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Multiobjective Optimisation

Class at Faculty of Mathematics and Physics |
NOPT017

Syllabus

- Eficient (Pareto-optimal) solutions

- Skalarization and relation to efficient solutions

- Special sub-classes: multiobjective convex and linear programming

- Various approaches to solve the problem

- Combinatorial multiobjective optimization (shortest path, minimum spanning tree)

- Multicriteria decision making (DEA, AHP)

It is assumed that the students have a basic knowledge of optimization, in particular linear programming.

Annotation

The lecture studies decision situations, when more critria are involved. We show how to handle such optimization problems.

Remark: The course can be tought once in two years.