Found 9 relevant results in 2.05s where lecturer="Benjamin Sudakov"

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401-3055-64L 2021W , 2022W , 2023W , 2025W , 2026W 5 Credits BSC , DR , MSC D-INFK , D-MATH , D-ITET

Combinatorics is a fundamental mathematical discipline as well as an essential component of many mathematical areas, and its study has experienced an impressive growth in recent years. This course provides a gentle introduction to Algebraic methods, illustrated by examples and focusing on basic ideas and connections to other areas.

2021W
2022W
2023W
2025W
401-3052-10L 2020S , 2021S , 2022S , 2023S , 2024S , 2025S , 2026S 9 Credits BSC , MSC , WBZ D-ITET , D-INFK , D-MATH , D-PHYS

Basics, trees, Caley's formula, matrix tree theorem, connectivity, theorems of Mader and Menger, Eulerian graphs, Hamilton cycles, theorems of Dirac, Ore, Erdös-Chvatal, matchings, theorems of Hall, König, Tutte, planar graphs, Euler's formula, Kuratowski's theorem, graph colorings, Brooks' theorem, 5-colorings of planar graphs, list colorings, Vizing's theorem, Ramsey theory, Turán's theorem

2020S
2021S
2022S
2023S
2024S
2025S
401-3052-DRL 2022S , 2023S , 2024S 2 Credits DR D-MATH

Basics, trees, Caley's formula, matrix tree theorem, connectivity, theorems of Mader and Menger, Eulerian graphs, Hamilton cycles, theorems of Dirac, Ore, Erdös-Chvatal, matchings, theorems of Hall, König, Tutte, planar graphs, Euler's formula, Kuratowski's theorem, graph colorings, Brooks' theorem, 5-colorings of planar graphs, list colorings, Vizing's theorem, Ramsey theory, Turán's theorem

2022S
2023S
401-3052-05L 2020S , 2021S , 2022S , 2023S , 2024S , 2025S , 2026S 5 Credits BSC , MSC D-BSSE , D-INFK , D-MATH , D-PHYS , D-ITET

Basic notions, trees, spanning trees, Caley's formula, vertex and edge connectivity, 2-connectivity, Mader's theorem, Menger's theorem, Eulerian graphs, Hamilton cycles, Dirac's theorem, matchings, theorems of Hall, König and Tutte, planar graphs, Euler's formula, basic non-planar graphs, graph colorings, greedy colorings, Brooks' theorem, 5-colorings of planar graphs

2020S
2021S
2022S
2023S
2024S
2025S
401-3054-14L 2020W , 2022W , 2024W , 2025W , 2026W 5 Credits BSC , DR , MSC D-INFK , D-MATH , D-ITET

This course provides a gentle introduction to the Probabilistic Method, with an emphasis on methodology. We will try to illustrate the main ideas by showing the application of probabilistic reasoning to various combinatorial problems.

2020W
2022W
2024W
2025W
401-3054-DRL 2022W 2 Credits DR D-MATH

This course provides a gentle introduction to the Probabilistic Method, with an emphasis on methodology. We will try to illustrate the main ideas by showing the application of probabilistic reasoning to various combinatorial problems.

252-4202-00L 2006S , 2006W , 2007S , 2007W , 2008S , 2008W , 2020S , 2020W , 2021S , 2021W , 2022S , 2022W , 2023S , 2023W , 2024S , 2024W , 2025S , 2025W , 2026S , 2026W 2 Credits DR , MSC , WBZ D-MATH , D-INFK

Presentation of recent publications in theoretical computer science, including results by diploma, masters and doctoral candidates.

2006S
2006W
2007S
2007W
2008S
2008W
2020S
2020W
2021S
2021W
2022S
2022W
2023S
2023W
2024S
2024W
2025S
2025W
2026W
401-3050-72L 2022W , 2024W , 2025W , 2026W 4 Credits BSC , MSC D-MATH

The seminar will consist of student presentations and will cover a variety of topics in modern-day combinatorics. The seminar is aimed at third year bachelor students or master students with a background in combinatorics (e.g. the Graph Theory course).

2022W
2024W
2025W
401-3050-71L 2021W 4 Credits BSC , MSC D-MATH

The seminar will consist of student presentations and will cover a variety of topics in modern-day combinatorics. The seminar is aimed at third year bachelor students or master students with a background in combinatorics (e.g. the Graph Theory course).