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20092026
most citedThe Ricci flow of left invariant metrics on full flag manifold SU(3)/T from a dynamical systems point of view

11 citations · 42 across the 39 of their papers we have counts for

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35 papers · 1 filter

math.DG2026

A description of the canonical symplectic form of the cotangent bundle of a generalized flag manifold

Juan Fervenza, Lino Grama, Luiz A. B. San Martin

We investigate the symplectic geometry of homogeneous spaces associated with semisimple Lie groups, with particular emphasis on cotangent bundles of generalized flag manifolds. Our…

math.DG2026

Equigeodesic vectors for homogeneous Riemannian submersions

Neiton Pereira da Silva, Brian Grajales, Lino Grama

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

math.DG2026

Cohomogeneity one Einstein metrics on complex projective spaces

Anderson L. A. de Araujo, Brian Grajales, Lino Grama

We study Einstein metrics on complex projective spaces that are invariant under cohomogeneity one actions of compact connected Lie groups, under the assumption that the singular or…

math.DG2025

Chern-Ricci flow and t-Gauduchon Ricci-flat condition

Eder M. Correa, Giovane Galindo, Lino Grama

In this paper, we study the -Gauduchon Ricci-flat condition under the Chern-Ricci flow. In this setting, we provide examples of Chern-Ricci flow on compact non-Kähler Calabi-Yau…

math.DG2024

Bundle type sub-Riemannian structures on holonomy bundles

Eder M. Correa, Giovane Galindo, Lino Grama

In this paper, combining the Rashevsky-Chow-Sussmann (orbit) theorem with the Ambrose-Singer theorem, we introduce the notion of controllable principal connections on principal …

math.DG2024

A Geometric Realization of Spherical T-Duality via -Diagrams

Leonardo F. Cavenaghi, Lino Grama, Ludmil Katzarkov

We relate spherical T-duality for oriented linear -bundles over (the Milnor bundles , which are -principal exactly when or…