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University of Birmingham, School of Mathematics PhD Projects, Programs & Scholarships

We have 11 University of Birmingham, School of Mathematics PhD Projects, Programs & Scholarships

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  A Numerical Study of Diffusive Predator-Prey System with Autotaxis and Non-linear Convection
  Dr N Petrovskaya
Applications accepted all year round
This project will apply advanced numerical methods to study a real-world ecological problem of high theoretical and practical importance, such as mechanisms of spatiotemporal pattern formation in ecological communities.
  Adaptive numerical algorithms for PDE problems with random input data
  Dr A Bespalov
Applications accepted all year round
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
PhD Studentship in Numerical Analysis and Scientific Computing. The project concerns numerical solution of partial differential equations (PDEs) with parametric uncertainty in input data.
  Algorithms and software for structured Semidefinite Optimization problems
  Prof M Kocvara
Applications accepted all year round
This project is part of the HORIZON 2020 Marie Skłodowska-Curie Innovative Training Network "POEMA, Polynomial Optimization, Efficiency through Moments and Algebra", which is offering 15 PhD positions, starting from September 2019 (more about POEMA below and here https://easychair.org/cfp/POEMA-19-22).
  Axial algebras and groups of 3-transpositions
  Prof S Shpectorov
Applications accepted all year round
Axial algebras are nonassociative commutative algebras generated by idempotents satisfying specific fusion rules. The motivation for this class of algebras came from Physics and from the mathematical theory of Vertex Operator Algebras.
  Boundary value problems beyond singular integrals
  Dr A Morris
Applications accepted all year round
This project will develop a new framework for solving the Dirichlet and Neumann boundary value problems for magnetic Schrödinger operators on Lipschitz domains.
  Mathematical Methods for Evaluation of Pest Insect Abundance
  Dr N Petrovskaya
Applications accepted all year round
Ecosystems are under pressure due to anthropogenic impact which has increased considerably over the last few decades. This pressure can significantly affect the structure of ecological communities, often enhancing population outbreaks of harmful species.
  Mathematical modelling of targeted drug delivery using coated microbubbles
  Dr Q Wang
Applications accepted all year round
Chemotherapy is the main treatment available for cancers. The toxic nature of chemotherapy drugs is essential for killing cancer cells but also has detrimental side effects.
  Mathematical modelling of the distensible tube wave energy converter
  Dr W Smith
Applications accepted all year round
The distensible tube wave energy converter (WEC) is a recognized representative of the next strand of marine energy devices, it being different from current prototypes in its potential to achieve a substantial reduction in the cost of energy.
  Mathematical modelling of the function of Tristetraprolin, a master regulator of inflammation
  Prof A Clark, Dr S Jabbari
Application Deadline: 6 January 2019
The mRNA destabilising protein tristetraprolin (TTP) is a critical anti-inflammatory protein, which negatively regulates the expression of many inflammatory mediators in many different cell types.
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