Vector Integral Calculus
This course is the sequel to MATH2010.03, and covers the
integral calculus of functions of n variables. It is a
required course for the honours programmes in Mathematics.
It is also a natural continuation of MATH2310.03. Though that
course has some topics in common, here they will be treated in
Topics include multiple integrals, Jacobian determinants, change
of variables, vector fields, curl and divergence, line and
surface integrals, theorems of Gauss-Green-Stokes, differential
The text will be Marsden and Tromba, Vector Calculus, 3rd ed.
THIS COURSE IS INTENDED PRIMARILY FOR STUDENTS WHO HAVE TAKEN THE
HONOURS VERSIONS OF FIRST AND SECOND YEAR COURSES.
The prerequisites are (i) MATH1120.03 or MATH2090.03 or MATH2320.03;
(ii) MATH2022.03 or MATH2222.03, and (iii) MATH2010.03 or MATH2310.03
or permission of Programme Director and MATH2015.03.
Degree credit exclusions are MATH3310.03 and ACMS2030.06
Prerequisites: AS/SC/MATH2010.03, or AS/SC/MATH2310.03, or
AS/SC/MATH2015.03 and written permission of the Mathematics
Undergraduate Director (normally granted only to students
proceeding in Honours programmes in Mathematics or in the
Specialized Honours Programme in Statistics).
Corequisites: AS/SC/MATH2022.03 or AS/SC/MATH2222.03.
Coordinator: N. Purzitsky