VECTOR | [3-0-0:3] |
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DESCRIPTION | The course will give students a deeper understanding of the foundations of probability theory, such as probability theory from a measure-theoretic perspective, convergences of distributions and probability measures, and conditional expectations. During the course, important theorems, such as Radon-Nikodym theorem, Fubini theorem, and general central limit theorems, will be investigated. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6120) | We 09:00AM - 11:50AM | Rm 222, W1 | WANG, Jiaqi WANG, Xiaoyu | 40 | 23 | 17 | 0 |
VECTOR | [3-0-0:3] |
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DESCRIPTION | The objective of this course is to provide students with optimization theory and concepts. Main topics cover linear optimization, simplex method, duality theory, convex analysis, and dynamic programming. The emphasis will be on methodology, modelling techniques and mathematical insights. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6121) | Fr 03:00PM - 05:50PM | Rm 102, W1 | WANG, Zichun WANG, Ziyu ZUO, Ruiting | 40 | 29 | 11 | 0 |
VECTOR | [3-0-0:3] |
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DESCRIPTION | This course covers the fundamentals of machine learning and artificial intelligence, and their applications in computer vision, image processing, natural language processing, and robotics. The topics include major learning paradigms (supervised learning, unsupervised learning and reinforcement learning), learning models (such as neural networks, Bayesian classification, clustering, kernels, feature extraction), and other problem solving techniques (such as heuristic search, constraint satisfaction solvers and knowledge-based systems) in AI. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6276) | Fr 01:30PM - 04:20PM | Rm 150, E1 | WU, Wenwei YUAN, Zixuan ZHANG, Weijia | 35 | 21 | 14 | 0 |
VECTOR | [3-0-0:3] |
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PREVIOUS CODE | FTEC 6910D |
DESCRIPTION | This is a graduate level course in stochastic calculus for MPhil/PhD students in Financial Technology and other related fields. This course aims to provide a rigorous mathematical introduction to the tools of stochastic calculus used in derivative pricing and financial modeling. Topics include Brownian motion, stopping times, stochastic integral, Itô’s formula, stochastic differential equations, martingales, Girsanov’s theorem, option pricing, etc. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6157) | Tu 01:30PM - 04:20PM | Rm 201, W2 | DING, Yan ZHANG, Ying | 40 | 9 | 31 | 0 |
VECTOR | [3-0-0:3] |
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DESCRIPTION | This is a course in graduate level microeconomic theory for PhD students in financial technology and other related fields. This course covers topics including consumer theory, producer theory, uncertainty, general equilibrium,and matching. The required background knowledge for the course are intermediate microeconomic theory and mathematics through calculus of several variables and introductory real analysis. Additional mathematical tools will be explained briefly as the course proceeds. This course serves as the first rigorous training in economics and finance and helps lay down a solid foundation in economic modelling for future research. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6159) | Mo 06:00PM - 08:50PM | Rm 201, E1 | LI, Siguang PANG, Bo | 40 | 28 | 12 | 0 |
VECTOR | [3-0-0:3] |
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PREVIOUS CODE | FTEC 6910B |
DESCRIPTION | This course shows the use of various quantitative techniques and financial engineering principles in the management and modeling of financial risks. The topics include hedging of market risks, immunization of bond risks, Value-at-Risk and expected shortfall, credit yield curve model, credit derivatives pricing, and default correlation models. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6426) | Mo 01:30PM - 04:20PM | Rm 202, W2 | ZHU, Zimu | 20 | 4 | 16 | 0 |
VECTOR | [3-0-0:3] |
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PREVIOUS CODE | FTEC 6910C |
DESCRIPTION | This course offers a thorough introduction of blockchain technology. Students will explore both technical and non-technical aspects of blockchain, including but not limited to cryptographic techniques, consensus mechanisms, smart contracts, regulatory implications, and real-world applications. Topics covered in this course include the historical development of blockchain, Bitcoin protocol, Ethereum, applications of blockchain, such as decentralized finance, and regulation discussions. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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L01 (6161) | Tu 01:30PM - 04:20PM | Lecture Hall C | PENG, Zifan XUE, Yingjie | 40 | 7 | 33 | 0 |
VECTOR | [0-1-0:0] |
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DESCRIPTION | Advanced seminar series presented by guest speakers and faculty members on selected topics in Financial Technology. This course is offered every regular term. Graded P or F. |
Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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T01 (6275) | Fr 09:00AM - 10:20AM | Rm 122, E1 | ZHANG, Leifu | 70 | 52 | 18 | 0 |
DESCRIPTION | Master's thesis research supervised by co-advisors from different disciplines. A successful defense of the thesis leads to the grade Pass. No course credit is assigned. |
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Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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R01 (6253) | TBA | TBA | TBA | 999 | 22 | 977 | 0 |
DESCRIPTION | Original and independent doctoral thesis research supervised by co-advisors from different disciplines. A successful defense of the thesis leads to the grade Pass. No course credit is assigned. |
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Section | Date & Time | Room | Instructor | Quota | Enrol | Avail | Wait | Remarks |
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R01 (6254) | TBA | TBA | TBA | 999 | 3 | 996 | 0 |