9月23日
簡介會, 迎新
HKUST Information Session on MPhil and PhD Studies
The HKUST Information Session on MPhil & PhD Studies aims to share the experience of research postgraduate studies at HKUST and provide tips and useful advice to prospective students.    Join this Information Session to learn more about: The benefits of studying…
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3月31日
研討會, 演講, 講座
IAS Distinguished Lecture Statistics in the Data Science Era
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3月31日
研討會, 演講, 講座
Seminar on Pure Mathematics - Relative invariants and mirror symmetry - Mirror formal schemes of symplectic manifolds equipped with generalized cut decompositions
Generalized Delzant subdomains of symplectic manifolds and their relative symplectic cohomology. Construction of a mirror formal scheme over the Novikov ring.
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3月31日
研討會, 演講, 講座
Seminar on Pure Mathematics - Relative invariants and mirror symmetry - Homological mirror symmetry
A proof of homological mirror symmetry in the context of Lecture 3. Construction of the HMS functor.
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3月30日
研討會, 演講, 講座
Seminar on Pure Mathematics - Relative invariants and mirror symmetry - Locality by complete embeddings and MS for symplectic cluster manifolds
Apply Localness of relative theory to mirror symmetry for a family of four dimensional symplectic manifolds admitting nodal Lagrangian torus fibrations. (work with Yoel Groman.)
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3月29日
研討會, 演講, 講座
Physics Department - Current-control of Chiral Orbital Currents in a Colossal Magnetoresistance Material
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3月29日
研討會, 演講, 講座
Seminar on Pure Mathematics - Relative invariants and mirror symmetry - The construction and basic properties
The construction of relative symplectic cohomology and relative Lagrangian Floer homology, Fukaya category and OC/CO maps. Local-to-global principles.
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3月29日
研討會, 演講, 講座
IAS / School of Science Joint Lecture - Symmetry in Mathematics and Physics
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3月28日
研討會, 演講, 講座
Seminar on Pure Mathematics - Relative invariants and mirror symmetry
1st part: the motivation coming from SYZ mirror symmetry. Use Fukaya’s Family Floer theory to produce a mirror rigid analytic space with a dual affinoid torus fibration and motivate relative symplectic cohomology.
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