Searching for "Baxter permutations." – sorted by Relevance.
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Doubly alternating Baxter permutations are Catalan
- Doubly alternating Baxter permutations are Catalan Olivier Guibert LaBRI, Universit'e Bordeaux I
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The Charney-Davis quantity for certain graded posets, preprint 2002
- alternating multiset permutations, Baxter permutations, Catalan numbers, and Franel numbers. 1. Introduction
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Lattice congruences, fans and Hopf algebras
- of permutations which appears to be equinumerous with the Baxter permutations. 1. Introduction The results
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Generating Trees and Proper Riordan Arrays
- introduced in the literature by Chung, Graham, Hoggat and Kleiman in [2] to examine the reduced Baxter
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On the number of rectangular partitions
- , the number of partitions is the (n + 1)st Baxter number, B(n + 1); the number of permutations conforming
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The REVERE Project: Experiments with the application of probabilistic NLP to Systems Engineering
- permutation, the number of rectangulations is exactly the (n + 1)st Baxter number. We also show that no matter
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Four Classes of Pattern-Avoiding Permutations under one Roof: Generating Trees with Two Labels
- such equations. We thus recover and rene, in a unied way, some results on Baxter permutations, 1234-avoiding
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Bijections for Baxter Families and Related Objects
- first appeared in the enumeration of so-called Baxter permutations; Bn is the number of Baxter
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Revisiting Floorplan Representations
- of Baxter permutations, which were first introduced in [1] in an attempt to prove a special function
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Generating Trees and Forbidden Subsequences
- of Baxter permutations. We apply the technique to some other classes of permutations with forbidden
- Cited by 42 (2 self) – Add To MetaCart

