CHE-HUNG Huang

activity

20182021

collaborators

4 papers

math.DG2021

Plurisubharmonicity of the Dirichlet energy and deformations of polarized manifolds

Che-Hung Huang

We show that if ${M_{t}}_{t \in Δ}$ is a polarized family of compact Kähler manifolds over the open unit disk $Δ$ , if $N$ is a Riemannian manifold of nonpositive complexified sectio…

math.QA2019

The duality of $gl_{m ∣ n}$ and $gl_{k}$ Gaudin models

Chenliang Huang, Evgeny Mukhin

We establish a duality of the non-periodic Gaudin model associated with superalgebra $gl_{m ∣ n}$ and the non-periodic Gaudin model associated with algebra $\mathfrak{gl}_…

math.QA2018

Solutions of $gl_{m ∣ n}$ XXX Bethe ansatz equation and rational difference operators

Chenliang Huang, Kang Lu, Evgeny Mukhin

We study solutions of the Bethe ansatz equations of the non-homogeneous periodic XXX model associated to super Yangian $Y (gl_{m ∣ n})$ . To a solution we associate…

math.QA2018

The solutions of $gl_{M ∣ N}$ Bethe ansatz equation and rational pseudodifferential operators

Chenliang Huang, Evgeny Mukhin, Benoît Vicedo +1

We describe a reproduction procedure which, given a solution of the $gl_{M ∣ N}$ Gaudin Bethe ansatz equation associated to a tensor product of polynomial modules, produce…

Plurisubharmonicity of the Dirichlet energy and deformations of polarized manifolds

The duality of glm∣n​ and glk​ Gaudin models

Solutions of glm∣n​ XXX Bethe ansatz equation and rational difference operators

The solutions of glM∣N​ Bethe ansatz equation and rational pseudodifferential operators

The duality of $gl_{m ∣ n}$ and $gl_{k}$ Gaudin models

Solutions of $gl_{m ∣ n}$ XXX Bethe ansatz equation and rational difference operators

The solutions of $gl_{M ∣ N}$ Bethe ansatz equation and rational pseudodifferential operators