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Dr J Palczewski

Top university

1 year ago

Funded PhD Studentship in Probability University of Leeds in United Kingdom

Degree Level

PhD

Field of study

Mathematics

Funding

Fully Funded

Deadline

Expired

Country flag

Country

United Kingdom

University

University of Leeds

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Where to contact

Official Email

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Keywords

Mathematics
Numerical Analysis
Probability Theory
Stochastic Processes
Uncertainty Analysis
Financial Mathematics
Mathematical Physics
Quantum Computing
Computational Mathematics
Monte Carlo Simulation
Statistical Mechanics
Complex Analysis
Statistics
Statistic
Differential Equation

About this position

Research covers key areas of probability and stochastic analysis. This reaches from the study of stochastic (partial) differential equations, regularisation by noise, rough paths, and theoretical and practical study of related numerical methods to random growth models, random graphs, scaling limits, and statistical physics. There are strong connections to analysis, financial mathematics and statistics.

This is a strong and active area of research. There are many collaborations and interactions between researchers across these areas, both at Leeds and externally, and there is a thriving community of PhD students, as well as regular seminars and reading groups in Probability and Financial Mathematics.

We are delighted to offer a fully funded PhD studentship and applications are invited from strongly motivated and academically excellent candidates for PhD study in our Statistics department, within these strategic priority Research areas:

·      Group testing, information theory, discrete probability

·      Monte carlo methods, variance reduction techniques, rare event simulations, stochastic numerics, uncertainty quantification

·      Statistical physics

·      Stochastic analysis, stochastic (partial) differential equations, regularization by noise, stochastic numerics, rough paths

·      Random geometric graphs, multi-scale analysis, stochastic geometry, statistical mechanics

·      Rough stochastic analysis, stochastic (partial) differential equations, stochastic numerics

·      Statistical mechanics, classical and quantum spin systems, quantum computing

·      Random growth models, scaling limits of stochastic models, complex analysis, mathematical physics

·      Monte carlo methods in high/infinite dimensions

Please visit our website find out more about these research areas and eligible academic supervisors including how to contact them directly.

Funding details

Fully Funded

How to apply

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