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Mathematics (parallel computing) PhD Projects, Programs & Scholarships

We have 6 Mathematics (parallel computing) PhD Projects, Programs & Scholarships

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  Direct numerical simulation of polymeric-fluid flows
  Dr D Kivotides, Dr P Grassia
Applications accepted all year round

Funding Type

PhD Type

Polymers and turbulence are two of the most difficult problems in statistical physics. In the past, the study of polymeric liquids was divided in two categories.
  Finite temperature superfluid turbulence flow-structure interactions via immersed boundary methods
  Dr D Kivotides
Applications accepted all year round

Funding Type

PhD Type

This is a multidisciplinary research project that combines the quantum physics of superfluid turbulence flows with advanced computational fluid dynamics for flow-structure interactions.
  Sparsity and structures in large-scale machine learning problems.
  Dr B Gauthier, Prof A Balinsky
Application Deadline: 1 December 2019

Funding Type

PhD Type

The terminology “big data” is generally used to refer to datasets that are too large or complex for traditional data-processing technics to adequately deal with them.
  2D and 3D Computational Imaging Through Turbulence
  Dr Y Altmann, Prof S McLaughlin, Prof G Buller
Applications accepted all year round

Funding Type

PhD Type

The main objectives of this computational PhD project are to develop new and ground-breaking methods for fast and robust 3D imaging and sensing.
  PhD Studentship Opportunity in Computational Fluid Dynamics for Turbomachinary
  Dr S Marques, Dr N Hills
Application Deadline: 30 November 2019

Funding Type

PhD Type

Recent years have seen significant advances in the usage and deployment of large supercomputing resources. However, to harness the full power of existing and future large high-performance computing (HPC) facilities, requires new ideas, algorithms and software solutions.
  Concerning the properties and stability of resonant interfacial waves arising at the interface of two immiscible fluids under the actions of surface tension and gravity.
  Dr M Jones, Dr G Hunter, Dr M Davis
Applications accepted all year round

Funding Type

PhD Type

The evolution and stability of interfaces which arise between two fluids of finite vertical extent, caused by the interaction of two different harmonics of the fundamental, are very important for a number of applications, for example, stabilizing stratified oil and water in pipe flow, the creation of rogue waves and the understanding of the role of dissipation.
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