activity
20012022
most citedHamiltonian symmetries and reduction in generalized geometry

40 citations · 89 across the 18 of their papers we have counts for

collaborators

18 papers

math.DG2022★ 1 cited

Differential calculus for generalized geometry and geometric Lax flows

Shengda Hu

Employing a class of generalized connections, we describe certain differential complices constructed from…

hep-th2019★ 2 cited

Commuting Pairs, Generalized para-Kähler Geometry and Born Geometry

Shengda Hu, Ruxandra Moraru, David Svoboda

In this paper, we study the geometries given by commuting pairs of generalized endomorphisms with the property that their product defines a g…

math.AG2018

The moduli space of real vector bundles of rank two over a real hyperelliptic curve

Thomas John Baird, Shengda Hu

The Desale-Ramanan Theorem is an isomorphism between the moduli space of rank two vector bundles over complex hyperelliptic curve and the variety of linear subspaces in an intersec…

math-ph2017

Suslov problem with the Klebsh-Tisserand potential

Shengda Hu, Manuele Santoprete

In this paper, we study a nonholonomic mechanical system, namely the Suslov problem with the Klebsh-Tisserand potential. We analyze the topology of the level sets defined by the in…

math.DG2015★ 1 cited

On generalized Kähler geometry on compact Lie groups

Shengda Hu

We present some fundamental facts about a class of generalized Kähler structures defined by invariant complex structures on compact Lie groups. The main computational tool is the B…

math.DG2014

A Kobayashi-Hitchin correspondence for -holomorphic bundles

Shengda Hu, Ruxandra Moraru, Reza Seyyedali

In this paper, we introduce the notions of -Hermitian-Einstein metric and -stability for -holomorphic vector bundles on bi-Hermitian manifolds. Moreover, we establish…