Topics in Ring and Representation Theory
University of Edinburgh · Scotland · MATH11144
Topics in Ring and Representation Theory is a subject at University of Edinburgh, Scotland. It covers topics like computational-mathematics, discrete-mathematics, linear-algebra, topology. It is part of 14 degrees. The information below is compiled from public course material — approximate, not official.
University of Edinburgh
MATH11144
3.00
Topics covered
Degrees that include Topics in Ring and Representation Theory
- Applied Mathematics (BSc Hons)
- Applied Mathematics (MMath)
- Economics and Mathematics (MA Hons)
- Economics and Statistics (MA Hons)
- Mathematical Physics MSc
- Mathematics and Business BSc (Hons)
- Mathematics and Music (BSc Hons)
- Mathematics and Physics (BSc Hons)
- Mathematics and Statistics (BSc Hons)
- Mathematics (BSc Hons)
- Mathematics (MA Hons)
- Mathematics (MMath Hons)
- Philosophy and Mathematics (MA Hons)
- Theoretical Physics MSc
Frequently asked questions
What is Topics in Ring and Representation Theory about?
Topics in Ring and Representation Theory covers topics like computational-mathematics, discrete-mathematics, linear-algebra, topology.
Which degrees include Topics in Ring and Representation Theory?
Topics in Ring and Representation Theory is part of 14 degrees, including Applied Mathematics (BSc Hons), Applied Mathematics (MMath), Economics and Mathematics (MA Hons), Economics and Statistics (MA Hons), Mathematical Physics MSc.
How many credit points is Topics in Ring and Representation Theory?
Topics in Ring and Representation Theory at University of Edinburgh is typically around 3.00 credit points. Approximate — confirm with the university.
Where is Topics in Ring and Representation Theory taught?
Topics in Ring and Representation Theory is taught at University of Edinburgh, Scotland.
Studying Topics in Ring and Representation Theory?
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Sources: University of Edinburgh public course catalogue. Information is compiled and summarised — not copied verbatim — and is approximate; always confirm with the original source.
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