activity
20022026
most citedSymplectic Resolutions for Nilpotent Orbits

50 citations · 100 across the 38 of their papers we have counts for

collaborators

42 papers

math.AG2026

Heisenberg Equivariant Compactifications of Rational Homogeneous Varieties

Cong Ding, Baohua Fu, Zhijun Luo

Let be a complex projective rational homogeneous variety of dimension . We prove that is an equivariant compactification of the Heisenberg group of dimension $2m+…

math.AG2026

Contact fundamental forms and adjoint varieties

Baohua Fu, Jun-Muk Hwang

We introduce contact symbol systems, a noncommutative analogue of symbol systems for projective fundamental forms, by replacing the polynomial algebra on a vector space by the grad…

math.RT2026

A connection between minimal nilpotent orbits of types A and D via Hamiltonian reduction

Baohua Fu, Jie Liu

We establish a novel connection between the minimal nilpotent orbit in and the minimal nilpotent orbit closure in $\mathf…

math.RT2023★ 2 cited

Local geometry of special pieces of nilpotent orbits

Baohua Fu, Daniel Juteau, Paul Levy +1

The nilpotent cone of a simple Lie algebra is partitioned into locally closed subvarieties called special pieces, each containing exactly one special orbit. Lusztig conjectured tha…

math.AG2022★ 1 cited

Rigidity of projective symmetric manifolds of Picard number 1 associated to composition algebras

Yifei Chen, Baohua Fu, Qifeng Li

To each complex composition algebra , there associates a projective symmetric manifold of Picard number one, which is just a smooth hyperplane section o…

math.AG2022

Mirror symmetry for special nilpotent orbit closures

Baohua Fu, Yongbin Ruan, Yaoxiong Wen

Motivated by geometric Langlands, we initiate a program to study the mirror symmetry between nilpotent orbit closures of a semisimple Lie algebra and those of its Langlands dual. T…