On successful completion of this module, students will be able to:

State and prove the Green's, Stokes' and Gauss' integral theorems;

Solve homogeneous and non-homogeneous first and second order ordinary differential equations with constant coefficients;

Determine series solutions (including Frobenius method) of first and second order ordinary differential equations with non-constant coefficients;

Apply separation of variables to solve partial differential equations;

Apply their knowledge in mathematical and physical domains where relevant;

Module Content

Application of the theorems of Green, Stokes and Gauss;

Ordinary Differential Equations;

Partial differential equations;

Module Prerequisite

MAU23403

Assessment Detail

This module will be examined in a 2-hour examination in Trinity term. Continuous assessment will contribute 20% to the final grade for the module at the annual examination session. Supplementals if required will consist of 100% exam.