Graph Theory, Lecture 1: Introduction
Introductory remarks: why choose graph theory at university? Wire cube puzzle; map colouring problem; basic definitions. Euler's Königsberg bridges theorem with proof (Chapter 1.8). Based on R.Diestel, Graph Theory, Springer GTM173, 6th edition 2025. Ebooks available at https://diestel-graph-theory.com under links "Standard eBook" and "Professional Edition".
▶︎
Graph Theory, Lecture 2: Invariants I
▶︎
Math News: The Additivity Conjecture in Knot Theory is FALSE!
▶︎
A Breakthrough in Graph Theory - Numberphile
▶︎
Matteo Canaletti - Constrained Optimisation in Transportation Networks
▶︎
The Unreasonable Effectiveness of Spectral Graph Theory: A Confluence of Algorithms, Geometry & ...
▶︎
MIT Godel Escher Bach Lecture 1
▶︎
General relativity from first principles – Adam Brown
▶︎
The Concept So Much of Modern Math is Built On | Compactness
▶︎
What are Planar Graphs? | Graph Theory
▶︎
Chapter 1 | The Beauty of Graph Theory
▶︎
1. A bridge between graph theory and additive combinatorics
▶︎
Graph Theory, Lecture 3: Invariants II: connectivity
▶︎
Graph Theory 4: Non-Planar Graphs & Kuratowski's Theorem
▶︎
Mathematics: The rise of the machines - Yang-Hui He
▶︎
2026 Fields Medal: Jacob Tsimerman
▶︎
Terence Tao - Delocalization of Eigenvectors of Random Matrices - A Survey (February 20, 2025)
▶︎
Steve Butler - A short course in Spectral Graph Theory
▶︎
Intro to Graph Theory | Definitions & Ex: 7 Bridges of Konigsberg
▶︎
Lec 6 | MIT 6.042J Mathematics for Computer Science, Fall 2010
▶︎