Quasi-symmetric designs / Mohan S. Shrikhande, Sharad S. Sane.

By:

Shrikhande, Mohan S, 1945-

Contributor(s):

Sane, Sharad S, 1950-

Material type: Text

TextSeries: London Mathematical Society lecture note series ; 164.Publication details: Cambridge [England] ; New York : Cambridge University Press, 1991.Description: 1 online resource (xv, 225 pages) : illustrationsContent type:

text

Media type:

computer

Carrier type:

online resource

ISBN:

9781107361751
1107361753
9780511665615
051166561X

Subject(s): Genre/Form:

Electronic books.

Additional physical formats: Print version:: Quasi-symmetric designs.DDC classification:

519.5 22

LOC classification:

QA166.3 .S57 1991eb

Other classification:

*05B05
05-02
05E30

Online resources:

Click here to access online

Contents:

Cover; Title; Copyright; Dedication; Contents; Preface; I. Basic results from designs; II. Strongly regular graphs and partial geometries; III. Basic results on quasi-symmetric designs; IV. Some configurations related to strongly regular graphs and quasi-symmetric designs; V. Strongly regular graphs with strongly regular decompositions; VI. The Witt designs; VII. Extensions of symmetric designs; VIII. Quasi-symmetric 2-designs; IX. Towards a classification of quasi-symmetric 3-designs; X. Codes and quasi-symmetric designs; References; Index

Summary: 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.

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Item type	Home library	Collection	Call number	Materials specified	Status	Date due	Barcode
Electronic-Books	OPJGU Sonepat- Campus	E-Books EBSCO			Available

Includes bibliographical references (pages 207-221) and index.

Print version record.

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.

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