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Xiaoli Han. ·. Xishen Jin. ·. Yang Wen. In this paper, we study the properties of the critical points of Yang-Mills-Higgs functional, which are called Yang-Mills-Higgs pairs. We first consider ...
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Xiaoli Han. ·. Xishen Jin. ·. Yang Wen. In this paper, we...
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Jan 21, 2020 · The line bundle mean curvature flow was introduced in \cite {JY} in order to find deformed Hermitian-Yang-Mills metrics on L. In this paper, we consider the stability of the line bundle mean curvature flow. Suppose there exists a deformed Hermitian Yang-Mills metric h^ on L. We prove that the line bundle mean curvature flow converges to h ...
- Xiaoli Han, Xishen Jin
- arXiv:2001.07406 [math.DG]
- 2020
- Differential Geometry (math.DG)
Mar 1, 2023 · Stability and energy identity for Yang-Mills-Higgs pairs. Xiaoli Han, Xishen Jin, Yang Wen. In this paper, we study the properties of the critical points of Yang-Mills-Higgs functional, which are called Yang-Mills-Higgs pairs. We first consider the properties of weakly stable Yang-Mills-Higgs pairs on a vector bundle over S^n (n > 3).
- arXiv:2303.00270 [math.DG]
- 53C07
- 23 pages, 0 figures
X. L. Han and H. Yamamoto, A $\varepsilon$-regularity theorem for line bundle mean curvature flow, Asian J. Math., (2023), To appear. Xiaoli Han and Xishen Jin , A rigidity theorem for the deformed Hermitian-Yang-Mills equation , Calc. Var. Partial Differential Equations 60 (2021), no. 1, Paper No. 13, 16.
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Xiaoli Han's 40 research works with 667 citations and 5,287 reads, including: Recent Progress for Single-Molecule Magnets Based on Rare Earth Elements
Xiaoli Han Liu Lei Z. Liang. Mathematics. 2020; We investigate a parabolic-elliptic system which is related to a harmonic map from a compact Riemann surface with a ...