Left cells in affine Weyl groups of types other than \(\widetilde A_ n\) and \(\widetilde G_ 2\)

DOI10.1006/jabr.1995.1211zbMath0831.20050OpenAlexW1979499369MaRDI QIDQ1895648

Hebing Rui

Publication date: 6 February 1996

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jabr.1995.1211

zbMATH Keywords

Hecke algebrasCoxeter groupsrepresentation theoryleft cellstwo-sided cellscell decompositionsirreducible affine Weyl groups

Mathematics Subject Classification ID

Representation theory for linear algebraic groups (20G05) Reflection and Coxeter groups (group-theoretic aspects) (20F55) Other geometric groups, including crystallographic groups (20H15)

Related Items (8)

Left cells in affine Weyl groups ⋮ Some left cells in the affine Weyl group Ẽ₆ ⋮ Left cells witha-value 4 in the affine weyl group of type[btilde_n] ⋮ Left cells in the affine Weyl group of type \(\widetilde F_4\) ⋮ Left Cells witha-Value 4 in the Affine Weyl Groups (i = 6, 7, 8) ⋮ Left cells in the affine Weyl group of type \(\widetilde C_4\) ⋮ Left cells in the weyl group of type₇ ⋮ Left cells in the Weyl group of type \(E_8\)

This page was built for publication: Left cells in affine Weyl groups of types other than \(\widetilde A_ n\) and \(\widetilde G_ 2\)