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PhD Studentship in Numerical Analysis and Scientific Computing

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University of Birmingham

Birmingham, UK

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PhD Studentship in Numerical Analysis and Scientific Computing

About the Project

PhD Studentship in Numerical Analysis and Scientific Computing

The project concerns the numerical solution of partial differential equations (PDEs) with uncertain inputs (e.g., material properties, external forces, geometry of the computational domain). It will focus on developing adaptive algorithms for efficient solution of such problems. Of particular interest are effective algorithms for domain uncertainty quantification—computing PDE solutions on domains with uncertain geometric features (e.g., size, shape or uncertain boundary features due to manufacturing defects). The work on the project will combine rigorous mathematical analysis, the development and implementation of numerical algorithms as well as extensive numerical experimentation.

The project will provide training in state-of-the-art numerical analysis and uncertainty quantification techniques, equipping the student with sought-after skills for careers in industry or academia.

Entry requirements:

We are looking for a highly enthusiastic and motivated student with

  • a strong 1st class degree in Mathematics at the MMath/MSci/MSc level, or equivalent;
  • a solid background in numerical analysis of PDEs;
  • excellent programming skills;
  • excellent communication skills (oral and written).

Informal inquiries should be directed to Dr Alex Bespalov, e-mail: a.bespalov@bham.ac.uk

Funding Notes

Funding may be available through a college or EPSRC scholarship in competition with all other PhD applications.

The scholarship will cover tuition fees, training support, and a stipend at standard rates for 3.5 years.

Early application is strongly recommended; there is an annual deadline (typically at the end of January) for scholarship applications; however, later applications may also be considered.

Strong candidates are encouraged to make an informal inquiry.

Strong self-funded applicants worldwide will be considered.

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