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620-231 Vector Analysis | |
Credit Points | 12.5 |
Coordinator | Assoc. Professor P A Pearce |
Prerequisites | One of 620-112, 620-122, 620-200, 620-211 (1997 Handbook 618-112, 618-122, 618-200, 618-211); or all of 620-130, 620-141, 620-142 (1997 Handbook 618-130, 618-141, 618-142). |
Semester | 1 and 2 |
Contact | 36 lectures (three per week) and 12 x 1-hour laboratory classes or tutorials (one per week) |
Subject Description | Students completing this subject should comprehend
have developed the ability to
and appreciate
Functions of several variables: inverse and implicit function theorems; Lagrange multipliers. Vector calculus: vector fields, gradient, divergence and curl; line, surface and volume integrals; divergence theorem, Stokes' theorem and Green's theorem; curvilinear coordinates. |
Assessment | Up to 24 pages of written assignments and a three-hour end-of-semester written examination. |
Search : Index : Faculty of Science : Mathematics and Statistics
Prev 620-222 Linear and Abstract Algebra
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Status: Official 1998 Last Modified: Tuesday October 21 17:12 SGML to HTML Conversion: Information Technology Services Authorised by: Academic Registrar Email Enquiries: Course_Information@registrar.unimelb.edu.au