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English personal website: kkwongm.wordpress.com

2024起好色视频助理教授 2019-2024 香港大学博士后 2018-2019 Korea Institute For Advanced Study Project research fellow

1. Extension of inverses of Γ-equivariant holomorphic embeddings of bounded symmetric domains of rank ≥ 2 and applications to rigidity problems (with Ngaiming Mok). To appear in Algebraic Geometry and Physics. 2. Quasi-projective Manifolds Uniformized by Carathéodory Hyperbolic Manifolds and Hyperbolicity of Their Subvarieties (with Sai-Kee Yeung). IMRN(2024), no.2, 1771–1800. rnad134. 3. On Effective Existence of Symmetric Differentials of Complex Hyperbolic Space Forms. Math Z. p.1-23, 2018. arXiv:1810.03240 4. Exact meromorphic solutions of the real cubic Swift-Hohenberg equation (with Robert Conte, Tuen Wai Ng). Studies in Applied Mathematics129(1) p.117-131, 2012. arXiv:1202.3579

教程程度	博士	职称	助理教授
电话		邮箱	[email protected]
地址	汇文楼2432	教育经历	2017 香港大学博士
工作经历	2024起好色视频助理教授 2019-2024 香港大学博士后 2018-2019 Korea Institute For Advanced Study Project research fellow	研究领域	多复变、复几何、代数几何、霍奇论、复双曲问题、函数超越性论、偏微分方程
获得荣誉		教学课程	线性代数
科研成果	1. Extension of inverses of Γ-equivariant holomorphic embeddings of bounded symmetric domains of rank ≥ 2 and applications to rigidity problems (with Ngaiming Mok). To appear in Algebraic Geometry and Physics. 2. Quasi-projective Manifolds Uniformized by Carathéodory Hyperbolic Manifolds and Hyperbolicity of Their Subvarieties (with Sai-Kee Yeung). IMRN(2024), no.2, 1771–1800. rnad134. 3. On Effective Existence of Symmetric Differentials of Complex Hyperbolic Space Forms. Math Z. p.1-23, 2018. arXiv:1810.03240 4. Exact meromorphic solutions of the real cubic Swift-Hohenberg equation (with Robert Conte, Tuen Wai Ng). Studies in Applied Mathematics129(1) p.117-131, 2012. arXiv:1202.3579	科研项目

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