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- W109635251 abstract "28.1.1. In this chapter we assume that (I, ·) is of finite type. Let $$lambda in X^ + $$ . For any sequence i = (i1,i 2 ,…, i N ) in I such that $${rm{s}}_{i_1 } {rm{s}}_{i_2 } cdots {rm{s}}_{i_N } $$ is a reduced expression of an element w $$ in $$ W, we consider the element $$theta {rm{(i,}},lambda {rm{)}},{rm{ = }}theta _{i_1 }^{(a_1 )} theta _{i_2 }^{(a_2 )} cdots theta _{i_N }^{(a_N )} in {rm{f}}$$ where $$a_1 = leftlangle {s_{i_N } cdots s_{i_2 } (i_1 ),lambda } rightrangle , cdots ,a_{N - 1} = leftlangle {s_{i_N } (i_{n - 1} ),lambda } rightrangle ,a_N = leftlangle {i_N ,lambda } rightrangle ;$$ Note that $$a_1 ,a_2 , cdots ,a_N in {rm{N}}$$ by 2.2.7" @default.
- W109635251 created "2016-06-24" @default.
- W109635251 creator A5067326744 @default.
- W109635251 date "2010-01-01" @default.
- W109635251 modified "2023-09-24" @default.
- W109635251 title "Bases for Coinvariants and Cyclic Permutations" @default.
- W109635251 doi "https://doi.org/10.1007/978-0-8176-4717-9_28" @default.
- W109635251 hasPublicationYear "2010" @default.
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