• Produktbild: Handbook of the Tutte Polynomial and Related Topics
  • Produktbild: Handbook of the Tutte Polynomial and Related Topics
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Handbook of the Tutte Polynomial and Related Topics

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Beschreibung

Produktdetails

Einband

Taschenbuch

Erscheinungsdatum

26.08.2024

Abbildungen

schwarz-weiss Illustrationen, Zeichnungen, schwarz-weiss, Tabellen, schwarz-weiss

Herausgeber

Ellis-Monaghan Joanna A. + weitere

Verlag

Taylor & Francis

Seitenzahl

804

Maße (L/B/H)

23,4/15,6/4,3 cm

Gewicht

453 g

Sprache

Englisch

ISBN

978-1-03-223193-8

Beschreibung

Rezension

"This is a comprehensive reference text on the Tutte polynomial, including its applications and extensions. The book consists of 34 relatively short chapters written by different contributing authors. The individual contributors present the most important theorems in their respective fields and illustrate them with examples. Each chapter ends with a list of open problems. Two brief introductory chapters by the editors-Ellis-Monaghan (Univ. of Amsterdam) and Moffatt (Royal Holloway, University of London)-cover the basic definitions and computational results for Tutte polynomials. The next two-thirds of the book are devoted to applications and extensions, that is, uses and occurrences of Tutte polynomials outside graph theory or matroid theory. Hyperplane arrangements, quantum field theory, network reliability, the sandpile model, and chipfiring games are a few examples of the topics treated. The book concludes with a chapter on the history of the subject written by Graham Farr. It follows from the nature of the volume (i.e., no proofs, no exercises, very broad topical coverage, and more than 50 authors) that classroom use of the book is unlikely. Nonetheless, this work is likely to become the most frequently consulted reference on Tutte polynomials."

Summing Up: Highly recommended. Graduate students and faculty.

-Choice Review

Produktdetails

Einband

Taschenbuch

Erscheinungsdatum

26.08.2024

Abbildungen

schwarz-weiss Illustrationen, Zeichnungen, schwarz-weiss, Tabellen, schwarz-weiss

Herausgeber

Verlag

Taylor & Francis

Seitenzahl

804

Maße (L/B/H)

23,4/15,6/4,3 cm

Gewicht

453 g

Sprache

Englisch

ISBN

978-1-03-223193-8

EU-Ansprechpartner

Taylor & Francis Verlag GmbH
Kaufingerstraße 24
80331 München
DE
GPSR@taylorandfrancis.com

Herstelleradresse

Taylor & Francis Group
5 Howick Place
SW1P 1WG London
UK
GPSR@taylorandfrancis.com

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  • Produktbild: Handbook of the Tutte Polynomial and Related Topics
  • Produktbild: Handbook of the Tutte Polynomial and Related Topics
  • I. Fundamentals. 1. Graph theory. 2. The Tutte Polynomial for Graphs. 3. Essential Properties of the Tutte Polynomial. 4. Matroid theory. 5. Tutte polynomial activities. 6. Tutte Uniqueness and Tutte Equivalence.
    II. Computation. 7. Computational Techniques. 8. Computational resources. 9. The Exact Complexity of the Tutte Polynomial. 10. Approximating the Tutte Polynomial. III. Specializations. 11. Foundations of the Chromatic Polynomial. 12. Flows and Colorings. 13. Skein Polynomials and the Tutte Polynomial when x = y. 14. The Interlace Polynomial and the Tutte-Martin Polynomial. IV. Applications. 15. Network Reliability. 16. Codes. 17. The Chip-Firing Game and the Sandpile Model. 18. The Tutte Polynomial and Knot Theory. 19. Quantum Field Theory Connections. 20. The Potts and Random-Cluster Models. 21. Where Tutte and Holant meet: a view from Counting Complexity. 22. Polynomials and Graph Homomorphisms. V. Extensions. 23. Digraph Analogues of the Tutte Polynomial. 24. Multivariable, Parameterized, and Colored Extensions of the Tutte Polynomial. 25. Zeros of the Tutte Polynomial. 26. The U, V and W Polynomials. 27. Valuative invariants on matroid basis polytopes Topological Extensions of the Tutte Polynomial. 28. The Tutte polynomial of Matroid Perspectives. 29. Hyperplane Arrangements and the Finite Field Method. 30. Some Algebraic Structures related to the Tutte Polynomial. 31. The Tutte Polynomial of Oriented Matroids. 32. Valuative Invariants on Matroid Basis Polytopes. 33. Non-matroidal Generalizations. VI. History. 34. The History of Tutte-Whitney Polynomials.