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only minimal imperfect graphs are odd holes and the complements of odd holes. This famous conjecture was nally proved shortly after the publication of this book[1]. Packing and covering properties of various clutters including two “commodity ‚ows, r “cuts and r “arborescences, T “cuts and T “joins, and odd cycles are the subject of chapters one through ve of the book. In chapters six and seven, the approach is extended to balanced and totally unimodular matrices with 0, 1, and -1 entries. In chapters eight, nine, and ten, Cornu´jols discusses e decompositions of matroids, balanced matrices, and perfect graphs. The book is written in very dense de nition “theorem “proof style, with relatively little motivation. Although a number of exercises are scattered throughout the book, the style of presentation makes this book unsuitable for use as an introduction to the topic. Readers looking for an applications oriented introduction to this material will nd an excellent one in the combinatorial optimization textbook by Nemhauser and Wolsey[2]. Cornu´jols book can be recommended as an authoritative reference for graduate students and e researchers working in this area. However, it is already beginning to be outdated by new developments. The author o

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Review of ordered sets: an introduction

Schröder, Bernd S.W.
ACM SIGACT News , Volume 39 (3)
Association for Computing MachinerySep 1, 2008

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