Introduction to Combinatorial Designs

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A01=W.D. Wallis
Abelian Group
advanced combinatorial design theory
Author_W.D. Wallis
B- C- D
balanced
balanced incomplete block design
BIBD
block
BTB
Category=PBV
coding theory
combinatorial theory
Conference Matrix
cryptography
difference sets
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
experimental design methods
finite geometry
Gentleman's Diary
Gentleman’s Diary
Hadamard Matrices
hadamard matrix
Idempotent Latin Square
Incidence Matrix
incomplete
Irreducible Polynomial
Kirkman Triple System
latin
latin square
Latin Squares
Mod 13
one-factorization
orthogonal
orthogonal arrays
Orthogonal Latin Squares
pair
pairwise
Pairwise Balanced Design
Parallel Class
Projective Plane PG
Resolvable Designs
Room Square
Side 4t
square
statistical applications
Steiner Triple Systems
symmetric
Symmetric Balanced Incomplete Block Designs
Triple System
triple systems
unordered
W.D. Wallis

Product details

  • ISBN 9781584888383
  • Weight: 589g
  • Dimensions: 156 x 234mm
  • Publication Date: 17 May 2007
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Combinatorial theory is one of the fastest growing areas of modern mathematics. Focusing on a major part of this subject, Introduction to Combinatorial Designs, Second Edition provides a solid foundation in the classical areas of design theory as well as in more contemporary designs based on applications in a variety of fields.

After an overview of basic concepts, the text introduces balanced designs and finite geometries. The author then delves into balanced incomplete block designs, covering difference methods, residual and derived designs, and resolvability. Following a chapter on the existence theorem of Bruck, Ryser, and Chowla, the book discusses Latin squares, one-factorizations, triple systems, Hadamard matrices, and Room squares. It concludes with a number of statistical applications of designs.

Reflecting recent results in design theory and outlining several applications, this new edition of a standard text presents a comprehensive look at the combinatorial theory of experimental design. Suitable for a one-semester course or for self-study, it will prepare readers for further exploration in the field.

To access supplemental materials for this volume, visit the author’s website at http://www.math.siu.edu/Wallis/designs

Southern Illinois University, Carbondale, IL

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