Article
A Wilf Class Composed of 7 Symmetry Classes of Triples of 4-Letter Patterns
Authors
and
Abstract
In this paper, we make a contribution to the enumeration of permutations avoiding a triple of 4-letter patterns by establishing a Wilf class composed of 7 symmetry classes.
Keywords
pattern avoidance, Catalan number, kernel method, indecomposable permutation
Citation
Callan, D. & Mansour, T. (2017). A wilf class composed of 7 symmetry classes of triples of 4-Letter patterns. Journal of Analysis & Number Theory, 5(1), 19–26. https://doi.org/10.18576/jant/050104
D. Callan and T. Mansour, “A wilf class composed of 7 symmetry classes of triples of 4-Letter patterns,” Journal of Analysis & Number Theory, vol. 5, no. 1, pp. 19–26, 2017, doi: 10.18576/jant/050104.
Callan D, Mansour T. A wilf class composed of 7 symmetry classes of triples of 4-Letter patterns. Journal of Analysis & Number Theory. 2017;5(1):19–26. doi:10.18576/jant/050104.
Callan, D. and Mansour, T. (2017), ‘A wilf class composed of 7 symmetry classes of triples of 4-Letter patterns’, Journal of Analysis & Number Theory, 5(1), pp. 19–26. Available at: https://doi.org/10.18576/jant/050104.
Callan, David, and Toufik Mansour. “A Wilf Class Composed of 7 Symmetry Classes of Triples of 4-Letter Patterns.” Journal of Analysis & Number Theory, vol. 5, no. 1, 2017, pp. 19–26. https://doi.org/10.18576/jant/050104.
Callan, David, and Toufik Mansour. “A Wilf Class Composed of 7 Symmetry Classes of Triples of 4-Letter Patterns.” Journal of Analysis & Number Theory 5, no. 1 (2017): 19–26. https://doi.org/10.18576/jant/050104.
Export citation
Published by: Engineering Journals
