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Combinatorics and Partially Ordered Sets

Dimension Theory
Buch | Hardcover
328 Seiten
1992
Johns Hopkins University Press (Verlag)
978-0-8018-4425-6 (ISBN)
CHF 77,65 inkl. MwSt
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Primarily intended for research mathematicians and computer scientists, Combinatorics and Partially Ordered Sets: Dimension Theory also serves as a useful text for advanced students in either field. William Trotter concentrates on combinatorial topics for finite partially ordered sets, and with dimension theory serving as a unifying theme, research on partially ordered sets or posets is linked to more traditional topics in combinatorial mathematics—including graph theory, Ramsey theory, probabilistic methods, hypergraphs, algorithms, and computational geometry. The book's most important contribution is to collect, organize, and explain the many theorems on partially ordered sets in a way that makes them available to the widest possible audience.

William T. Trotter is Regents' Professor of Mathematics at Arizona State University and director of Combinatorics and Operations Research for Bell Communications Research in Morristown, New Jersey.

Introduction to Dimension
Chapter 1. Crowns, Splits, Stacks, Sums and Products
Chapter 2. Characterization Problems for Posets, Lattices, Graphs, and Families of Sets
Chapter 3. Hypergraph Coloring, Computational Complexity and Irreducible Posets
Chapter 4. Planar Maps, and Convex Polytopes
Chapter 5. Probabilistic Methods in Dimension Theory
Chapter 6. Interval and Geometric Containment Orders
Chapter 7. Greedy Dimension, Back-Tracking and Depth First Search
Chapter 8. Products of Chains of Bounded Length
Chapter 9. Large Minimal Realizers

Erscheint lt. Verlag 1.5.1992
Reihe/Serie Johns Hopkins Studies in the Mathematical Sciences
Verlagsort Baltimore, MD
Sprache englisch
Maße 152 x 229 mm
Gewicht 709 g
Themenwelt Mathematik / Informatik Mathematik Graphentheorie
Mathematik / Informatik Mathematik Logik / Mengenlehre
ISBN-10 0-8018-4425-8 / 0801844258
ISBN-13 978-0-8018-4425-6 / 9780801844256
Zustand Neuware
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