Einstein equation for an invariant metric on generalized flag manifolds and inner automorphisms.

Arvanitoyeorgos, A.

Displaying similar documents to “Einstein equation for an invariant metric on generalized flag manifolds and inner automorphisms.”

Homogeneous Einstein metrics on flag manifolds.

Sakane, Y. (1999)

Lobachevskii Journal of Mathematics

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A combinatorial proof of the extension property for partial isometries

Jan Hubička, Matěj Konečný, Jaroslav Nešetřil (2019)

Commentationes Mathematicae Universitatis Carolinae

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We present a short and self-contained proof of the extension property for partial isometries of the class of all finite metric spaces.

On 3-dimensional generalized $(κ, μ)$ -contact metric manifolds.

Shaikh, A.A., Arslan, K., Murathan, C., Baishya, K.K. (2007)

Balkan Journal of Geometry and its Applications (BJGA)

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Some distortion theorems related to an invariant metric in C²

Stefan Bergman (1967)

Colloquium Mathematicae

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Einstein metrics on a class of five-dimensional homogeneous spaces

Eugene D. Rodionov (1991)

Commentationes Mathematicae Universitatis Carolinae

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We prove that there is exactly one homothety class of invariant Einstein metrics in each space $S U (2) \times S U (2) / S O {(2)}_{r} (r \in Q, | r | \neq 1)$ defined below.

Homogeneous Einstein metrics on Stiefel manifolds

Andreas Arvanitoyeorgos (1996)

Commentationes Mathematicae Universitatis Carolinae

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A Stiefel manifold $V_{k} 𝐑^{n}$ is the set of orthonormal $k$ -frames in $𝐑^{n}$ , and it is diffeomorphic to the homogeneous space $S O (n) / S O (n - k)$ . We study $S O (n)$ -invariant Einstein metrics on this space. We determine when the standard metric on $S O (n) / S O (n - k)$ is Einstein, and we give an explicit solution to the Einstein equation for the space $V_{2} 𝐑^{n}$ .

The Kantorovich metric: the initial history and little-known applications.

Vershik, A.M. (2004)

Zapiski Nauchnykh Seminarov POMI

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Displaying similar documents to “Einstein equation for an invariant metric on generalized flag manifolds and inner automorphisms.”

Homogeneous Einstein metrics on flag manifolds.

A combinatorial proof of the extension property for partial isometries

On 3-dimensional generalized ( κ , μ ) -contact metric manifolds.

Some distortion theorems related to an invariant metric in C²

Einstein metrics on a class of five-dimensional homogeneous spaces

Homogeneous Einstein metrics on Stiefel manifolds

The Kantorovich metric: the initial history and little-known applications.

On 3-dimensional generalized $(κ, μ)$ -contact metric manifolds.