This course examines the nature and value of democracy, and the various roles played by citizens and constitutions in sustaining it. The first part of the...

Democracy, Citizenship and Constitutions (POLS0075)

Dissertation/Project in Language Science (PALS0025)

The organisational behaviour element of this module is a management skills practicum focusing on managing organisational behaviour. The organisational...

Organisational Behaviour and Leadership (MSIN0119)

The organisational behaviour element of this module is a management skills practicum focusing on managing organisational behaviour. The organisational behaviour element gives students a firm foundation in organisational behaviour theory. Students identify areas of strength and weakness in different areas and are given practical steps that can be taken to build their skill set.
The leadership element of this module focuses on understanding key leadership theories and building the leadership skills of students, particularly in relation to working in a complex, uncertain, and diverse global environment.

This course is intended as an introduction to the theory of second order elliptic partial differential equations. Elliptic equations play an important role in...

Elliptic Partial Differential Equations (MATH0090)

This course is intended as an introduction to the theory of second order elliptic partial differential equations. Elliptic equations play an important role in many fields of geometry and a strong background in linear elliptic equations provides a foundation for understanding other topics such as minimal surfaces, harmonic maps and general relativity. The course is centred around linear theory, with an outlook on non-linear equations. Both classical and weak solutions to elliptic equations are discussed, addressing the existence and uniqueness for solutions to the Dirichlet problem and analysing the regularity of solutions. This involves establishing maximum principles, Schauder estimates (and other estimates on solutions). Finally we will discuss the De Giorgi- Nash-Moser theory, which can be used for example to establish the regularity of weak solutions to the minimal surface equation (which is non-linear).