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University of Birmingham, School of Mathematics Mathematics PhD Projects

We have 6 University of Birmingham, School of Mathematics Mathematics PhD Projects

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  Adaptive numerical algorithms for PDE problems with random input data
  Dr A Bespalov
Applications accepted all year round

Funding Type

PhD Type

PhD Studentship in Numerical Analysis and Scientific Computing. The project concerns numerical solution of partial differential equations (PDEs) with uncertainty in input data.
  Adaptivity and machine learning techniques for PDE problems with uncertain inputs
  Dr A Bespalov
Applications accepted all year round

Funding Type

PhD Type

PhD Studentship in Numerical Analysis and Scientific Computing. The project concerns numerical solution of partial differential equations (PDEs) with parametric uncertainty in input data.
  Algebraic groups and Lie algebras
  Dr S Goodwin
Applications accepted all year round

Funding Type

PhD Type

The University of Birmingham is well-known for its research into group theory, Lie theory and representation theory. The School of Mathematics has a vibrant and productive postgraduate environment that promotes research at the highest level.
  Evolutionary game theory and population dynamics
  Dr H Duong
Applications accepted all year round

Funding Type

PhD Type

Evolutionary Game Theory (EGT) [MSP73] has proven to be a powerful and versatile mathematical framework for the modelling and analysis of complex biological (and economical) systems whenever there is frequency dependent selection.
  Nonlinear and nonlocal partial differential equations
  Dr H Duong
Applications accepted all year round

Funding Type

PhD Type

PhD Project. nonlinear and nonlocal partial differential equations. Project description. Complex systems in nature and in applied sciences are often described by nonlinear and nonlocal partial differential equations (PDEs).
  Subelliptic Operators and Harmonic Analysis
  Dr A Martini
Applications accepted all year round

Funding Type

PhD Type

Several problems and results of harmonic analysis are related to the Laplace operator, its spectral theory and functional calculus.
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