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Applied Mathematics (MMath)

University of Edinburgh ยท Scotland ยท UTMMAAPPMA1FHTM

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Applied Mathematics (MMath) is a Postgraduate taught degree at University of Edinburgh, Scotland, typically 4 years of full-time study. It covers areas like computational mathematics, mathematical economics, linear algebra, discrete mathematics, mathematics, statistical computing. The summary below is compiled from public course information โ€” approximate, not official.

University
University of Edinburgh
Level
Postgraduate taught
Duration
4 years

What you'll study in Applied Mathematics (MMath)

computational-mathematicsmathematical-economicslinear-algebradiscrete-mathematicsmathematicsstatistical-computingstatistical-learningdifferential-equationsapplied-statisticsapplied-mathematicsengineering-mathematicsmathematics-educationdata-miningdata-analytics

Example subjects: Fundamentals of Algebra and Calculus, Statistics (Year 2), Introduction to Linear Algebra, Calculus and its Applications, Proofs and Problem Solving, Accelerated Algebra and Calculus for Direct Entry, Several Variable Calculus and Differential Equations, Probability, Accelerated Proofs and Problem Solving, Introduction to Data Science, Stochastic Modelling (Undergraduate), Commutative Algebra.

Frequently asked questions

How long is Applied Mathematics (MMath)?

Applied Mathematics (MMath) at University of Edinburgh is typically 4 years of full-time study. Approximate โ€” confirm with the university.

What will I study in Applied Mathematics (MMath)?

Applied Mathematics (MMath) covers areas like computational-mathematics, mathematical-economics, linear-algebra, discrete-mathematics, mathematics, statistical-computing, statistical-learning, differential-equations.

Who offers Applied Mathematics (MMath)?

Applied Mathematics (MMath) is offered by University of Edinburgh, Scotland.

Considering Applied Mathematics (MMath)?

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Sources: University of Edinburgh official course page. Information is compiled and summarised โ€” not copied verbatim โ€” and is approximate; always confirm with the original source.

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