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differential geometry PhD Projects, Programs & Scholarships

We have 12 differential geometry PhD Projects, Programs & Scholarships

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  MATH 1 - Project Title: Noncommutative differential geometry and its applications
Swansea University Department of Mathematics
  Dr E Beggs
Applications accepted all year round
Noncommutative differential geometry is related to algebra, geometry and functional analysis, though in this project we will begin from the idea of differential calculi.
Details
Type/Funding
  Singularities of Mean Curvature Flow and Related Topics
Queen Mary University of London School of Mathematical Sciences
  Research Group: Geometry and Analysis
  Dr R Buzano, Dr H Nguyen
Application Deadline: 31 January 2019
The School of Mathematical Sciences of Queen Mary University of London invite applications for a PhD project commencing in September 2019.
Details
Type/Funding
  Finite noncommutative Riemannian geometries
Queen Mary University of London School of Mathematical Sciences
  Research Group: Geometry and Analysis
  Prof S Majid
Applications accepted all year round
The School of Mathematical Sciences of Queen Mary University of London invite applications for a PhD project commencing either in September 2019 for students seeking funding, or at any point in the academic year for self-funded students.
Details
Type/Funding
  Moduli spaces of algebraic curves and mathematical physics
University of Leeds School of Mathematics
  Dr A Buryak
Applications accepted all year round
The moduli space of curves is the space of all complex structures on a given compact two-dimensional surface. This is a complicated topological space with a very rich and interesting geometry.
Details
Type/Funding
  Group Actions on Manifolds
Xi’an Jiaotong-Liverpool University Department of Mathematical Sciences
  Dr S Ye, Prof V Goryunov, Dr B Li, Dr A Darby
Applications accepted all year round
The candidate should have a first class or upper second class honours degree, or a master’s degree (or equivalent qualification), in (pure) mathematics.
Details
Type/Funding
  New Mathematical Models for Longitudinal Perfusion-weighted Imaging Study of Lesion In Stroke
University of Liverpool Department of Mathematical Sciences
  Prof K Chen
Application Deadline: 1 January 2019
Conventional computed tomogramphy (CT) and magnetic resonance (MR) imaging are not sufficiently sensitive to evaluate acute stroke.
Details
Type/Funding
  DTC MATH 2 -Facets of noncommutative smoothness and foundations of noncommutative geometry
Swansea University Department of Mathematics
  Prof T Brzezinski
Applications accepted all year round
Noncommutative geometry combines ideas from geometry and noncommutative algebra and equips noncommutative rings with geometric meaning.
Details
Type/Funding
  DTC MATH 14 - Algebraic spline geometry methods in approximation theory
Swansea University Department of Mathematics
  Dr N Villamizar
Applications accepted all year round
The aim of the project is to explore algebraic geometry tools for the study of approximation methods based on piecewise polynomial functions, also known as splines.
Details
Type/Funding
  Integrability and instability of nonlinear waves (Advert Reference: RDF19/EE/MPEE/SOMMACAL)
Northumbria University Faculty of Engineering and Environment
  Dr M Sommacal
Application Deadline: 25 January 2019
Understanding the development of wave instabilities is a fundamental problem in mathematics and physics. Not only it is a theoretically challenging question per se, but it has relevant implications from the applied point of view, for many natural phenomena occur as a result of some instabilities.
Details
Type/Funding
  Non-linear perturbations of cosmological models and black hole spacetimes
Queen Mary University of London School of Mathematical Sciences
  Research Group: Geometry and Analysis
  Dr JA Valiente Kroon
Applications accepted all year round
The School of Mathematical Sciences of Queen Mary University of London invite applications for a PhD project commencing either in September 2019 for students seeking funding, or at any point in the academic year for self-funded students.
Details
Type/Funding
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