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1-30 of 57 search results
| Name | |||
|---|---|---|---|
MathematicsThe School of Mathematics offers an exceptionally wide range of opportunities for postgraduate studies in mathematics. |
PhD, MPhil | Full-time, Part-time | Programme |
MedicineThe School of Medicine offers research degrees in the medical disciplines such as cancer, immunology, infection, immunity, neurosciences, mental health and population medicine. |
PhD, MPhil, MD | Full-time, Part-time | Programme |
Pure MathematicsResearch in this area spans: Ordinary and partial differential equations; Functional analysis; Analytical and computational spectral theory; Quantum mechanics; Number theory and its applications; Mathematical physics; Operator algebras; Algebraic geometry. |
PhD, MPhil | Full-time, Part-time | Area |
Operational ResearchResearch in this area spans: Modelling of traffic flow; Healthcare modelling; Modelling of the spread of infectious diseases; Queueing theory; Scheduling and timetabling problems; Metaheuristics; Discrete optimisation. |
PhD, MPhil | Full-time, Part-time | Area |
Applied MathematicsResearch in this area spans: Wave propagation in inhomogeneous media; Homogenisation; Fluid mechanics; Structural and solid mechanics; Numerical analysis and scientific computing; Applied mathematical modelling; Memory effects; Inverse problems; Integral transforms. |
PhD, MPhil | Full-time, Part-time | Area |
Accounting and FinanceThe Accounting and Finance Section at Cardiff Business School has an established and expanding worldwide reputation for conducting high quality theoretical and empirical research in accounting and finance and related fields. |
PhD | Full-time, Part-time | Area |
Physics and AstronomyThe wide range of expertise within the School of Physics and Astronomy enables the School to offer a variety of opportunities for higher degrees by research. |
PhD, MPhil | Full-time, Part-time | Programme |
Probability and StatisticsResearch in this area spans: Multivariate statistical analysis; Time series analysis; Statistical modelling in market research; Optimal experimental design; Stochastic global optimisation; Change point detection; Probabilistic methods in search and number theory; Fisheries; Medical statistics; Random fields; Mathematical finance. |
PhD, MPhil | Full-time, Part-time | Area |
CombinatoricsThis project will develop knowledge and skills in several general areas of algebraic, geometric and enumerative combinatorics, including polytope theory, poset theory and symmetric function theory. |
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Game TheoryThis project will aim to build on research by exploring novel reinforcement learning algorithms and/or other techniques from machine learning. |
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Integer OptimisationThe project aims to develop novel algebraic and geometric methods that can be successfully applied to study integer optimisation problems, with a special focus on sparsity of solutions in context of (linear or nonlinear) integer optimisation. |
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Design of experiments in regression models with correlated observationsThis project aims to develop the theoretical and methodological principles for the problem of optimal experimental design in the case of correlated observations. |
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Adaptive modelling and optimisation of hyperelastic cellular structuresThis project will identify mechanical properties amenable to mathematical treatment and produce physically realistic mathematical models for natural cellular structures. |
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Development of a platform for healthcare operations management underpinning strategic, tactical and operational decisionsThis project will develop a platform for healthcare operations management underpinning strategic, tactical and operational decisions. |
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Spectral element mimetic least squares PGD methodThe project will develop new numerical discretisations for solving PDEs that can subsequently be applied to problems in fluid mechanics and will build on current expertise in the School. |
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Mathematical methods for scale-bridging: From interacting particle systems to differential equationsThe focus of the project is on applying two new mathematical developments for the purpose of scale bridging. |
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Problems in microlocal analysis with an emphasis on spectral asymptotics and scattering theoryIn this project, you will gain exposure to a variety of ideas from microlocal analysis and how they are used in problems initiated with the field of quantum mechanics, more specifically quantum chaos. |
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The Influence of Compressibility on the Dynamics of Encapsulated MicrobubblesThe dynamics of EMBs in viscoelastic fluids forced by ultrasound forms the focus of this project. |
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Vertex algebras and generalisations of Lie theoryThis project focuses on symmetric functions and their implications in representation theory, finite dimensional semisimple Lie algebras and their representations, affine Kac-Moody algebras and infinite dimensional Lie algebras. |
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Superconducting diamond as a bridge to the quantum mechanical worldThis project will continue work to explore the fundamental modes of Nano Electro-Mechanical (NEMS) bridges made out of diamond and methods of detection using quantum circuitry. |
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Optimisation of placement of charging stations for electrical vehicles in road networksThe aim of this PhD project is to develop novel modelling and algorithmic solutions for the charging limitations of electrical vehicles in road networks by drawing from existing research in the fields of optimisation and network theory. |
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Investigating peroxisome dysregulation in Alzheimer’s diseaseIn this project you will first determine how peroxisomes respond to the specific pathogenic proteins associated with AD in vivo. |
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Machine Learning for Dimension Reduction in High‐Dimensional DatasetsThis project will focus on the improvement of existing methodology for more accurate and computationally faster estimation algorithms to achieve SDR. |
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In silico modelling of parasite dynamicsThis PhD studentship will bridge this divide by modelling disease transmission at all scales in four WPs. |
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Operator Algebras and Noncommutative GeometryThe application of Operator Algebras and K-theory to understand structural problems in statistical mechanics and conformal quantum field theory. |
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Least Squares PGD Mimetic Spectral Element Methods for Systems of First-Order PDEsThe goal of this project is to develop a least squares PGD mimetic spectral element method for the Stokes problem. |
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Spectral approximationThis project will deal with problems of spectral approximation for operators and operator pencils and try to identify classes of operator for which efficient spectrally inclusive algorithms can be devised. |
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Sparsity and structures in large-scale machine learning problemsThe main objective of this project is to investigate the design of efficient approaches to scale-up and improve state-of-the-art machine learning techniques, while providing theoretical guarantees on their behaviour. |
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Calcium and mechanics in embryogenesis: continuum and cell-based modelsThe aim of this project is to extend models to systems of nonlinear partial differential equations to study the rheology of the embryonic epithelial tissue as a viscoelastic medium. |
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Investigating the childhood neurodevelopmental origins of adult mental illnessThis PhD utilises new data generated by a Wellcome Trust Collaborative Award between Cardiff and Bristol Universities to test hypotheses on why child NDDs show links with later adult mental illness. |
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