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- W2952080929 abstract "Define $S_n^k(alpha)$ to be the set of permutations of ${1,2,...,n}$ with exactly $k$ fixed points which avoid the pattern $alpha in S_m$. Let $s_n^k(alpha)$ be the size of $S_n^k(alpha)$. We investigate $S_n^0(alpha)$ for all $alpha in S_3$ as well as show that $s_n^k(132)=s_n^k(213)=s_n^k(321)$ and $s_n^k(231)=s_n^k(312)$ for all $0 leq k leq n$." @default.
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- W2952080929 date "2002-03-04" @default.
- W2952080929 modified "2023-09-27" @default.
- W2952080929 title "Refined Restricted Permutations" @default.
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