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20212026
most citedThe Affine Closure of T^*(SL_n/U)

1 citations · 1 across the 6 of their papers we have counts for

collaborators

8 papers

math.RT2026

Hitchin's Conjecture for in Odd Prime Degree

Boming Jia

We prove Hitchin's conjecture for in every odd prime degree. More precisely, let be prime and let . Every nonzero primitive element $α\inΛ^p(\…

math.RT2026

A Cotangent Model for the Next-to-Minimal Orbit of E7

Boming Jia

Let be the next-to-minimal nilpotent orbit of the complex simple Lie algebra of type . Let be the maximal parabolic subalgebra correspondin…

math.RT2026

Cotangent Models of Nilpotent Orbit Closures

Boming Jia

Let be a nonzero nilpotent orbit in a complex simple Lie algebra . For of classical type, we classify the orbit closures $\overline{\mathcal…

math.RT2026

Minimal Nilpotent Orbits of type G2, F4 and E8

Boming Jia

Let be a complex simple Lie algebra of type , , or . We prove that the closure of its minimal nilpotent orb…

math.AG2025

Minimal Nilpotent Orbits and Toric Varieties

Boming Jia, Yu Li

Let be the collection of elements of with rank less than or equal t…

math.RT2025

Minimal Nilpotent Orbits of type D and E

Boming Jia

We first show the closure of the minimal nilpotent adjoint orbit Omin^{D_n} in so_{2n} is isomorphic to the affinization of T^*(SL_{n-1}/[P,P]) where P is the parabolic subgroup P_…

math.RT2023

Highest Weight Varieties and Narayana Numbers

Boming Jia

We compute the Hilbert series of the coordinate ring of some highest weight varieties. We also explain why Narayana numbers (and their generalizations) appear naturally in the nume…

math.RT2021★ 1 cited

The Affine Closure of T^*(SL_n/U)

Boming Jia

We show that the affine closure of T^*(SL_n/U) has symplectic singularities, in the sense of Beauville. In the special case n=3, we show that the affine closure of T^*(SL_3/U) is i…