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  1. 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 ...

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      Xiaoli Han. ·. Xishen Jin. ·. Yang Wen. In this paper, we...

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  2. Mar 1, 2023 · Mathematics > Differential Geometry. [Submitted on 1 Mar 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.

  3. Jan 21, 2020 · Mathematics > Differential Geometry. [Submitted on 21 Jan 2020 ( v1 ), last revised 3 Feb 2020 (this version, v2)] Stability of line bundle mean curvature flow. Xiaoli Han, Xishen Jin. Let (X, ω) be a compact Kähler manifold of complex dimension n and (L, h) be a holomorphic line bundle over X.

    • Xiaoli Han, Xishen Jin
    • 2020
  4. STABILITY OF LINE BUNDLE MEAN CURVATURE FLOW. XIAOLI HAN AND XISHEN JIN. Abstract. Let (X,ω) be a compact K ̈ahler manifold of complex dimen-sion n and (L,h) be a holomorphic line bundle over X. The line bundle mean curvature flow was introduced by Jacob-Yau in order to find deformed Hermitian-Yang-Mills metrics on L.

  5. Han Xiaoli & Li Jiayu. 79 Accesses. Explore all metrics. Abstract. In this paper we review all the main known results about mean curvature flows with initial surfaces symplectic in a Kähler-Einstein surface, including published results and new results obtained recently. We also propose some problems that we think are very interesting. Article PDF.

    • Han Xiaoli, LI Jiayu
    • 2007
  6. Mar 12, 2010 · Translating solitons to symplectic mean curvature flows. Original Paper. Published: 12 March 2010. Volume 38 , pages 161–169, ( 2010 ) Cite this article. Download PDF. Xiaoli Han &. Jun Sun. 195 Accesses.

  7. Jan 15, 2021 · Asian Journal of Mathematics. Volume 26 (2022) Number 6. An $\varepsilon$-regularity theorem for line bundle mean curvature flow. Pages: 737 – 776. DOI: https://dx.doi.org/10.4310/AJM.2022.v26.n6.a1. Authors. Xiaoli Han (Department of Mathematical Sciences, Tsinghua University, Beijing, China)

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