Course for international guest/part time students

Faculty
Faculty of Science
Organization
TTK Department of Operations Research
Code
polkom1u0um17em
Title
Polyhedral combinatorics (l)
Usual semester
Spring
Published semester
2025/26/2
ECTS
3
Language
en
Learning outcomes
Knowledge: getting familiar with the main notions and applications of polyhedral combinatorics Ability: to understand and use mathematical models based on polyhedral combinatorics Attitude: the need to deepen the applied mathematical knowledge, to gain new applied mathematical skills, to develop competencies. Aspiration to apply the mathematical knowledge for a wide range of problems Autonomy and Responsibility: based on the gained knowledge in polyhedral combinatorics, the students are able to decide which tools are the most suitable to solve applied problems
Course content
Total dual integrality. Convex hull of matchings. Polymatroid intersection theorem, submodular flows and their applications in graph optimization (Lucchesi and Younger theorem, Nash-Williams orientation theorem)
Assessment method
exam
Bibliography
lecture notes

Programmes of the course

Title (code) Lang. Level Mandatory Year ...
Alkalmazott matematikus MSc - Operációkutatás szakirány (TTK-ALKMAT-OPKUT-NMHU) hu 7 1/2
Applied Mathematician (TTK-ALKMAT-NMHU) hu 7 1/2
Applied Mathematician (TTK-ALKMAT-NMEN) en 7 1/2
Erasmus Programme (TTK-ERASMUS-NXXX) en Mandatory
Mathematician (TTK-MATEMAT-NMEN) en 7 1/2
Mathematician (TTK-MATEMAT-NMHU) hu 7 1/2
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