Department of Mathematics, HKUST  

  FONG, Tsz Ho   方子豪

  PhD Stanford

  Assistant Professor

 		Office: Room 3488  

Telephone: 3469 2243  

Email: mafong@ust.hk  

Home Page: https://www.math.hkust.edu.hk/~mafong  

Prof. Fong joined HKUST (his alma mater) as an Assistant Professor since July 2015. Prior to his appointment in HKUST, he taught at Brown University as a J. D. Tamarkin Assistant Professor from 2012 to 2015. Fong grew up in Hong Kong and received his B.Sc. and M.Phil. in Mathematics from HKUST. Then, he went to Stanford University to pursue his doctoral studies under the mentorship of Richard Schoen and received his Ph.D. in Mathematics in 2012.

Teaching

  • MATH1023  Honors Calculus I
  • MATH4999  Independent Capstone Project

Research Interests

  • Differential Geometry, Partial Differential Equations, Complex Geometry

Awards & Honors

  • Best Ten Lectures Award   (2017)

       Selected Publications

 Full Publication List [HKUST Scholarly Publications]  

Article   

  1. Local curvature estimates of long-time solutions to the Kähler-Ricci flow
    • Author(s): Fong, Tsz Ho ; Zhang, Yashan
    • Source: Advances in Mathematics, 29 September 2020, article number 107416
    • Year: 2020

  2. Uniqueness Theorems of Self-Conformal Solutions to Inverse Curvature Flows
    • Author(s): Chin, Nicholas Cheng Hoong ; Fong, Tsz Ho; Wan, Jingbo
    • Source: Proceedings of The American Mathematical Society, v. 148, (11), 17 August 2020, p. 4967-4982
    • Year: 2020

  3. Rotational Symmetry of Self-expanders to the Inverse Mean Curvature Flow with Cylindrical Ends
    • Author(s): Drugan, Gregory; Fong, Frederick Tsz Ho ; Lee, Hojoo
    • Source: Mathematische Nachrichten. , v. 290, (17-18), December 2017, p. 2826-2831
    • Year: 2017

  4. Rotational Symmetry of Asymptotically Conical Mean Curvature Self-Expanders
    • Author(s): Fong, Tsz Ho ; Mcgrath, Peter
    • Source: Communications in Analysis and Geometry, v. 27, (3), September 2019, p. 599-618
    • Year: 2016

  5. Rotational Symmetry of Conical Kähler-Ricci Solitons
    • Author(s): Chodosh, Otis; Fong, Tsz Ho
    • Source: Mathematische Annalen. , v. 364, (3-4), April 2016, p. 777-792
    • Year: 2016

  6. The Collapsing Rate of the Kähler-Ricci Flow with Regular Infinite-Time Singularity
    • Author(s): Fong, Tsz Ho; Zhang, Zhou
    • Source: Journal für die Reine und Angewandte Mathematik. , v. 2015, (703), June 2015, p. 95-113
    • Year: 2015

  7. On the Collapsing Rate of the Kahler-Ricci Flow with Finite-Time Singularity
    • Author(s): Fong, Tsz Ho
    • Source: Journal of Geometric Analysis. , v. 25, (2), April 2015, p. 1098-1107
    • Year: 2015

  8. Kahler-Ricci Flow on Projective Bundles over Kahler-Einstein Manifolds
    • Author(s): Fong, Tsz Ho
    • Source: Transactions of the American Mathematical Society. , v. 366, (2), February 2014, article number PII S 0002-9947(2013)05726-1, p. 563-589
    • Year: 2014

Book   

  1. Ricci Flow and Geometrization of 3-Manifolds
    • Author(s): Morgan, John W.; Fong, Tsz Ho
    • Source: Ricci Flow and Geometrization of 3-Manifolds - University Lecture Series Volume 53. , / John W. Morgan, Frederick Tsz-Ho Fong. USA: American Mathematical Society, 2010
    • Year: 2010

Conference paper   

  1. Convergence and Variational Aspects of the Kahler-Ricci Flow
    • Author(s): Fong, Tsz Ho
    • Source: 7th International Congress of Chinese Mathematicians (ICCM 2016), Beijing, 6-11 August 2016
    • Year: 2016

Preprint   

  1. Boltzmann's Entropy and Kähler-Ricci Solitons
    • Author(s): Fong, Tsz-Ho
    • Source: arXiv, 2016, May, Article number 1605.08019
    • Year: 2016

  2. On 4-Dimensional J-Invariant Shrinking Ricci Solitons
    • Author(s): Fong, Tsz Ho
    • Source: arXiv, 2014, January, Article number 1401.4748
    • Year: 2014