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Mathematical and computational methods in Geophysics

University of Edinburgh ยท Scotland ยท EASC09054

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Mathematical and computational methods in Geophysics is a subject at University of Edinburgh, Scotland. It covers topics like applied-mathematics, computational-mathematics, engineering-mathematics, mathematical-economics. It is part of 10 degrees. The information below is compiled from public course material โ€” approximate, not official.

University
University of Edinburgh
Code
EASC09054
Credit points
3.00

Topics covered

applied-mathematicscomputational-mathematicsengineering-mathematicsmathematical-economics

Degrees that include Mathematical and computational methods in Geophysics

Frequently asked questions

What is Mathematical and computational methods in Geophysics about?

Mathematical and computational methods in Geophysics covers topics like applied-mathematics, computational-mathematics, engineering-mathematics, mathematical-economics.

Which degrees include Mathematical and computational methods in Geophysics?

Mathematical and computational methods in Geophysics is part of 10 degrees, including Earth Science and Physical Geography (BSc Hons) - 4 Years (Full-time), Earth Science and Physical Geography (MEarthSci Hons) - 5 Years (Full-time), Geology and Physical Geography (BSc Hons), Geology and Physical Geography (MEarthSci), Geophysics and Geology (BSc Hons) - 4 Years (Full-time).

How many credit points is Mathematical and computational methods in Geophysics?

Mathematical and computational methods in Geophysics at University of Edinburgh is typically around 3.00 credit points. Approximate โ€” confirm with the university.

Where is Mathematical and computational methods in Geophysics taught?

Mathematical and computational methods in Geophysics is taught at University of Edinburgh, Scotland.

Studying Mathematical and computational methods in Geophysics?

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

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