Description

Book Synopsis
Triple systems are among the simplest combinatorial designs. They have applications in coding theory, cryptography, computer science, statistcs, and many other areas. This book provides the first systematic and comprehensive treatment of triple systems. It gives an accurate picture of an incredibly rich and vibrant area of combinatorial mathematics.

Table of Contents
Historical introduction ; 1. Design-theoretic fundamentals ; 2. Existence: direct methods ; 3. Existence:recursive methods ; 4. Isomorphism and invariants ; 5. Enumeration ; 6. Subsystems and holes ; 7. Automorphisms I: small groups ; 8. Automorphisms II: large groups ; 9. Leaves and partial tripls systems ; 10. Excesses and coverings ; 11. Embedding and its variants ; 12. Neighbourhoods ; 13. Configurations ; 14. Intersections ; 15. Large sets and partitions ; 16. Support sizes ; 17. Independent sets ; 18. Chromatic number ; 19. Chromatic index and resolvability ; 20. Orthogonal resolutions ; 21. Nested and derived triple systems ; 22. Decomposability ; 23. Directed triple systems ; 24. Mendelsohn triple systems ; Bibliographies ; Index

Triple Systems Oxford Mathematical Monographs

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A Hardback by Alex Rosa, Alex Rosa

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    View other formats and editions of Triple Systems Oxford Mathematical Monographs by Alex Rosa

    Publisher: Clarendon Press
    Publication Date: 5/27/1999 12:00:00 AM
    ISBN13: 9780198535768, 978-0198535768
    ISBN10: 0198535767

    Description

    Book Synopsis
    Triple systems are among the simplest combinatorial designs. They have applications in coding theory, cryptography, computer science, statistcs, and many other areas. This book provides the first systematic and comprehensive treatment of triple systems. It gives an accurate picture of an incredibly rich and vibrant area of combinatorial mathematics.

    Table of Contents
    Historical introduction ; 1. Design-theoretic fundamentals ; 2. Existence: direct methods ; 3. Existence:recursive methods ; 4. Isomorphism and invariants ; 5. Enumeration ; 6. Subsystems and holes ; 7. Automorphisms I: small groups ; 8. Automorphisms II: large groups ; 9. Leaves and partial tripls systems ; 10. Excesses and coverings ; 11. Embedding and its variants ; 12. Neighbourhoods ; 13. Configurations ; 14. Intersections ; 15. Large sets and partitions ; 16. Support sizes ; 17. Independent sets ; 18. Chromatic number ; 19. Chromatic index and resolvability ; 20. Orthogonal resolutions ; 21. Nested and derived triple systems ; 22. Decomposability ; 23. Directed triple systems ; 24. Mendelsohn triple systems ; Bibliographies ; Index

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