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- Introduction to Graph Coloring 1 Basic Definitions and Simple Properties
- Clique Number and Chromatic Number of Graphs Defined By
- The Perfect Graph Theorem, Part 1/2
- Homogeneous Sets, Clique-Separators, Critical Graphs
- On Generalized Perfect Graphs: Bounded Degree and Bounded Edge Perfection
- Coloring Perfect Graphs with No Balanced Skew-Partitions
- The Perfect Graph Theorem, Part 2/2
- Colouring Perfect Graphs with Bounded Clique Number
- Triangle-Free Graphs with Large Chromatic Number and No Induced Wheel
- Graph Coloring, Perfect Graphs 1 Introduction to Graph Coloring
- Maria Chudnovsky Toufik Mansour
- Perfect Graphs: a Survey
- Graph Theory Uncovers the Roots of Perfection
- On the Structure of the Power Graph and the Enhanced Power Graph of a Group
- Polynomial $\Chi $-Binding Functions for $ T $-Broom-Free Graphs
- Normal Hypergraphs and the Perfect Graph Conjecture L
- An Optimal $\Chi $-Bound for ($ P 6 $, Diamond)-Free Graphs
- 07-Graphs-H.Pdf
- Lecture 2: Perfect Graphs
- Dilworth's Theorem
- Strong Perfect Graph Theorem
- Progress on Perfect Graphs
- Graph Classes and Forbidden Patterns on Three Vertices
- Point Partition Numbers: Perfect Graphs
- Graph Classes Characterized Both by Forbidden Subgraphs and Degree Sequences
- Interview with Research Fellow Maria Chudnovsky CMI Profile Maria Chudnovsky
- The Strong Perfect Graph Conjecture: 40 Years of Attempts, and Its Resolution Florian Roussel, Irena Rusu, Henri Thuillier
- Lovasz's Perfect Graph Theorem
- On Some Graph Classes Related to Perfect Graphs: a Survey Flavia Bonomo-Braberman, Guillermo Durán, Martín Safe, Annegret Wagler
- The Strong Perfect Graph Theorem
- The Weak Perfect Graph Theorem