Current courses

Semester 1

Code Class
MAGIC002 Differential topology and Morse theory
MAGIC009 Category Theory
MAGIC020 Dynamical Systems
MAGIC022 Mathematical Methods
MAGIC040 Operator Algebras
MAGIC049 Modular Forms
MAGIC053 Sheaf Cohomology
MAGIC057 Spectral Theory of Ordinary Differential Operators
MAGIC061 Functional Analysis
MAGIC063 Differentiable Manifolds
MAGIC073 Commutative Algebra
MAGIC076 The Heisenberg group in mathematics and physics
MAGIC081 String Theory
MAGIC085 Metric Number Theory
MAGIC096 Spectra and geometry of graphs and networks
MAGIC098 Adaptive Finite Element Methods
MAGIC099 Numerical methods in Python
MAGIC102 Slow viscous flow
MAGIC105 Symplectic Geometry
MAGIC108 Real and Complex Reflection Groups
MAGIC110 Complexity of Classification Problems

Timetable

Monday

    14
       
    15
       
    16
       
    17
       

Tuesday

    9
       
    13
       
    15
       
    16
       
    17
       

Wednesday

    15
       
    16
       
    17
       

Thursday

    15
       
    16
       
    17
       

Friday

    9
       
    11
       
    14
       
    15
       
    16
       
    17
       

What are core and specialist classes?

A core course is one which is of such widespread interest within the MAGIC Consortium that it will seek to deliver it each year ensuring that key topics are included in the syllabus. Each core course will comprise either 10 or 20 hours of live and recorded lectures.

A specialist course will either be pitched at PhD entry level (i.e., assuming knowledge of undergraduate level material) or build on material which has already been taught in a core MAGIC course. Thus, specialist courses should not be interpreted as being more advanced. The range of specialist courses offered by MAGIC represents a spectrum of mathematics topics outside the core which meet the requirements of members of the MAGIC Consortium. Each specialist course will comprise 10 hours of live lectures.

Semester 2

Code Class
MAGIC004 Applications of model theory to algebra and geometry
MAGIC008 Lie groups and Lie algebras
MAGIC014 Hydrodynamic Stability Theory
MAGIC021 Nonlinear Waves
MAGIC058 Theory of Partial Differential Equations
MAGIC064 Algebraic Topology
MAGIC074 Algebraic Geometry
MAGIC075 Representation Theory of Groups
MAGIC079 Inverse Problems
MAGIC083 Integrable Systems
MAGIC090 Introduction to Continuum Mechanics
MAGIC091 Mathematical Biology
MAGIC093 Markov Processes
MAGIC101 Advanced Quantum Theory
MAGIC107 Computability Theory and Applications
MAGIC109 Introduction to Hopf algebras and quantum groups

Timetable

Monday

    9
       
    15
       
    16
       
    17
       

Tuesday

    11
       
    16
       
    17
       

Wednesday

    9
       
    15
       
    16
       
    17
       

Thursday

    9
       
    11
       
    15
       
    16
       
    17
       

Friday

    9
       
    10
       
    14
       
    15
       
    16
       
    17
       

What are core and specialist classes?

A core course is one which is of such widespread interest within the MAGIC Consortium that it will seek to deliver it each year ensuring that key topics are included in the syllabus. Each core course will comprise either 10 or 20 hours of live and recorded lectures.

A specialist course will either be pitched at PhD entry level (i.e., assuming knowledge of undergraduate level material) or build on material which has already been taught in a core MAGIC course. Thus, specialist courses should not be interpreted as being more advanced. The range of specialist courses offered by MAGIC represents a spectrum of mathematics topics outside the core which meet the requirements of members of the MAGIC Consortium. Each specialist course will comprise 10 hours of live lectures.

View courses by year