com...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian metric is said to be Einstein if the Ricci curvature is a constant multiple of the metr...
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
Using the new dieomorphism invariants of Seiberg and Witten, a uniqueness theorem is proved for Eins...
In this work we study the existence of homogeneous Einstein metrics on the total space of homogeneou...
Let be a compact homogeneous space, and let and be G-invariant Riemannian metrics on . We consider t...
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
AbstractSome new examples of homogeneous Einstein metrics are constructed using the stability of non...
AbstractWe study the existence of projectable G-invariant Einstein metrics on the total space of G-e...
summary:We show that there exists exactly one homothety class of invariant Einstein metrics on each ...
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
. We show that there exists exactly one homothety class of invariant Einstein metrics on each space ...
We consider homogeneous Einstein metrics on symmetric spaces and we describe their geometry. For com...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian metric is said to be Einstein if the Ricci curvature is a constant multiple of the metr...
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
Using the new dieomorphism invariants of Seiberg and Witten, a uniqueness theorem is proved for Eins...
In this work we study the existence of homogeneous Einstein metrics on the total space of homogeneou...
Let be a compact homogeneous space, and let and be G-invariant Riemannian metrics on . We consider t...
summary:The author obtains the classification of all invariant Einstein metrics on the following hom...
AbstractSome new examples of homogeneous Einstein metrics are constructed using the stability of non...
AbstractWe study the existence of projectable G-invariant Einstein metrics on the total space of G-e...