On successful completion of this module, students will be able to:
Compute the real and complex Fourier series of a given periodic function;
Evaluate the Fourier transform of a given non-periodic function;
Evaluate integrals containgin the Dirac delta distribution;
Compute the gradient of a given scalar field and the divergence and curl of a given vector field;
Calculate line and surface integrals;
Apply their knowledge to relevant problems in mathematics and physics;
theorems of Gauss and Stokes;
Fourier series and Fourier integrals;
Ordinary Differential Equations;
This module will be examined jointly with MA2332
in a 3-hour examination in Trinity term,
except that those taking just one of the
two modules will have a 2 hour examination.
Continuous assessment will contribute 10% to the final grade for the module at the annual
examination session and at supplementals where applicable.