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Full Description
Design theory is a branch of combinatorics with applications in number theory, coding theory and geometry. In this book the authors discuss the generalization of results and applications to quasi-symmetric designs. The coverage is comprehensive and will be useful for researchers and graduate students. An attractive feature is the discussion of unsolved problems.
Contents
Preface; 1. Basic results from designs; 2. Strongly regular graphs and partial geometries; 3. Basic results on quasi-symmetric designs; 4. Some configurations related to strongly regular graphs and quasi-symmetric designs; 5. Strongly regular graphs with strongly regular decompositions; 6. The Witt designs; 7. Extensions of symmetric designs; 8. Quasi-symmetric 2-designs; 9. Towards a classifications of quasi-symmetric 3-designs; 10. Codes and quasi-symmetric designs; References; Index.
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