M. Pelleau

Problem Solving

This course aims to demonstrate how real-life problems can be solved, such as gate allocation for airplanes, constrained pathfinding, etc. Various types of methods will be presented, such as greedy algorithms, local search, and constraint programming.

S1 3 ECTS 24h OPT EN M. Pelleau

Ce cours présente différents types de méthodes afin de formaliser et résoudre des problèmes fortement combinatoires.

Calendrier

Content

This course is divided into 4 main parts:

  1. Modelization
  2. Greedy Algorithms
  3. Local Search
  4. Constraint Programming

The course slides will be updated as the course progresses.

Hashcode

2018

Previous Years’ Content

Assessment Methods

  • Tests: at least 1 test.
  • Final written exam of 2 hours, counting for 60% of the grade.
  • Second session: 1h30 written exam.