Open Access

On permutations avoiding 1243, 2134, and another 4-letter pattern


Cite

[1] D. Callan and T. Mansour, Five subsets of permutations enumerated as weak sorting permutations, Southeast Asian Bull. Math., to appear.Search in Google Scholar

[2] D. Callan and T. Mansour, On permutations avoiding 1324, 2143, and another 4-letter pattern, Pure Math. Appl. (PU.M.A.), this issue.Search in Google Scholar

[3] D. Callan and Mansour, A Wilf class composed of 7 symmetry classes of triples of 4-letter patterns, J. Analysis and Number Theory, 5 (2017) 19-26.10.18576/jant/050104Search in Google Scholar

[4] D. Callan, T. Mansour and M. Shattuck, Twelve subsets of permutations enumerated as maximally clustered permutations, Ann. Math. Inform., to appear.Search in Google Scholar

[5] D. Callan, T. Mansour and M. Shattuck, Wilf classification of triples of 4-letter patterns II, Discrete Math. Theor. Comput. Sci., 19 (2017) #6, 44pp.10.18576/jant/050104Search in Google Scholar

[6] D. Callan, T. Mansour and M. Shattuck, Wilf classification of triples of 4-letter patterns I, Discrete Math. Theor. Comput. Sci., 19 (2017) #5, 35pp.10.18576/jant/050104Search in Google Scholar

[7] T. Mansour and M. Schork, Wilf classification of subsets of four letter patterns, J. Combinatorics and Number Theory, 8 (2016) 1-129.Search in Google Scholar

[8] T. Mansour and M. Schork, Wilf classification of subsets of eight and nine four-letter patterns, J. Combinatorics and Number Theory, 8 (2016) 257-283.Search in Google Scholar

[9] V. Vatter, Finding regular insertion encodings for permutation classes, J. Symbolic Comput., 47 (2012) 259-265.10.1016/j.jsc.2011.11.002Search in Google Scholar