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math.CO2026
A Bijective Proof of an Unbalanced Wilf Equivalence
Jensen Bridges, Michael Waite
We find a bijection to prove that the set of patterns {3412, 4321} is Wilf-equivalent to the set of patterns {3412, 4231, 45321, 54312}.
math.CO2024
Cyclic permutations avoiding patterns in both one-line and cycle forms
Kassie Archer, Ethan Borsh, Jensen Bridges +2
Let and be patterns of length three; that is . In this paper, we enumerate the set of cyclic permutations in that a…
math.CO2024
Pattern-restricted cyclic permutations with a pattern-restricted cycle form
Kassie Archer, Ethan Borsh, Jensen Bridges +2
In this paper, we consider cyclic permutations that avoid the monotone decreasing permutation , whose cycle also demonstrates some pattern avoidance. If the cycle…