Deepen your mathematical knowledge and move towards cutting-edge research under the guidance of world-leading experts
Year of entry: 2019
Chat with staff and students to find out more about postgraduate study at York.
Register nowThis MSc in Mathematical Sciences will develop your mathematical knowledge through a range of modules concentrated on one of our research specialisms in algebra, number theory, geometry and analysis, mathematical physics and mathematical biology. It will provide a bridge to world-class research in one of these areas.
It combines both traditional mathematics subjects with advanced courses that will prepare you for an array of numerate and analytical professions to be found at the core of the digital economy as well as prepare you for a PhD or other research paths.
As part of the Department of Mathematics at York, you will join our friendly and welcoming community. You'll benefit from high-quality teaching by expert staff, who are engaged in world-leading research in many areas of mathematics.
You choose a route through this degree which concentrates either on pure mathematics or, within the mathematics of the natural sciences, on mathematical physics or mathematical biology. In each, you'll take modules which prepare you for research, aligned with our research groups. You'll also have the opportunity to take modules outside your route to broaden the scope of your study.
The single route in Pure Mathematics centres on algebra and number theory with additional material in geometry and analysis.
In Applied Mathematics we offer two routes, one in mathematical physics and another in mathematical biology. There is overlap in areas such as partial differential equations and current hot topics which bridge the natural sciences, such as soft matter.
You'll undertake both a preparatory project and a dissertation in specialised subjects of your choice, with the aim of taking your research skills and understanding towards the frontiers of knowledge, with support and supervision from a dedicated member of staff.
You'll choose ten option modules from one of the following routes - five or six in the Autumn Term and four or five in the Spring Term.
All option modules are worth 10 credits.
Autumn Term:
Spring Term:
Autumn Term:
Spring Term:
Autumn Term:
Spring Term:
You may replace up to 30 credits with modules from the other route, as long as there are no timetable clashes. You may also replace up to 30 credits with final-year undergraduate Mathematics modules, subject to the Department's approval, provided the total credit number of third-stage (H-level) modules does not exceed 30.
Please note, modules may change to reflect the latest academic thinking and expertise of our staff.
You will complete a preparatory project in the Spring Term (20 credits) and a dissertation over the Summer Term and summer vacation (60 credits). For these you'll be supervised by one of our research experts in the field on which you have decided to focus.
Every course at York is built on a distinctive set of learning outcomes. These will give you a clear understanding of what you will be able to accomplish at the end of the course and help you explain what you can offer employers. Our academics identify the knowledge, skills, and experiences you'll need upon graduation and then design the course to get you there. Find out more about our approach to teaching and learning.
| Study mode | UK/EU | International |
|---|---|---|
| Full-time (1 year) | £7,810 | £17,370 |
Students on a Tier 4 Visa are not currently permitted to study part-time at York.
UK/EU or international fees? The level of fee that you will be asked to pay depends on whether you're classed as a UK/EU or international student.
Discover your funding options to help with tuition fees and living costs.
If you've successfully completed an undergraduate degree at York you could be eligible for a 10% Masters fee discount.
You can use our living costs guide to help plan your budget. It covers additional costs that are not included in your tuition fee such as expenses for accommodation and study materials.
You’ll work with world‐leading academics who’ll challenge you to think independently and excel in all that you do. Our approach to teaching will provide you with the knowledge, opportunities, and support you need to grow and succeed in a global workplace. Find out more about our approach to teaching and learning.
We use a wide range of teaching methods to suit different learning styles including:
Lectures are used to describe new concepts you will have to learn and problems classes put them into practice. Seminars are small, interactive sessions which allow us to focus on your individual needs.
While you're working on your project and your dissertation you'll have regular meetings with an academic supervisor who can offer advice and support. We aim to give you a supervisor with specialist knowledge of the area you're investigating.
You will be based in the Department of Mathematics in James College on Campus West. Most of your small group teaching will take place in the Department's dedicated MSc seminar room (the Dusa McDuff room), with larger classes taking place close by in James College, Derwent College and elsewhere on Campus West.
Our beautiful green campus offers a student-friendly setting in which to live and study, within easy reach of the action in the city centre. It's easy to get around campus - everything is within walking or pedalling distance, or you can always use the fast and frequent bus service.
For the majority of taught modules, assignments are set every fortnight. These assignments will help you develop your skills and identify areas for improvement. You'll receive verbal and written feedback during seminars, when you'll have a chance to discuss your work.
Most modules' final assessments take the form of closed exams. You'll be able to see past papers ahead of each exam which will give you an idea of the topics which may be covered and the level of complexity involved.
You'll also be assessed on presentations, project reports and your final dissertation.
The skills you develop on this course are in high demand in advanced careers that rely on logic and problem solving. It's also ideal preparation if you want to take your studies to a higher level.
| Qualification | Typical offer |
|---|---|
| Degree | You should have, or be about to complete, a 2:1 undergraduate degree in mathematics or in a subject with a substantial mathematics component. We may accept a 2:2 undergraduate degree supported by relevant professional qualifications. |
| Other qualifications | If you earned your undergraduate degree outside the UK, you should check that it is equivalent to a 2:1. Our country-specific pages can help you to find out. |
If English isn't your first language you may need to provide evidence of your English language ability.
You may benefit from a pre-sessional English language course. These courses are designed to help you improve your language, communication and study skills and help you prepare for your postgraduate degree.
You can apply and send all your documentation electronically through our online system. You don’t need to complete your application all at once: you can start it, save it and finish it later.
We offer a range of campus accommodation to suit you and your budget, from economy to deluxe.
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