Dr Larbi Alili
|
Probability theory and its applications. Fluctuation theory in discrete and continuous time. Exit problems for Markov processes. Fine properties of diffusions and Lévy processes.
|
Dr Sigurd Assing
|
Probability theory, random processes, stochastic analysis, statistical mechanics and stochastic simulation.
|
Dr John Aston
|
Computational statistics, statistics for neuroimaging (human brain mapping), time series analysis. Seasonal adjustment. Markov chain pattern distribution theory. |
| Dr Julia Brettschneider |
Statistical methodology for high-dimensional molecular data, methodology for statistical analysis of high-throughput genomic and proteomic data. |
| Dr David Croydon |
Probability theory. Random walks on random graphs. Random fractals.
|
| Dr Bärbel Finkenstädt |
Time series analysis and dynamical systems. Periodic time series and oscillations in biological systems. Parameter estimation for (stochastic) differential equations. Molecular population dynamics. Genetic regulatory systems.
|
| Professor David Firth |
Statistical theory and methods, including design and computation. Generalized linear and non-linear models. Applications, especially in the social and health sciences.
|
Professor Simon French
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Decision Analysis; Decision Support; Risk Analysis and Communication; Statistical Techniques; Information Systems; Collaboration and the Web; Public Sector; Environmental Management; Emergency Management |
| Dr Ben Graham |
Statistical mechanics and phase transition, the Isling model. |
Professor David Hobson
|
Probability and financial mathematics.
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Professor Jane Hutton
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Medical statistics, with special interests in survival analysis, meta-analysis and missing data. Major collaborations in cerebral palsy and epilepsy.
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Professor Saul Jacka
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Stochastic differential equations. Stochastic control. Applied stochastic processes. Optimal stopping. Applications of probability in finance and economics. |
| Dr Adam Johansen |
Monte Carlo Methods, Computational statistics. Time series. Bayesian inference and decision making.
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Professor Wilfrid Kendall
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Stochastic differential equations. Computer algebra in probability and statistics. Applied probability especially in relation to spatial statistics.
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Dr Jo Kennedy
|
Financial mathematics. Probability theory. Duality and time-change problems. |
| Dr Martin Kolb |
Spectral theory of generators of semigroups and conditional stochastic processes. |
| Dr Vassili Kolokoltsov |
Probability and stochastic processes, mathematical physics, differential equations and analysis; optimization and games with applications to business, biology and finance. |
Professor Tony Lawrance
|
Statistical aspects of chaos and chaos-based communications. Reversed chaotic and stochastic time series modelling. Likelihood-based regression diagnostics and influence.
|
Dr Anastasia Papavasiliou
|
Applied probability. Stochastic filtering and control. Theory of rough paths. Applications to signal processing. Multiscale systems.
|
Dr Robin Reed
|
Queues. Use of S-PLUS especially in time series. |
| Professor Gareth Roberts |
Stochastic processes, computational statistics, Bayesian statistics and mathematical finance. |
Dr Ewart Shaw
|
Bayesian statistics. Numerical integration and Monte Carlo techniques. Analysis of high dimensional distributions. Medical statistics. |
| Professor Jim Smith |
Environmental modelling. Game theory. Bayesian decision theory. Foundations of statistics. Business time series. Influence diagrams. Graphical methods. |
| Dr Dario Spanò |
Mathematical population genetics. Bayesian non-parametric statistics. Combinatorial stochastic processes. Measure-valued processes.
|
Professor Mark Steel
|
Bayesian statistics and econometrics. Modelling of skewness. Spatial statistics. Model uncertainty. Semi- and nonparametric Bayes.
|
| Dr Elke Thönnes |
Statistical image analysis. Spatial statistics. Stochastic geometry. Markov chain Monte Carlo and perfect simulation. |
| Dr Jon Warren |
Brownian motion. Local times. Branching processes. Dynamical systems.
|
| Dr Nikolaos Zygouras |
Probability, mathematical physics (random media, stochastic PDE's, statistical mechanics). |