Contact Information Email: zhangou@maths.usyd.edu.au Office: Room 620, Carslaw Building School of Mathematics and Statistics The University of Sydney NSW 2006 Office Phone: +61 2 9351 5780 Mailing Address: Zhou Zhang, Carslaw Building (F07) School of Mathematics and Statistics The University of Sydney NSW 2006 Australia |

- Ph. D. in Pure Mathematics, June 2006, Massachusetts Institute of
Techonology. Advisor: Prof. Gang Tian.

- B. S. Mathematics, July 2001, Peking University, P. R. China.
Undergraduate Essay Advisor: Prof. Qingchun Tian.

- Associate Professor, January 2017 ---- present: School of Mathematics and
Statistics, The University of Sydney

- Senior Lecturer, January 2013 ---- December 2016: School of Mathematics and
Statistics, The University of Sydney

- Lecturer, August 2010 ---- December 2012: School of Mathematics and
Statistics, The University of Sydney

- Postdoc Assistant Professor, September 2006 ---- June 2010: Department
of Mathematics, University of Michigan, at Ann Arbor.

- Postdoctoral Research Fellow, August 2006 ---- May 2007:
Mathematical Sciences Research Institute (MSRI), at Berkeley.

Or more specifically: geometric evolution equation, complex Monge-Ampère equation, pluripotential theory, minimal algebraic manifold, algebraic manifold of general type .

- Zhang, Zhou: Globally existing Kähler-Ricci flows. Proceedings of the 5th Japanese-Australian Workshop (JARCS5), 2015. [pdf]
- Zhang, Zhou: General weak limit for Kähler-Ricci flow. Accepted by Communications in Contemporary Mathematics, 2015. [pdf]
- Fong, Frederick Tsz-Ho; Zhang, Zhou: The collapsing rate of the Kähler-Ricci flow with regular infinite time singularity. J. Reine Angew. Math. 703 (2015), 95–113. [pdf]
- Zhang, Zhou: Convergence results for two Kähler-Ricci flows. Internat. J. Math. 25 (2014), no. 9, 1450084 (9 pages). [pdf]
- Lott, John; Zhang, Zhou: Ricci flow on quasiprojective manifolds II. Accepted by the Journal of the European Mathematical Society, 2014. [pdf]
- Zhang, Zhou: Ricci lower bound for Kähler-Ricci flow. Commun. Contemp. Math. 16 (2014), no. 2, 1350053, 11 pp. [pdf]
- Zhang, Zhou: Kähler-Ricci flow with degenerate initial class. Trans. Amer. Math. Soc. 366 (2014), no. 7, 3389–3403. [pdf]
- Rochon, Frederic; Zhang, Zhou: Asymptotics of complete Kähler metrics of finite volume on quasiprojective manifolds. Adv. Math. 231 (2012), No. 5, 2892-2952. [pdf]
- Cao, Xiaodong; Zhang, Zhou: Differential Harnack estimates for parabolic equations. Complex and differential geometry, 87-98, Springer Proc. Math., 8, Springer, Heidelberg, 2011. [pdf]
- Lott, John; Zhang, Zhou: Ricci flow on quasiprojective manifolds. Duke Math. J. 156 (2011), no. 1, 87--123. [pdf]
- Cao, Xiaodong; Wang, Biao; Zhang, Zhou: On locally conformally flat gradient shrinking Ricci solitons. Communications in Contemporary Mathematics, 13 (2011), no. 2, 269--282. [pdf]
- Zhang, Zhou: Scalar curvature behavior for finite time singulairty of Kähler-Ricci flow. Michigan Math. J. 59 (2010), no. 2, 419--433. [pdf]
- Chen, Xiuxiong; Tian, Gang; Zhang, Zhou: On the weak Kähler-Ricci flow. Trans. Amer. Math. Soc. 363 (2011), no. 6, 2849--2863. [pdf]
- Dinew, Sławomir; Zhang, Zhou: Stability of bounded solutions for degenerate complex Monge-Ampère equations. Adv. Math. 225 (2010), no. 1, 367--388. [pdf]
- Zhang, Zhou: Scalar curvature bound for Kähler-Ricci flows over minimal manifolds of general type. Int. Math. Res. Not. 2009; doi: 1093/imrn/rnp073. [pdf]
- Zhang, Zhou: A modified Kähler-Ricci flow. Math. Ann. 345 (2009), no. 3, 559--579. [pdf]
- Tian, Gang; Zhang, Zhou On the Kähler-Ricci flow on projective manifolds of general type. Chinese Ann. Math. Ser. B 27 (2006), no. 2, 179--192. [pdf]
- Zhang, Zhou: On degenerate Monge-Ampère equations over closed Kähler manifolds. Int. Math. Res. Not. 2006, Art. ID 63640, 18 pp. [pdf]

Ph. D. Thesis: Degenerate Monge-Ampere equations over projective manifolds. [pdf]

Lecture Notes: Series of talks on Kähler-Ricci flow and complex Monge-Ampère equation. [pdf]

- Semester 2, 2016: Riemannian Geometry with Applications to Ricci Flow (PMH7)
- Semester 2, 2015: Differential Geometry (MATH3968)
- Semester 1, 2015: Differential Calculus (MATH1001)
- Semester 1, 2015: Algebraic Topology (PMH1)
- Semester 1, 2014: Algebraic Topology (PMH1)
- Semester 1, 2014: Linear Algebra (MATH1002)
- Semester 2, 2013: Integral Calculus and Modelling (MATH1003)
- Semester 1, 2013: Advanced Linear Algebra and Vector Calculus (MATH2961)
- Semester 1, 2013: Algebraic Topology (PMH1)
- Semester 2, 2012: Integral Calculus and Modelling (MATH1003)
- Semester 1. 2012: Differential Calculus (MATH1001)
- Semester 1, 2012: Algebraic Topology (PMH1)
- Semester 2, 2011: Introduction to PDEs (MATH2065)
- Semester 1, 2011: Linear Algebra (MATH1002)
- Semester 1, 2011: Differential Calculus (MATH1001)

- Math 255: Applied Honors Calculus III, Winter 2010
- Math 116: Calculus II, Fall 2009
- Math 216: Introduction to Differential Equations, Winter 2009
- Math 433: Introduction to Differential Geometry, Fall 2008
- Math 116: Calculus II, Fall 2008
- Math 116: Calculous II, Winter 2008

- Math 115: Calculous I, Fall 2007

- Summer Program in Undergraduate Research at MIT, 2006
- Recitations for Introduction to Differential Equations (18.03)