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Network flows: theory, algorithms, and applicationsMarch 1993
Publisher:
  • Prentice-Hall, Inc.
  • Division of Simon and Schuster One Lake Street Upper Saddle River, NJ
  • United States
ISBN:978-0-13-617549-0
Published:01 March 1993
Pages:
846
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Contributors
  • University of Florida
  • MIT Sloan School of Management
  • Massachusetts Institute of Technology

Recommendations

Friedemann W. Stallmann

The concepts and techniques of network flows are among the most important areas of operations research and have found applications in all branches of science, engineering, and business. This book attempts “to capture these various perspectives and in doing so to fill a need that we perceived for a comprehensive text on network flows that would bring together the old and the new, and to provide an integrative view of theory, algorithms, and applications.” This goal is a tall order even within about 850 pages. The authors succeed by concentrating on principles and ideas and developing them in a systematic and efficient manner. Applications are not slighted—the summary lists 156 applications from many different fields that are discussed in the text. This approach, combined with the clarity of style and a pleasing layout, makes the book a joy to read. Left out—with some justification—are all the dirty details. The reader who is primarily interested in recipes will be disappointed; the book contains few, and no large, numerical examples, and no software is listed or referenced. Even such a reader will appreciate the excellent list of references at the end of each chapter, however. The first two chapters cover the general ideas and terminology of networks and graphs with some of the basic theorems and tools. A chapter on algorithms follows; here, and in the related appendices on data structures and NP-completeness, a major weakness of the book becomes apparent. Since any in-depth discussion of algorithms and computational complexity would exceed by far the scope of the text, the contents of these chapters are reduced to generalities that will become clear only after the reader studies specific examples in the subsequent chapters. A similar criticism applies to chapter 18, on the computational testing of algorithms. Again, only generalities are given, since no large-scale numerical examples are included anywhere in the text. Some plots appear but their sources are not identified, so it is hard to see their significance even if they are representative of real-world problems. The rest of the chapters deal with specific problems and the algorithms for solving them, starting from the simplest and proceeding to increasingly more complex ones. All the necessary theorems and concepts are developed from scratch, but a fair amount of mathematical maturity is expected from the reader, as is considerable effort in filling in the details. Citations of references and numerous exercises (without solutions) appear at the end of each chapter. Both are intended for the reader who wants to explore the topics further. The main text is followed by three appendices: the discussions of NP-completeness and data structures and one on linear programming. A generous and up-to-date list of references and an index conclude the text. The book is obviously intended and well suited as a text for an upper-division undergraduate or graduate course on the topic. The instructor would, however, be well advised to supply numerical examples and computer programs as exercises to make the study less academic. The book can also be used for self-study by persons seeking an introduction to the field and guidance in solving related optimization problems.

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