activity
20082026
most citedA Lie theoretical construction of a Landau-Ginzburg model without projective mirrors

6 citations · 22 across the 13 of their papers we have counts for

collaborators

17 papers

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

The Wasserstein space of the circle is not flat

André Magalhães de Sá Gomes, Christian S. Rodrigues, Luiz A. B. San Martin

We show that the Wasserstein space of the circle is not flat, in contrast with the flatness of the Wasserstein spaces of the real line and of an interval. Its sectional curvature i…

math.DG2024

On Differential and Riemannian Calculus on Wasserstein Spaces

André Magalhães de Sá Gomes, Christian S. Rodrigues, Luiz A. B. San Martin

In this paper we develop an intrinsic formalism to study the topology, smooth structure, and Riemannian geometry of the Wasserstein space of a closed Riemannian manifold. Our forma…

math.DG2023

Symmetric spaces as adjoint orbits and their geometries

Leonardo F. Cavenaghi, Carolina Garcia, Lino Grama +1

We realize specific classical symmetric spaces, like the semi-Kähler symmetric spaces discovered by Berger, as cotangent bundles of symmetric flag manifolds. These realizations ena…

math.SG2020

Lagrangian submanifolds of Adjoint semisimple orbits given by real forms

Jhoan Baez, Luiz A. B. San Martin

We found some Lagrangian submanifolds of the adjoint semisimple orbit in two cases. For the first, the compact case, also known as the Generalized flag manifolds, we prove that the…

math.AG2019

Katzarkov-Kontsevich-Pantev conjecture for minimal adjoint orbits

Edoardo Ballico, Elizabeth Gasparim, Francisco Rubilar +1

We prove that LG models for minimal semisimple adjoint orbits satisfy the Katzarkov-Kontsevich-Pantev conjecture about new Hodge theoretical invariants.