Course : Mathematical Economics

In preparation for the development of the Banach fixed point theorem, we have proceeded with the examination of the notion Lipschitz continuity. a (along with some work that involved for example the characterization of Lipschitz continuity for functions between Euclidean spaces-see here for the develpment of the full details) and contraction mappings (along with self-composition properties). We proceeded with the introduction of some general aspects of fixed point theory.

Notes for the above can be found here. The whiteboards from analogous Ac. year's 2020-21 lectures (please keep in mind that those are not necessarily identical to the current lectures but they contain some common elements) can be found here, and here.