Table of Contents
Table of Contents
Preface
Chapter 1 – Graphs (pp. 1-8)
Chapter 2 – Hypergraphs (pp. 9-22)
Chapter 3 – Hypergraph Coloring (pp. 23-42)
Chapter 4 – Berge’s Conjecture for Linear Hypergraphs (pp. 43-52)
Chapter 5 – Quasigroups and Latin Squares (pp. 53-58)
Chapter 6 – STS(v): Steiner Triple System (pp. 59-80)
Chapter 7 – Steiner Quadruple Systems (pp. 81-92)
Chaper 8 – Steiner Systems (pp. 93-98)
Chapter 9 – Constructions of Steiner Systems (pp. 99-108)
Chapter 10 – Blocking Sets in Steiner Systems (pp. 109-116)
Chapter 11 – Balanced Incomplete Block Designs (pp. 117-130)
Chapter 12 – G-Designs (pp. 131-164)
References
Index
Audience: Primary audience are researchers and graduate students taking courses in design theory, combinatorial geometry, finite geometry, discrete mathematics, graph theory, combinatorics, cryptography, information and coding theory, and similar area