Doctoral Programme in Mathematics

• Summary
• Structure
• Organisation
• Competencies
• Admission
• Research lines
• Quality

Linear Algebra

    Matrix theory and applications to control systems   

    Iterative solution of linear systems and applications

Analysis

    Operator theory

    Vector and multilinear Fourier analysis

    Spaces and algebras of differentiable functions

    Methods of functional analysis for mathematical analysis

    Dynamic linear systems: chaos

Applied Mathematics

    Numerical analysis, images and simulation

    Resolution of equations and nonlinear systems

    Nonlinear partial differential equations

Mathematical Modeling

    Stochastic differential equations and their applications

    Modeling the spread of infectious diseases and social habits

    Mathematical modeling for metabolic and energy engineering

    Mathematical models in physics

Algebra, Geometry and Topology

    Theory of representations of finite groups

    Arithmetic and structural properties of groups and applications

    Theory of singularities: generic geometry and morphology

    Diffuse metrics and quasimetrics: applications