Видео ютуба по тегу Erdos Stone Theorem

Nitya Mani: Turán Problems on Mixed Graphs
Nitya Mani: Turán Problems on Mixed Graphs
Graph theory at KAIST 10-2 Erdos Stone Simonovits theorem
Graph theory at KAIST 10-2 Erdos Stone Simonovits theorem
KAIST Extremal graph theory 1-3 Supersaturations and Erdos-Stone-Simonovits theorem
KAIST Extremal graph theory 1-3 Supersaturations and Erdos-Stone-Simonovits theorem
Graph Theory and Additive Combinatorics - MIT - Lec 08
Graph Theory and Additive Combinatorics - MIT - Lec 08
Graph Theory and Additive Combinatorics - MIT - Lec 02
Graph Theory and Additive Combinatorics - MIT - Lec 02
Graph Theory, Lecture 40: The Regularity Lemma II: two simple applications
Graph Theory, Lecture 40: The Regularity Lemma II: two simple applications
Graph Theory, Lecture 38: Extremal graph theory III: Sparse graphs and linkability
Graph Theory, Lecture 38: Extremal graph theory III: Sparse graphs and linkability
Лекция 15 по экстремальной комбинаторике: Теорема Эрдёша–Стоуна, часть 2
Лекция 15 по экстремальной комбинаторике: Теорема Эрдёша–Стоуна, часть 2
Лекция 14 по экстремальной комбинаторике: Теорема Эрдёша–Стоуна, часть 1
Лекция 14 по экстремальной комбинаторике: Теорема Эрдёша–Стоуна, часть 1
Graph Theory, Lecture 17: Extremal graph theory II: Dense graphs
Graph Theory, Lecture 17: Extremal graph theory II: Dense graphs
extremal graph theory: explain Erdos Stone Simonovits theorems
extremal graph theory: explain Erdos Stone Simonovits theorems
Erdos Stone Simonovits
Erdos Stone Simonovits
Part5: proof of Erdős–Stone using Szemerédi regularity lemma
Part5: proof of Erdős–Stone using Szemerédi regularity lemma
Part 2: Turán's theorem
Part 2: Turán's theorem
Erdős–Stone Theorem. MATH 492/529 Extremal Combinatorics, University of Victoria.
Erdős–Stone Theorem. MATH 492/529 Extremal Combinatorics, University of Victoria.
Graph Theory 10-2: Erdos Stone Theorem
Graph Theory 10-2: Erdos Stone Theorem
Turan numbers of cycles 1
Turan numbers of cycles 1
2. Forbidding a subgraph I: Mantel's theorem and Turán's theorem
2. Forbidding a subgraph I: Mantel's theorem and Turán's theorem