← All courses at University of Leicester

BSc Mathematics

University of Leicester

Institution
University of Leicester
Level
undergraduate
Subject
Mathematics BSc
Duration
3-4 years
UCAS code
G100, G101
Typical offer
A-level ABB

Entry requirements

A level: ABB including Maths

About this course

BSc in Mathematics. Core topics include Programming, Data Analysis, Statistics, Mathematical Modelling, and Artificial Intelligence & Machine Learning. The course spans three or four years, with an optional industrial placement year in a sponsoring company. Final-year students choose from a wide range of option modules and complete an independent investigation project.

Modules

  • Scientific Computing
  • Financial Engineering
  • Operational Research
  • Differential Geometry
  • Groups and Symmetry
  • Mathematical Modelling
  • Topology
  • Equations of Mathematical Physics
  • Business Microeconomics
  • Topics in Mathematical Biology
  • Machine Learning for Data Analysis and Artificial Intelligence
  • Markov Processes
  • Generalised Linear Models
  • Number Theory
  • Communicating Mathematics
  • Data Mining and Neural Networks
  • Fields and Classical Geometry
  • Complex Analysis
  • Introduction to Functional Data Analysis
  • Business Macroeconomics
  • Nonlinear Optimisation
  • Calculus and Analysis 1
  • Linear Algebra 1
  • Fundamentals of University Mathematics
  • Calculus and Analysis 2
  • Linear Algebra 2
  • Probability and Statistics
  • Elements of Number Theory
  • Business Microeconomics
  • Programming Fundamentals
  • Sets, Relations and Groups
  • Business Macroeconomics
  • Algorithms, Data Structures and Advanced Programming
  • Vector Calculus
  • Advanced Linear Algebra
  • Introduction to Computing
  • Differential Equations
  • Algebra
  • Investigations in Mathematics
  • Actuarial Modelling 1
  • Statistical Distributions and Inference
  • Advanced Discrete Mathematics
  • Mathematical Foundations of AI and Machine Learning
  • Statistical Data Analysis
  • Industrial Applications of Mathematics
  • Actuarial Modelling 2