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2024 Summer School on Combinatorics and Algorithms

Korean

The 2024 Summer School on Combinatorics and Algorithms is a venue for students and early-career researchers to learn selected topics in theoretical computer science and discrete mathematics. It will be a great opportunity for young and aspiring researchers to study topics which are important but not covered during the lectures in the university classes. This summer, two lecture series, combinatorial optimization and grid minor theorem, will be given by two leading experts on the subjects. There will be exercise sessions where you form a team and solve challenging questions related to the lecture subjects.

Lecturers and Topics

This lecture (12.5h) will cover essential topics in combinatorial optimization including: Berge’s theorem, Konig’s theorem, Egervary’s theorem, Karger’s min-cut algorithm and Gomory-Hu trees, Edmonds’ blossom algorithm for maximum matching, matroid 101, multi-commodity flow and k-coverage problems.


This lecture (6h) will present the notion of tree decomposition, treewidth and graph minor, and introduce the grid minor theorem by Robertson and Seymour. Grid minor theory is deemed as one of the most important theory in modern graph theory and has many applications in algorithms design, data structure, logic, etc.

Schedule

July 22 Monday

11:00-12:00 Combinatorial Optimization
12:00-14:00 Lunch & Dormitory check-in
14:00-15:30 Combinatorial Optimization
15:30-17:00 Homework and Team study
17:00-18:00 Recitation

July 23-25 Tuesday/Wednesday/Thursday

9:30-12:00 Combinatorial Optimization
12:00-13:30 Lunch
13:30-15:00 From treewidth to grid minor theorem
15:00-17:00 Homework and Team study
17:00-18:00 Recitation

July 26 Friday

9:30-12:00 Combinatorial Optimization
12:00-13:30 Lunch
13:30-15:00 From treewidth to grid minor theorem

Registration

Organizers