People_
Associate Professor Zhou Zhang
Associate Professor
Address
F07 - Carslaw Building
The University of Sydney
Websites
Education
show more
Complex differential geometry, several complex variables, algebraic geometry. Or more specifically: geometric evolution equation, complex Monge-Ampère equation, pluripotential theory, minimal algebraic manifold, algebraic manifold of general type .
Zhou Zhang is a member of the Geometry, Topology and Analysis Research Group.
Timetable
| Project title | Research student |
|---|---|
| General Kahler Ricci Flow | Alexander BEDNAREK |
| Hölder regularity of solutions to degenerate complex Monge–Ampère equations | Tiernan CARTWRIGHT |
Publications
Expand all
Journals
- Wondo, H., Zhang, Z. (2025). Independence of singularity type for numerically effective Kähler–Ricci flows. Geometry and Topology, 29(1), 479-494. [More Information]
- Isenberg, J., Wu, H., Zhang, Z. (2022). On the precise asymptotics of Type-IIb solutions to mean curvature flow. Transactions of the American Mathematical Society, 9(Open Access), 564-585. [More Information]
- Huang, Z., Lin, L., Zhang, Z. (2020). Mean curvature flow in Fuchsian manifolds. Communications in Contemporary Mathematics, 22(7), 1950058-1-1950058-20. [More Information]
show 20 more
Expand all
2025
- Wondo, H., Zhang, Z. (2025). Independence of singularity type for numerically effective Kähler–Ricci flows. Geometry and Topology, 29(1), 479-494. [More Information]
2022
- Isenberg, J., Wu, H., Zhang, Z. (2022). On the precise asymptotics of Type-IIb solutions to mean curvature flow. Transactions of the American Mathematical Society, 9(Open Access), 564-585. [More Information]
2020
- Huang, Z., Lin, L., Zhang, Z. (2020). Mean curvature flow in Fuchsian manifolds. Communications in Contemporary Mathematics, 22(7), 1950058-1-1950058-20. [More Information]
- Isenberg, J., Wu, H., Zhang, Z. (2020). Mean curvature flow of noncompact hypersurfaces with Type-II curvature blow-up. II. Advances in Mathematics, 367, Art. 107111 - 1-Art. 107111 - 44. [More Information]
2019
- Huang, Z., Zhang, Z., Zhou, H. (2019). Mean curvature flows of closed hypersurfaces in warped product manifolds. Mathematical Research Letters, 26(5), 1393-1413. [More Information]
2016
- Zhang, Z. (2016). General weak limit for Kahler-Ricci flow. Communications in Contemporary Mathematics, 18(5), 1-21. [More Information]
- Lott, J., Zhang, Z. (2016). Ricci flow on quasiprojective manifolds II. Journal of the European Mathematical Society, 18(8), 1813-1854. [More Information]
2015
- Zhang, Z. (2015). Globally existing Kahler-Ricci flows. Revue Roumaine de Mathematiques Pures et Appliquees, 60(4), 551-560.
- Fong, F., Zhang, Z. (2015). The collapsing rate of the Kahler-Ricci flow with regular infinite time singularity. Journal fur die Reine und Angewandte Mathematik, 703, 95-113. [More Information]
2014
- Zhang, Z. (2014). Convergence results for two Kahler-Ricci flows. International Journal of Mathematics and Mathematical Sciences, 25(9), 1-9. [More Information]
- Zhang, Z. (2014). Kahler-Ricci flow with degenerate initial class. Transactions of the American Mathematical Society, 366(7), 3389-3403. [More Information]
- Zhang, Z. (2014). Ricci Lower Bound for Kahler-Ricci Flow. Communications in Contemporary Mathematics, 16(2), 1-11. [More Information]
2012
- Rochon, F., Zhang, Z. (2012). Asymptotics of complete Kahler metrics of finite volume on quasiprojective manifolds. Advances in Mathematics, 231(5), 2892-2952. [More Information]
2011
- Cao, X., Zhang, Z. (2011). Differential Harnack estimates for parabolic equations. arxiv.org.
- Cao, X., Wang, B., Zhang, Z. (2011). On locally conformally flat gradient shrinking Ricci solitons. Communications in Contemporary Mathematics, 13(2), 269-282. [More Information]
- Chen, X., Tian, G., Zhang, Z. (2011). On the weak Kahler-Ricci flow. Transactions of the American Mathematical Society, 363(6), 2849-2863. [More Information]
show 1 more
2010
- Dinew, S., Zhang, Z. (2010). On stability and continuity of bounded solutions of degenerate complex Monge-Ampere equations over compact Kahler manifolds. Advances in Mathematics, 225(1), 367-388. [More Information]
- Zhang, Z. (2010). Scalar Curvature Behavior for Finite-Time Singularity of Kahler-Ricci Flow. Michigan Mathematical Journal, 59(2), 419-433. [More Information]
2009
- Zhang, Z. (2009). A modified Kahler-Ricci flow. Mathematische Annalen, 345(3), 559-579. [More Information]
- Zhang, Z. (2009). Scalar Curvature Bound for Kahler-Ricci Flows over Minimal Manifolds of General Type. International Mathematics Research Notices, 2009 (20), 3901-3912. [More Information]
2006
- Zhang, Z. (2006). On Degenerate Monge-Ampere Equations over Closed Kahler Manifolds. International Mathematics Research Notices, 2006 (Article ID 63640), 63640-1-63640-18. [More Information]
- Tian, G., Zhang, Z. (2006). On the Kahler-Ricci Flow on Projective Manifolds of General Type. Chinese Annals of Mathematics. Series B, 27B(2), 179-192. [More Information]
Selected Grants
2015
- Comprehensive Study of Kahler-Ricci Flow, Zhang Z, Australian Research Council (ARC)/Future Fellowships (FT)
2011
- Topological and Analytic Aspects of the Kaehler-Ricci Flow, Zhang Z, Australian Research Council (ARC)/Discovery Projects (DP)
