2022
DOI: 10.48550/arxiv.2212.01800
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On Refinements of Wilf-Equivalence for Involutions

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“…Recall that when we set λ to be the n by n square diagram, the transversal T ∈ ST λ becomes an involution π in I n with Peak(π) = Peak(T ) and Val(π) = Val(T ). Hence, the following result follows directly from Theorem 1.6, confirming a recent conjecture posed by Yan-Wang-Zhou [38].…”
Section: Introductionsupporting
confidence: 84%
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“…Recall that when we set λ to be the n by n square diagram, the transversal T ∈ ST λ becomes an involution π in I n with Peak(π) = Peak(T ) and Val(π) = Val(T ). Hence, the following result follows directly from Theorem 1.6, confirming a recent conjecture posed by Yan-Wang-Zhou [38].…”
Section: Introductionsupporting
confidence: 84%
“…Note that the case k = 3 of Theorem 1.6 has been verified by Yan-Wang-Zhou [38] by establishing a peak set preserving bijection between ST λ (J 3 ⊕τ ) and ST λ (I 3 ⊕τ ).…”
Section: Introductionmentioning
confidence: 80%
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