N. P. Silva

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20102026

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4 papers · 1 filter

math.DG2026

Equigeodesic vectors for homogeneous Riemannian submersions

Neiton Pereira da Silva, Brian Grajales, Lino Grama

We study $π$ -equigeodesic vectors associated with homogeneous fibrations, namely vectors that are geodesic with respect to every homogeneous metric making the projection a Riemanni…

math.DG2024

Geometry of Invariant Almost Semi Kähler Submanifolds of Flag Manifolds

Neiton Pereira da Silva

In this paper we discuss the geometry of homogeneous spaces witch are almost Hermitian submanifolds of flag manifolds. We prove that such spaces are necessarily minimal submanifold…

math.DG2016

Invariant Einstein metrics on generalized flag manifolds of $S p (n)$ and $S O (2 n)$

Luciana Aparecida Alves, Neiton Pereira da Silva

It is well known that the Einstein equation on a Riemannian flag manifold $(G / K, g)$ reduces to an algebraic system if $g$ is a $G$ -invariant metric. In this paper we obtain explici…

math.DG2010

Equigeodesics on full, $G_{2}$ and a rank-three condition on flag manifolds

Lino Grama, Caio J. C. Negreiros, Neiton P. Silva

This paper provides a characterization and examples of homogeneous geodesics on full $G / T$ and $G_{2}$ flag manifolds. We discuss for generalized root systems the property of sum-z…

Equigeodesic vectors for homogeneous Riemannian submersions

Geometry of Invariant Almost Semi Kähler Submanifolds of Flag Manifolds

Invariant Einstein metrics on generalized flag manifolds of Sp(n) and SO(2n)

Equigeodesics on full, G2​ and a rank-three condition on flag manifolds

Invariant Einstein metrics on generalized flag manifolds of $S p (n)$ and $S O (2 n)$

Equigeodesics on full, $G_{2}$ and a rank-three condition on flag manifolds