• Undergraduate
  • BSc

Mathematics with Mathematical Computation

Apply mathematical thinking to theoretical computer science and advance your knowledge of high performance computing

Apply mathematical thinking to theoretical computer science and advance your knowledge of high performance computing

Develop a broad understanding of mathematical theory, concepts and applications

Engage with ideas that will develop your critical and intellectual abilities and introduce new ways of thinking

Course key facts

  • Qualification

    • BSc

  • Duration

    3 years

  • Start date

    October 2026

  • UCAS course code

    G102

  • Study mode

    Full-time

  • Fees

    • £9,790 per year Home

    • £42,700 per year Overseas

  • Delivered by

  • Location

    • South Kensington

  • Applications: places

    12 : 1 (2024)

Minimum entry standard

  • A*A*A (A-level)

  • 39 points (International Baccalaureate)

View full entry requirements

Course overview

This course aims to present you with a wide range of mathematical ideas in a way that develops your critical and intellectual abilities.

You'll develop a broad understanding of mathematical theory and application, with opportunities to deepen your knowledge in areas that appeal to you.

You will engage with concepts that are both a direct continuation of those at A-level, and others that introduce you to new ways of thinking.

Your studies will cover the key areas of mathematics such as algebra, analysis, probability and statistics. You'll also explore topics including the logical structure of arguments, the proper definition of mathematical objects, the design of sophisticated mathematical models, and the legitimacy of computations.

As part of the Mathematical Computation specialisation, you will focus on topics such as high-performance computing and scientific computation.

You will also have the opportunity to choose from a wide selection of optional modules – many of which are linked to our cutting-edge research and led by pre-eminent experts in their fields.

As a graduate in mathematics, you'll possess a set of logical and analytical skills that employers highly value, enabling you to pursue opportunities across the commercial, government and education sectors.

Structure

This page is updated regularly to reflect the latest version of the curriculum. However, this information is subject to change.

Find out more about potential course changes.

Please note: it may not always be possible to take specific combinations of modules due to timetabling conflicts. For confirmation, please check with the relevant department.

In your first year, you will study the following core modules.

Core modules

In your second year, you will study seven core modules, including the i-Explore module.

You will also select two optional modules..

Optional modules may be prerequisites for modules in later years. You will be advised about such dependencies before making your choices.

 

Core modules

Optional modules

In your third year, you will be able to access a large selection of optional modules, including those specifically required for your stream of study.

You will choose at least three modules from Group A to graduate with a Mathematical Computation degree.

In addition, you will be able to choose a further five or six modules, depending on the number of ECTS credits awarded. This may include Group B modules, modules available in Year 2, and at most one offered by other departments.

Group A

  • Computational Linear Algebra
  • Computational Partial Differential Equations
  • Finite Elements: Numerical Analysis and Implementation
  • Mathematics Research Project
  • Methods for Data Science
  • Numerical Solutions of Ordinary Differential Equations
  • Scientific Computing

 

Group B

  • Advanced Topics in Partial Differential Equations
  • Algebra 3
  • Algebraic Combinatorics
  • Algebraic Number Theory
  • Algebraic Topology
  • Applied Complex Analysis
  • Applied Probability
  • Asymptotic Methods
  • Bifurcation Theory
  • Communicating Mathematics
  • Consumer Credit Risk Modelling
  • Dynamical Systems
  • Dynamics of Games and Learning
  • Fluid Dynamics 1
  • Fluid Dynamics 2
  • Function Spaces and Applications
  • Functional Analysis
  • Galois Theory
  • Geometric Complex Analysis
  • Group Representation Theory
  • Group Theory
  • Groups and Rings
  • Introduction to Geophysical Fluid Dynamics
  • Lebesgue Measure and Integration
  • Markov Processes
  • Mathematical Biology
  • Mathematical Finance: An Introduction to Option Pricing
  • Mathematical Logic
  • Mathematics of Business and Economics
  • Number Theory
  • Partial Differential Equations in Action
  • Probability for Statistics
  • Probability Theory
  • Quantum Mechanics 1
  • Quantum Mechanics 2
  • Special Relativity and Electromagnetism
  • Applied Statistical Inference
  • Statistical Theory
  • Stochastic Simulation
  • Survival Models
  • Tensor Calculus and General Relativity
  • Time Series Analysis

The list gives you an idea of the optional modules that you may be able to choose from, not the exact modules that will be offered. You may only take the same module once, even if offered in different years and at different levels.

Teaching and assessment

Balance of teaching and learning

This is a general guide to how teaching and learning are usually balanced across this course. The methods used may change based on the modules you take.

Key

  • Lectures, seminars and similar
  • Independent study

Year 1

  • 22% Title 1 goes here
  • 78% Title 2 goes here

Year 2

  • 20% Title 1 goes here
  • 80% Title 2 goes here

Year 3

  • 16% Title 1 goes here
  • 84% Title 2 goes here

Teaching and learning methods

  • A person studying independently
    Independent learning
  • A group of people interacting
    Group learning
  • Person at lectern giving speech
    Lectures
  • Four students sitting in a tutorial
    Tutorials
  • Person participating in classroom discussion.
    Problem solving
  • Individual research project
    Research projects

Balance of assessment

This is an example of how assessments are usually divided, based on a typical pathway through the course. The actual breakdown may vary depending on the modules you choose.

Key

  • Coursework
  • Examinations

Year 1

  • 30% Title 1 goes here
  • 70% Title 2 goes here

Year 2

  • 20% Title 1 goes here
  • 80% Title 2 goes here

Year 3

  • 10% Title 1 goes here
  • 90% Title 2 goes here

Assessment methods

  • Group assignments and projects
  • Person completing coursework
    Individual projects
  • Online tests and quizzes
  • Oral presentations
  • Poster project
    Poster presentations
  • Short, individual tests
  • A person completing a written exam
    Written examinations

Entry requirements

We consider all applicants on an individual basis, welcoming students from all over the world.

How to apply

Apply via UCAS

You can submit your application via UCAS Hub. There you can add this course as one of your choices and track your application.

Submit your application via UCAS | G102

UCAS institution code: I50

Application deadlines – 14 January 2026 at 18.00 (UK time)

Fees and funding

Home fee

2026 entry

£9,790 per year

Home tuition fees

The UK government sets a maximum fee for full-time home undergraduate courses. In November 2025, the Government announced the following increases in tuition fees:

  • 2026–27 academic year: Maximum tuition fee for standard full-time courses will be £9,790 per year.
  • 2027–28 academic year: Maximum tuition fee for standard full-time courses will be £10,050 per year.

Overseas fee

2026 entry

£42,700 per year

How will studying at Imperial help my career?

90% Of Imperial Mathematics graduates in work or further study*

  • 90% Of Imperial Mathematics graduates in work or further study*
  • 10%

84% Of Imperial Mathematics graduates in highly skilled work or further study*

  • 84% Of Imperial Mathematics graduates in highly skilled work or further study*
  • 16%

*2022-23 graduate outcomes data, published by HESA in 2025

Gain transferable skills relevant to a career in industry, government and academia.

With specialised knowledge, you'll be highly sought after in a range of sectors.

International banking, computing, business, law and accountancy are just some of your options.

Other potential career paths could include financial services and healthcare technology.

Course data

Compare this course

Terms and conditions

There are some important pieces of information you should be aware of when applying to Imperial. These include key information about your tuition fees, funding, visas, accommodation and more.

Read our terms and conditions

You can find further information about your course, including degree classifications, regulations, progression and awards in the programme specification for your course.

Programme specifications