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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 consider...

  2. Dec 27, 2023 · When Song Xingchen, a hot and casual woman with an attitude inside, meets with the ascetic cold-faced rescue captain Su Qingche, who has never been in love, the love story between this evenly ...

    • 6 min
    • 37.4K
    • C-Drama Heaven
  3. Mar 31, 2020 · Located within the Cluny Hill Good Class Bungalow (GCB) Area, near the Singapore Botanic Gardens, the bungalow was completed over two decades ago. The buyer, who is expected to redevelop the property, is understood to be Lobb Heng Group director Han Xiaoli. She co-owns the firm with Guan Zhishan.

  4. Mar 1, 2023 · 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
  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. Jan 21, 2020 · 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. 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.

  7. 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.

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