[1]
Berman, J. and Kisielewicz, A., ‘On the number of operations in a clone’, Proc. Amer. Math. Soc.
122 (1994), 359–369.
[2]
Bóna, M., Combinatorics of Permutations, Discrete Mathematics and Applications (Chapman & Hall/CRC, Boca Raton, FL, 2004).
[3]
Bouaziz, M., Couceiro, M. and Pouzet, M., ‘Join-irreducible Boolean functions’, Order
27 (2010), 261–282.
[4]
Couceiro, M. and Foldes, S., ‘On closed sets of relational constraints and classes of functions closed under variable substitutions’, Algebra Universalis
54 (2005), 149–165.
[5]
Couceiro, M., Lehtonen, E. and Schölzel, K., ‘A complete classification of equational classes of threshold functions included in clones’, RAIRO Oper. Res.
49 (2015), 39–66.
[6]
Couceiro, M., Lehtonen, E. and Schölzel, K., ‘Set-reconstructibility of Post classes’, Discrete Appl. Math.
187 (2015), 12–18.
[7]
Couceiro, M., Lehtonen, E. and Schölzel, K., ‘Hypomorphic Sperner systems and non-reconstructible functions’, Order
32 (2015), 255–292.
[8]
Ekin, O., Foldes, S., Hammer, P. L. and Hellerstein, L., ‘Equational characterizations of Boolean function classes’, Discrete Math.
211 (2000), 27–51.
[9]
Grech, M. and Kisielewicz, A., ‘Symmetry groups of Boolean functions’, European J. Combin.
40 (2014), 1–10.
[10]
Horváth, E. K., Makay, G., Pöschel, R. and Waldhauser, T., ‘Invariance groups of finite functions and orbit equivalence of permutation groups’, Open Math.
13 (2015), 83–95.
[11]
Kisielewicz, A., ‘Symmetry groups of Boolean functions and constructions of permutation groups’, J. Algebra
199 (1998), 379–403.
[12]
Kitaev, S., Patterns in Permutations and Words, Monogr. Theoret. Comput. Sci. EATCS Ser. (Springer, Heidelberg, 2011).
[13]
Lehtonen, E., ‘Totally symmetric functions are reconstructible from identification minors’, Electron. J. Combin.
21(2) (2014), P2.6.
[14]
Lehtonen, E., ‘Reconstructing multisets over commutative groupoids and affine functions over nonassociative semirings’, Internat. J. Algebra Comput.
24 (2014), 11–31.
[15]
Lehtonen, E., ‘On functions with a unique identification minor’, Order
33 (2016), 71–80.
[16]
Lehtonen, E., ‘Permutation groups arising from pattern involvement’, Preprint, 2016, arXiv:1605.05571v3. [17]
Lehtonen, E. and Pöschel, R., ‘Permutation groups, pattern involvement, and Galois connections’, Acta Sci. Math. (Szeged)
83 (2017), 355–375.
[18]
Pippenger, N., ‘Galois theory for minors of finite functions’, Discrete Math.
254 (2002), 405–419.
[19]
Willard, R., ‘Essential arities of term operations in finite algebras’, Discrete Math.
149 (1996), 239–259.
[20]
Zverovich, I. E., ‘Characterizations of closed classes of Boolean functions in terms of forbidden subfunctions and Post classes’, Discrete Appl. Math.
149 (2005), 200–218.