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Fluid Dynamics (computational physics) PhD Projects, Programs & Scholarships

We have 40 Fluid Dynamics (computational physics) PhD Projects, Programs & Scholarships

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  PhD in Theoretical/Computational Physics - Quantum Droplets
  Dr NG Parker
Application Deadline: 7 February 2020

Funding Type

PhD Type

Number of awards. 1. Start date and duration. 42 months from September 2020. Overview. This exciting project will use theoretical and computational approaches to study a radical new type of quantum fluid – termed the quantum droplet – in which quantum fluctuations become significant.
  Adding a New Layer to Biophysics
  Dr T Shendruk
Applications accepted all year round

Funding Type

PhD Type

In recent years, there has been an explosion in applying liquid crystal theory to biological systems. Dense suspensions of swimming microbes, cytoskeletal components, fibrous tissues and bacterial colonies all exhibit properties associated with nematic liquid crystals.
  PhD position in Non-Equilibrium Statistical Physics / Soft Matter Theory: Dynamics of Dense Mixtures
  Prof P Sollich, Prof M Krueger
Application Deadline: 11 February 2020

Funding Type

PhD Type

We have an opening for a fully-funded PhD positions in Non-Equilibrium Statistical Physics at the Institute for Theoretical Physics at the University of Göttingen, with a flexible starting date from April 2020.
  The physics of flowing suspensions with viscoelastic continua
  Dr C Ness
Application Deadline: 20 February 2020

Funding Type

PhD Type

Suspensions of particles in liquid are found throughout nature and industry, for instance slurries and ceramics. We are just beginning to understand the dramatic influence that particle-particle interactions have on their flow behaviour when the liquid is Newtonian.
  Advanced microscopy for blood flow field mapping in the heart
  Dr J Taylor, Prof A Harvey
Applications accepted all year round

Funding Type

PhD Type

A PhD studentship is available in the Imaging Concepts Group at Glasgow University, developing and applying advanced optical microscopy and computational imaging techniques to measure and study the blood flow and heart function in the developing zebrafish heart.
  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.
  Sparsification of reduced order models for fluid and fluid-structure problems
  Research Group: Aerodynamics and Flight Mechanics
  Dr A Da Ronch
Application Deadline: 31 August 2020

Funding Type

PhD Type

Supervisor. Andrea Da Ronch. Project description. This is a unique opportunity for an enthusiastic and self-driven student to join a vibrant team with a well-proved expertise in multi-disciplinary computational aero-sciences driven by the technologies needed for next-generation aerospace systems.
  20 Funded PhD Positions in the IMPRS-CellDevoSys - Integrating Biology, Physics, Chemistry & Computer Science

Funding Type

PhD Type

A 4-year PhD Program involving 3 renowned international institutes. the Max Planck Institute of Molecular Cell Biology and Genetics, the Center for Systems Biology Dresden, and the Max Planck Institute for the Physics of Complex Systems.
  20 Funded PhD Positions in the IMPRS-CellDevoSys - Integrating Biology, Physics, Chemistry & Computer Science

Funding Type

PhD Type

A 4-year PhD Program involving 3 renowned international institutes. the Max Planck Institute of Molecular Cell Biology and Genetics, the Center for Systems Biology Dresden, and the Max Planck Institute for the Physics of Complex Systems.
  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.
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