| Credits |
6 credit points |
| Instructors |
Pendavingh, R. (Technische Universiteit Eindhoven) |
| E-mail |
rudi@win.tue.nl |
| Aim |
To provide insight in theory and development of practical methods for basic and advanced linear programming. |
| Description |
Part 1: Basic theory and algorithms of linear optimisation: Linear inequalities and Farkas' Lemma; linear optimization; duality; polyhedra and polytopes; the simplex algorithm; diophantine linear equations and basic notions of integer linear optimization. Part 2: Advanced linear optimization methods: The revised simplex method and column generation; Dantzig-Wolfe- and Benders' decomposition; network flow problems; the ellipsoid method; an interior point method; integer programming formulations.
|
| Examination |
Written exam |
| Literature |
Part 1: Lecture notes. Part 2: D. Bertsimas and J.N. Tsitsiklis: Introduction to linear optimisation, Athena Scientific, 1997. |
| Prerequisites |
Basic knowledge (bachelor level) of linear algebra and graph theory.
|
| Remarks |
www.win.tue.nl/~rudi Exam the 19th of may Room BBL 105B |