Symmetry and unimodality in \(t\)-stack sortable permutations
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Publication:1601431
DOI10.1006/jcta.2001.3235zbMath1009.05003OpenAlexW1972108939MaRDI QIDQ1601431
Publication date: 28 April 2003
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/jcta.2001.3235
Related Items (21)
Preimages under the stack-sorting algorithm ⋮ 132-avoiding two-stack sortable permutations, Fibonacci numbers, and Pell numbers ⋮ Pop-stack-sorting for Coxeter groups ⋮ A unified approach to polynomial sequences with only real zeros ⋮ Sorting with networks of data structures ⋮ Lattice paths and \((n - 2)\)-stack sortable permutations ⋮ On the real-rootedness of the descent polynomials of \((n-2)\)-stack sortable permutations ⋮ Fertilitopes ⋮ Polyurethane toggles ⋮ Revstack sort, zigzag patterns, descent polynomials of \(t\)-revstack sortable permutations, and Steingrímsson's sorting conjecture ⋮ Descents and des-Wilf equivalence of permutations avoiding certain nonclassical patterns ⋮ Stack-sorting preimages of permutation classes ⋮ Asymptotic normality in t-stack sortable permutations ⋮ Enumeration of Stack-Sorting Preimages via a Decomposition Lemma ⋮ Lattice Paths and Pattern-Avoiding Uniquely Sorted Permutations ⋮ Actions on permutations and unimodality of descent polynomials ⋮ Fertility, Strong Fertility, and Postorder Wilf Equivalence ⋮ New equivalences for pattern avoiding involutions ⋮ Counting 3-stack-sortable permutations ⋮ On linear transformations preserving the Pólya frequency property ⋮ A simplicial complex of 2-stack sortable permutations
Cites Work
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- Sorting twice through a stack
- A proof of Julian West's conjecture that the number of two-stack-sortable permutations of length \(n\) is \(2(3n)\)!/(\((n+1)\)!\((2n+1)\)!)
- A bijective census of nonseparable planar maps
- A self-dual poset on objects counted by the Catalan numbers and a type-B analogue
- A combinatorial proof of J. West's conjecture
- Stack words, standard Young tableaux, permutations with forbidden subsequences and planar maps
- Unimodal, log-concave and Pólya frequency sequences in combinatorics
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