Modules with MAU (Mathematics) codes that end in 1,3,5,7,9 are offered
during the first semester and those ending in 0,2,4,6,8 are offered during the second,
although the ones ending in 00 are yearlong modules. Some of the sophister modules are
offered every other year and those are listed with an asterisk. Unless indicated otherwise,
each module is worth 5 ECTS credits.
Algorithms and data structures I
Computational mathematics
Introduction to functional programming
Fuzzy logic and control systems
Maths, statistics & computation (10 ECTS)
Single-variable calculus (10 ECTS)
Introduction to programming
Engineering mathematics I
Mathematics for scientists I (10 ECTS)
Introduction to number theory
Analysis in several real variables
Ordinary differential equations
Advanced classical mechanics I
Engineering mathematics III
Multi-variable calculus for science
Fourier analysis for science
Equations of mathematical physics I
Introduction to number theory
Analysis in several real variables
Ordinary differential equations
Topics in combinatorial algebraic geometry
Advanced classical mechanics I
Engineering mathematics V
Lie algebras and Lie groups
Advanced complex analysis
Introduction to partial differential equations
Lie groups, Lie algebras and physics
Applied differential geometry
Practical numerical simulations
Introduction to statistics I
Probability and theoretical statistics
Multivariate linear analysis
Applied linear statistical methods I
Algorithms and data structures II
Artificial intelligence I
Maths, statistics & computation (10 ECTS)
Analysis on the real line
Techniques in theoretical physics
Introduction to computation theory and logic
Engineering mathematics II
Mathematics for scientists II (10 ECTS)
Fields, rings and modules
Introduction to complex analysis
Euclidean and non-Euclidean geometry
Advanced classical mechanics II
Introduction to numerical analysis
Engineering mathematics IV
Vector calculus for science
Introduction to complex analysis
Euclidean and non-Euclidean geometry
Advanced classical mechanics II
Advanced partial differential equations
Introduction to algebraic geometry
Classical electrodynamics
Interacting quantum systems
Introduction to numerical analysis
Fixed point theorems and economic equilibria
The standard model of elementary particle physics
Introduction to statistics II
Applied linear statistical methods II
Algorithms and data structures I
Algorithms and data structures II
Artificial intelligence I
Computational mathematics
Introduction to functional programming
Fuzzy logic and control systems
Maths, statistics & computation (10 ECTS)
Maths, statistics & computation (10 ECTS)
Single-variable calculus (10 ECTS)
Analysis on the real line
Techniques in theoretical physics
Introduction to programming
Introduction to computation theory and logic
Engineering mathematics I
Engineering mathematics II
Mathematics for scientists I (10 ECTS)
Mathematics for scientists II (10 ECTS)
Fields, rings and modules
Introduction to number theory
Advanced analysis (10 ECTS)
Analysis in several real variables
Introduction to complex analysis
Ordinary differential equations
Euclidean and non-Euclidean geometry
Advanced classical mechanics I
Advanced classical mechanics II
Introduction to numerical analysis
Discrete mathematics (10 ECTS)
Engineering mathematics III
Engineering mathematics IV
Multi-variable calculus for science
Vector calculus for science
Fourier analysis for science
Equations of mathematical physics I
Introduction to number theory
Advanced analysis (10 ECTS)
Analysis in several real variables
Introduction to complex analysis
Ordinary differential equations
Topics in combinatorial algebraic geometry
Euclidean and non-Euclidean geometry
Advanced classical mechanics I
Advanced classical mechanics II
Engineering mathematics V
Lie algebras and Lie groups
Advanced complex analysis
Introduction to partial differential equations
Advanced partial differential equations
Introduction to algebraic geometry
Classical electrodynamics
Lie groups, Lie algebras and physics
Applied differential geometry
Interacting quantum systems
Practical numerical simulations
Introduction to numerical analysis
Fixed point theorems and economic equilibria
Mathematics education (10 ECTS)
Quantum field theory (10 ECTS)
The standard model of elementary particle physics
Capstone project (20 ECTS)
Introduction to statistics I
Introduction to statistics II
Management science methods (10 ECTS)
Probability and theoretical statistics
Multivariate linear analysis
Applied linear statistical methods I
Applied linear statistical methods II
