The spectra and the symmetric structure on a compact symmetric space.

Tsagas, Grigorios; Kobotis, Apostolos

Displaying similar documents to “The spectra and the symmetric structure on a compact symmetric space.”

Riemannian symmetries in flag manifolds

Paola Piu, Elisabeth Remm (2012)

Archivum Mathematicum

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Flag manifolds are in general not symmetric spaces. But they are provided with a structure of $ℤ_{2}^{k}$ -symmetric space. We describe the Riemannian metrics adapted to this structure and some properties of reducibility. The conditions for a metric adapted to the $ℤ_{2}^{2}$ -symmetric structure to be naturally reductive are detailed for the flag manifold $S O (5) / S O (2) \times S O (2) \times S O (1)$ .

An equivalent flat condition.

Kim, Hobum, Kim, Jaeman (2003)

Sibirskij Matematicheskij Zhurnal

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On weakly projective symmetric manifolds.

Shaikh, A.A., Hui, Shyamal Kumar (2009)

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

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Curvature properties of certain compact pseudosymmetric manifolds

Ryszard Deszcz (1993)

Colloquium Mathematicae

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On some product conformally flat locally decomposable Riemannian manifolds.

Prvanović, Mileva (2005)

Bulletin. Classe des Sciences Mathématiques et Naturelles. Sciences Mathématiques

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Sufficient decrease principle on Riemannian manifolds.

Udrişte, Constantin (1996)

Balkan Journal of Geometry and its Applications (BJGA)

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Conditions for invariant submanifold of a manifold with the (fi, psi, eta, G)-structure

Jovanka Nikić (2003)

Kragujevac Journal of Mathematics

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Killing tensors and Einstein-Weyl geometry

Włodzimierz Jelonek (1999)

Colloquium Mathematicae

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We give a description of compact Einstein-Weyl manifolds in terms of Killing tensors.

Global Gronwall estimates for integral curves on Riemannian manifolds.

Michael Kunzinger, Hermann Schichl, Roland Steinbauer, James A. Vickers (2006)

Revista Matemática Complutense

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We prove Gronwall-type estimates for the distance of integral curves of smooth vector fields on a Riemannian manifold. Such estimates are of central importance for all methods of solving ODEs in a verified way, i.e., with full control of roundoff errors. Our results may therefore be seen as a prerequisite for the generalization of such methods to the setting of Riemannian manifolds.