Coxeter Matroids
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Author
Contributions
- Gelfand, I. M. - Contributor
- White, Neil - Contributor
Publication
2003 - Birkhäuser Boston, Boston, MA, United States
Language
English
Word Count
66,000 words, Guess
Page Count
264 pages
Physical Format
[electronic resource] /
Identifiers
- Open LibraryOL27027797M
- ISBN-139781461274001
- ISBN-101461274001
- OCLC Control Number853258788
- OCLC Control Numbercoxetermatroids00boro
Classifications
- DDC516.35
- LCCQA564-609
Description
Matroids appear in diverse areas of mathematics, from combinatorics to algebraic topology and geometry. This largely self-contained text provides an intuitive and interdisciplinary treatment of Coxeter matroids, a new and beautiful generalization of matroids which is based on a finite Coxeter group. Key topics and features: * Systematic, clearly written exposition with ample references to current research * Matroids are examined in terms of symmetric and finite reflection groups * Finite reflection groups and Coxeter groups are developed from scratch * The Gelfand-Serganova theorem is presented, allowing for a geometric interpretation of matroids and Coxeter matroids as convex polytopes with certain symmetry properties * Matroid representations in buildings and combinatorial flag varieties are studied in the final chapter * Many exercises throughout * Excellent bibliography and index Accessible to graduate students and research mathematicians alike, "Coxeter Matroids" can be used as an introductory survey, a graduate course text, or a reference volume.
Subjects
Series Statement
- Progress in Mathematics -- 216
Other Editions
- Coxeter Matroids
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