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I'm a mathematician, currently working as a postdoctoral research associate at Chinese University of Hong Kong with my mentor Martin Li. In the past, I have worked as a teacher at a secondary school, tutored individual pupils from primary school up to undergraduate level for hundreds of hours in total, and I enjoy designing and delivering public talks and courses on my favourite mathematical topics.
I work in the fields of differential geometry and geometric analysis, focusing on geometric flows, calibrated submanifolds and group actions, particularly in the setting of manifolds with special holonomy. My recent work explores singularities and self-similar solutions for the Lagrangian mean curvature flow in Calabi-Yau and Kähler-Einstein manifolds. For more information on my research, click here.
If you would like me to give a talk or masterclass at your school or society, or are interested in personal tuition, please send me an email. Examples of talks I have given in the past can be found here, but I am happy to talk about most mathematical topics.
Publications and Preprints
- Infinite-Time Singularities of the Lagrangian Mean Curvature Flow (joint with Wei-Bo Su and Chung-Jun Tsai) (submitted)
- Cohomogeneity-One Lagrangian Mean Curvature Flow (joint with Jesse Madnick). Math. Ann. (accepted)
- Singularities of Equivariant Lagrangian Mean Curvature Flow. Comm. Anal. Geom. 37 Vol. 7 (2024)
- Lagrangian Mean Curvature Flow with Boundary (joint with Chris Evans and Ben Lambert). Calc. Var. 61, 106 (2022)
Current Projects
- Finite-time Singularities of \(G_2\)-Laplacian Flow (joint with Mark Haskins, Ilyas Khan, Alec Payne)
- Cohomogeneity-One Lagrangian Mean Curvature Flow in Calabi-Yau Manifolds (joint with Ben Lambert)
- Long-time Behaviour of Generalised Lagrangian Mean Curvature Flow (joint with Naotoshi Fujihara and Toru Kajigaya)
- New Equivariant Lagrangian Translators in \(\mathbb{C}^n\) (joint with Wei-Bo Su)
Contact Information
Feel free to contact me at my university email or personal email, or send me a physical object at the following address:
Department of Mathematics // Chinese University of Hong Kong // Ma Liu Shui, NT // Hong Kong S.A.R.