← All courses at University of Liverpool

MMath Mathematics

University of Liverpool

Institution
University of Liverpool
Level
undergraduate
Subject
Mathematics
Duration
4 years
UCAS code
G101

Entry requirements

A level: ABB IB: 33 including 6 in Higher Mathematics. BTEC: D*DD in relevant diploma, when combined with A Level Mathematics grade A.

About this course

MMath (Hons) in Mathematics, spanning four years of advanced study. Core topics include Data Analysis, Statistics, Mathematical Modelling, Research Methods, and Artificial Intelligence & Machine Learning. The programme leads to a master's qualification upon completion of the four-year curriculum.

Modules

  • INTRODUCTION TO STUDY AND RESEARCH IN MATHEMATICS
  • MATHEMATICAL IT SKILLS
  • NUMBERS, GROUPS AND CODES
  • DIFFERENTIAL EQUATIONS
  • VECTOR CALCULUS WITH APPLICATIONS IN FLUID MECHANICS
  • NUMERICAL METHODS
  • CLASSICAL MECHANICS
  • COMPLEX FUNCTIONS
  • LINEAR ALGEBRA AND GEOMETRY
  • STATISTICS
  • PROBABILITY
  • METRIC SPACES AND CALCULUS
  • COMMUTATIVE ALGEBRA
  • FINANCIAL MATHEMATICS
  • OPERATIONAL RESEARCH: LINEAR AND CONVEX METHODS
  • STEM COMMUNICATION AND EDUCATION
  • BECOMING ENTREPRENEURIAL
  • FURTHER METHODS OF APPLIED MATHEMATICS
  • CARTESIAN TENSORS AND MATHEMATICAL MODELS OF SOLIDS AND VISCOUS FLUIDS
  • NUMERICAL METHODS FOR ORDINARY AND PARTIAL DIFFERENTIAL EQUATIONS
  • QUANTUM MECHANICS
  • RELATIVITY
  • MORE IS DIFFERENT: STATISTICAL MECHANICS, THERMODYNAMICS, AND ALL THAT
  • MATHEMATICAL BIOLOGY
  • NUMBER THEORY
  • GROUP THEORY
  • DIFFERENTIAL GEOMETRY
  • GAME THEORY
  • MATHEMATICS OF NETWORKS AND EPIDEMICS
  • COMBINATORICS
  • THE MAGIC OF COMPLEX NUMBERS: COMPLEX DYNAMICS, CHAOS AND THE MANDELBROT SET
  • TOPOLOGY
  • THEORY OF STATISTICAL INFERENCE
  • NETWORKS IN THEORY AND PRACTICE
  • APPLIED PROBABILITY
  • STOCHASTIC THEORY AND METHODS IN DATA SCIENCE
  • MATHEMATICS OF MACHINE LEARNING
  • MATHEMATICS INTERNSHIP
  • INTRODUCTION TO STRING THEORY
  • WAVES, MATHEMATICAL MODELLING
  • INTRODUCTION TO MODERN PARTICLE THEORY
  • ASYMPTOTIC METHODS FOR DIFFERENTIAL EQUATIONS
  • ELLIPTIC CURVES
  • GEOMETRY OF CONTINUED FRACTIONS
  • ALGEBRAIC GEOMETRY
  • GALOIS THEORY
  • ELLIPTIC CURVES
  • RIEMANN SURFACES
  • DISSERTATION FOR MMATH
  • MANIFOLDS, HOMOLOGY AND MORSE THEORY
  • LINEAR DIFFERENTIAL OPERATORS IN MATHEMATICAL PHYSICS
  • INTRODUCTION TO STRING THEORY
  • QUANTUM FIELD THEORY
  • ADVANCED TOPICS IN MATHEMATICAL BIOLOGY
  • WAVES, MATHEMATICAL MODELLING
  • INTRODUCTION TO MODERN PARTICLE THEORY
  • ASYMPTOTIC METHODS FOR DIFFERENTIAL EQUATIONS
  • DYNAMICAL SYSTEMS
  • REPRESENTATION THEORY OF FINITE GROUPS
  • GEOMETRY OF CONTINUED FRACTIONS
  • ALGEBRAIC GEOMETRY
  • GALOIS THEORY
  • SINGULARITY THEORY OF DIFFERENTIABLE MAPPINGS
  • FURTHER METHODS OF APPLIED MATHEMATICS
  • CARTESIAN TENSORS AND MATHEMATICAL MODELS OF SOLIDS AND VISCOUS FLUIDS
  • QUANTUM MECHANICS
  • GROUP THEORY
  • LINEAR STATISTICAL MODELS