Overview
The Mathematics of Random Systems CDT offers a comprehensive four-year doctoral training course in stochastic analysis, probability theory, stochastic modelling, computational methods and applications arising in biology, physics, quantitative finance, healthcare and data science.
Features
- The Mathematics of Random Systems - Analysis, Modelling and Algorithms degree at University of Oxford provides solid training in core skills related to probability theory, stochastic modelling, data analysis, stochastic simulation, optimal control and probabilistic algorithms.
Programme Structure
Research topics focus on five foundation areas:
- Stochastic analysis: foundations and new directions
- Stochastic partial differential equations
- Random combinatorial structures: trees, graphs, networks, branching processes
- Stochastic computational methods and optimal control
- Random dynamical systems and ergodic theory
Key information
Duration
- Full-time
- 48 months
Start dates & application deadlines
- Starting
- Apply before
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Language
Delivered
Disciplines
Mathematics View 100 other PhDs in Mathematics in United KingdomAcademic requirements
English requirements
Other requirements
General requirements
As a minimum, applicants should hold or be predicted to achieve the following UK qualifications or their equivalent:
- a first-class undergraduate degree with honours in mathematics or a related discipline.
Tuition Fee
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International
24800 GBP/yearTuition FeeBased on the tuition of 24800 GBP per year during 48 months. -
National
8960 GBP/yearTuition FeeBased on the tuition of 8960 GBP per year during 48 months.
Living costs for Oxford
The living costs include the total expenses per month, covering accommodation, public transportation, utilities (electricity, internet), books and groceries.
Funding
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Scholarships Information
Below you will find PhD's scholarship opportunities for Mathematics of Random Systems - Analysis, Modelling and Algorithms.
Available Scholarships
You are eligible to apply for these scholarships but a selection process will still be applied by the provider.
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