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Generalized Noncrossing Partitions and Combinatorics of Coxeter Groups - Drew Armstrong

Generalized Noncrossing Partitions and Combinatorics of Coxeter Groups

(Autor)

Buch | Softcover
159 Seiten
2009
American Mathematical Society (Verlag)
9780821844908 (ISBN)
CHF 125,65 inkl. MwSt
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A memoir that offers a refinement of the author's PhD thesis - written at Cornell University (2006). It is primarily a description of new research but also includes a substantial amount of background material. It introduces and studies a poset $NC^{(k)}(W)$ for each finite Coxeter group $W$ and each positive integer $k$.
This memoir is a refinement of the author's PhD thesis - written at Cornell University (2006). It is primarily a description of new research but also includes a substantial amount of background material. At the heart of the memoir the author introduces and studies a poset $NC^{(k)}(W)$ for each finite Coxeter group $W$ and each positive integer $k$. When $k=1$, his definition coincides with the generalized noncrossing partitions introduced by Brady and Watt in $K(/pi, 1)$'s for Artin groups of finite type and Bessis in The dual braid monoid. When $W$ is the symmetric group, the author obtains the poset of classical $k$-divisible noncrossing partitions, first studied by Edelman in Chain enumeration and non-crossing partitions.

Introduction; Coxeter groups and noncrossing partitions; $k$-divisible noncrossing partitions; The classical types; Fuss-Catalan combinatorics; Bibliography.

Erscheint lt. Verlag 30.11.2009
Reihe/Serie Memoirs of the American Mathematical Society
Zusatzinfo Illustrations
Verlagsort Providence
Sprache englisch
Gewicht 269 g
Themenwelt Mathematik / Informatik Mathematik Algebra
ISBN-13 9780821844908 / 9780821844908
Zustand Neuware
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