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- W2100041237 abstract "Recently, Dokos et al. conjectured that for all $k, mgeq 1$, the patterns $ 12ldots k(k+m+1)ldots (k+2)(k+1) $ and $(m+1)(m+2)ldots (k+m+1)mldots 21$ are $maj$-Wilf-equivalent. In this paper, we confirm this conjecture for all $kgeq 1$ and $m=1$. In fact, we construct a descent set preserving bijection between $ 12ldots k (k-1) $-avoiding permutations and $23ldots k1$-avoiding permutations for all $kgeq 3$. As a corollary, our bijection enables us to settle a conjecture of Gowravaram and Jagadeesan concerning the Wilf-equivalence for permutations with given descent sets." @default.
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- W2100041237 date "2015-02-09" @default.
- W2100041237 modified "2023-09-24" @default.
- W2100041237 title "On a Refinement of Wilf-equivalence for Permutations" @default.
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- W2100041237 doi "https://doi.org/10.37236/4465" @default.
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