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Mathematics Independence theory in combinatorics: An introductory account with applications to graphs and transversals
Posted on 2010-04-12
|
More Victor Bryant ¡°Independence theory in combinatorics: An introductory account with applications to graphs and transversals" Contents 1 Preliminaries General introductory & historical remarks | Sets, families & graphs | Vector spaces; linear & affine independence | Exercises 2 Independence spaces Axioms & some basic theorems | Some induced structures | Submodular functions | Sums of independence structures | Exercises 3 Graphic spaces The cycle & cutset structures of a graph | Connections with vector spaces | Applications of independence theory to graphs | Exercises 4 Transversal spaces Hall's theorem & its generalization | The partial transversals of a family of sets | Duals of transversal structures | Extensions of Hall's theorem | Applications | Exercises 5 Appendix on representability Representability in general | Linear representability | Induced structures | Linear representability over specified fields | Some spaces which are not linearly representable | Exercises Hints & solutions to the exercises "
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