Frederick Tsz-Ho Fong

Jacob D. Tamarkin Assistant Professor
Department of Mathematics
Brown University



Curriculum Vitae (PDF)

Contact

Room 311, Kassar House
151 Thayer Street
Providence, RI 02912

Research Interests

Differential Geometry

Partial Differential Equations

Geometric Flows

Complex Geometry

Employment

Brown University, Department of Mathematics

Jacob D. Tamarkin Assistant Professor

2012-present

Education

Stanford University

Ph.D. in Mathematics

2012

Thesis Advisor: Richard Schoen

Dissertation: New Results on the Singularity Analysis of the Kähler-Ricci Flow

Hong Kong University of Science and Technology

B.Sc. and M.Phil. in Mathematics

2007

Thesis Advisor: Shiu-Yuen Cheng

Dissertation: Evolution of Laplacian Spectrum under Hamilton's Ricci Flow

Publications

  1. (with Otis Chodosh) Rotational Symmetry of Conical Kähler-Ricci Solitons,
    submitted, April 2013 [arXiv:1304.0277]
  2. New Results on the Singularity Analysis of the Kähler-Ricci Flow, Ph.D. Thesis, May 2012 [PDF]
  3. (with Zhou Zhang) The Collapsing Rate of the Kähler-Ricci Flow with Regular Infinite-Time Singularity, J. Reine Angew. Math. (2013) [Journal][arXiv:1202.3199]
  4. On the Collapsing Rate of the Kähler-Ricci Flow with Finite-Time Singularity,
    to appear in J. Geom. Anal., December 2011 [arXiv:1112.5987]
  5. Kähler-Ricci Flow on Projective Bundles over Kähler-Einstein Manifolds,
    Trans. Amer. Math. Soc. (2013), [Journal][arXiv:1104.3924]
  6. (with John W. Morgan) Ricci Flow and Geometrization of 3-Manifolds,
    Amer. Math. Soc. University Lecture Series, Volume 53, March 2010 [Info]
  7. Evolution of Laplacian Spectrum under Hamilton's Ricci Flow, Master Thesis, June 2007 [PDF]

Awards

New World Mathematics Award 2013, Silver Prize for Doctoral Thesis.

presented in the Sixth International Congress of Chinese Mathematicians (ICCM), July 2013.

Teaching

Fall 2013

MATH 1110 - Ordinary Differential Equations [Link to Canvas site]


Spring 2014

MATH 0540 - Honors Linear Algebra

MATH 0200 - Multivariable Calculus