Mathematical Economics
Module Code: EC308B
Module Title: Mathematical Economics
- ECTS Weighting: 5
- Semester/Term Taught: Michaelmas Term
- Contact Hours: 22 hours of lectures and 5 hours of tutorials
- Module Personnel: Professor Paul Scanlon
Learning Outcomes
On successful completion of this module, you will be able to:
- Formulate economic problems mathematically
- Apply mathematical techniques to economic problems in both dynamic and static settings
- Interpret mathematical formulations of economic problems
- Derive and draw economic insights from solutions to mathematically formulated economic models
- Program MATLAB code to represent and solve some mathematically formulated economic problems
Satisfactory completion of this module will contribute to the development of the following key skills:
- Ability to understand mathematical representations of economic models
- Ability to represent economic dynamics in mathematical form
- Ability to quantify insights from economic models
- Ability to synthesize different mathematical techniques when solving economic problems
Module Learning Aims
The module covers topics in optimization in both dynamic and static settings. In particular, one goal of this half of the module is to show how mathematical techniques may be applied to economic modelling. Particular emphasis is placed on the application of advanced mathematical methods to standard neoclassical production and consumption theory.
Module Content
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Topics discussed during Michaelmas Term include:
- Kuhn-Tucker Optimization in Static and Dynamic Settings
- Differential Equations
- Difference Equations
- Applications of Integration
- Approximation Theory
- Dynamic Optimization Theory
Recommended Reading List
Chiang, A.C. and Wainwright, K., Fundamentals of Mathematical Economics (4 th ed.), McGraw-Hill, 2005.
Other Texts TBA
Module Pre Requisite
EC2040
Assessment Details
There will be a term test in Michaelmas Term accounting for 70% of the overall grade, and the take-home assignment will comprise the remaining 30% of the overall grade.
Module Website
Blackboard