Quantitative Methods for Finance

Professor Alcock's research explores the pricing and management of convexity in finance and real estate, with a particular interest in convex dependence structures.

Dr Baruah's research interests are on regression and time series analysis for business and health analytics, as well as queueing theory.

Dr Chen's research interests include Asset Pricing, Derivative Pricing, Term-Sturcture Modelling, Volatility Dynamics, and so on.

Henry Chiu is an Assistant Professor of Mathematical Finance. His research interests are Stochastic Analysis and Mathematical Finance.

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Dr Huang's primary areas of research involve stochastic analysis and stochastic partial differential equations.

Dr Jiang's research interests are: inverse problems and imaging; model order reduction; uncertainty quantification.

Dr Leppinen has extensive experience applying mathematics to examine industrial processes. He is currently studying the dynamics of free surface flows, particularly the compressible and incompressible dynamics of bubbles and droplets.

Dr Li works in environmental and natural resource economics, and applied econometrics.

Professor Li has research interests in scientific computing, computational statistics and uncertainty quantification.

Dr Lionnet's research interests span theoretical and numerical analysis of Backward Stochastic Differential Equations (BSDEs), probabilistic numerical methods for PDEs, and systemic risk in financial networks.

Dr Shang's primary research interests lie in the optimal design of numerical methods for stochastic differential equations with a strong emphasis on applications ranging from computational mathematics, statistics, physics, to data science.

Dr Shao's principal research interests are in the intersection of financial and actuarial mathematics: quantitative analysis of Insurance-Linked Securities (ILS), Extreme Value Theory (EVT) and heavy-tailed distributions, with an emphasis on pricing catastrophe risk (CAT) bonds, nuclear power-linked securities and applications.

Dr Wang's primary research area is mathematical analysis of non-linear dispersive PDEs, with tools from harmonic analysis, probability theory, and dynamical systems. In particular, he is interested in Strichartz estimates and its applications to dispersive non-linear PDEs, probabilistic aspects of non-linear dispersive PDEs, and normal form method applied to non-linear dispersive PDEs.