Decision-making plays a fundamental role in performance at many organizations. For example, firms often seek to allocate limited resources and plan activities in order to create value for stakeholders. Mathematics and information technology are becoming more important as tools to support decisions.
Mathematics for decisions will address the following questions:
- How can we build mathematical models for decision making in a given practical setting?
- How can we use computer tools to solve and analyze the models numerically?
- How can we use the model results for improved decision making?
The course will use modeling techniques and methods from mathematics, such as mathematical programming, network optimization, and dynamic programming. These will be applied to a wide range of decision situations related to economics and business administration. Mathematical formulations will be implemented and solved numerically, using relevant computer tools.
Most of the teaching will be problem-based, where models are developed from practical situations. Theory/methods are covered to a suitable extent as to address those problems.