学制
全日制 12 个月Full-time: 12 months
授课
全日制Full-time
学费
英镑 28,700 · UK fees: £14,600; International fees: £28,700GBP 28,700 · UK fees: £14,600; International fees: £28,700
英语
—
入学要求
2:1 BSc degree in mathematics, physics, economics, computer science, natural sciences or engineering. A solid background in mathematics, including calculus, linear algebra and the basics of probability and statistics.
学年课程
必修Core modules
- common univariate probability distributions
- joint and conditional distributions
- parameter estimation (for example via maximum likelihood)
- confidence intervals
- hypothesis testing
- 统计建模statistical modelling
选修Optional modules (autumn)
- core database and cloud technologies
- data acquisition and cleansing
- how to manipulate mass datasets (focusing on SQL, Hadoop)
- effective solutions to common data challenges (for example, missing data)
- handling geospatial and open data
- visualisation technologies (for example Tableau, PowerMap, QGIS, CartoDB)
- web visualisation (HTML5)
- modelling and analysis of biomedical systems using Ordinary Differential Equations
- phase-line and phase-plane analysis of models with one and two variables, with corresponding computational analysis
- fitting models to data
- modelling spatial systems using Partial Differential Equations and individual-based models
选修Optional modules (spring)
- multivariate regression methods
- classification methods, such as linear discriminant analysis
- multivariate normal distributions and their use in multivariate analysis of variance tests
- statistical software for conducting analysis of multivariate data
- Pharmacokinetics and Pharmacodynamics (PK-PD) modelling
- identifiability, sensitivity and model selection for PK-PD models
- statistical nonlinear mixed effects (NLME) modelling to account for patient variability when fitting data
- advanced partial differential equation models for space- and time-dependent drug delivery
- communicating the assumptions and outcomes of the modelling process with presentation of uncertainties
- approximation theory
- numerical solution of nonlinear problems
- numerical solution of ODEs
- numerical solution of PDEs
申请节点
September 2027
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