COLOURINGS OF HYPERGRAPHS, PERMUTATION GROUPS ...

14 B. LAROSE AND L. HADDAD
[28] A. Krokhin, B. Larose, A finite monoïdal interval of isotone functions, Acta Sci. Math.
(Szeged), 68, 2002, 37-62.
[29] B. Larose, Taylor operations on finite reflexive structures, in preparation.
[30] B. Larose, L. Zádori, Bounded width problems and algebras, (25 pages), submitted, 2004.
[31] B. Larose, L. Zádori, The complexity of the extendibility problem for finite posets, SIAM J.
Discrete Math., 17 (1) (2003), 114–121.
[32] R.N. McKenzie, G.F. McNulty, W.F. Taylor, Algebras, Lattices and Varieties, Wadsworth
and Brooks/Cole, Monterey California, 1987.
[33] P. P. Pálfy, Á. Szendrei, Unary polynomials in algebras. II, in: Contributions to General
Algebra 2 (Proc. Klagenfurt Conf., 1982), Verlag Hölder–Pichler–Tempsky, Wien and Verlag
Teubner, Stuttgart, 1983; pp. 273–290.
[34] Á. Szendrei, Clones in universal algebra, Sém. de Mathématiques Supérieures, 99, Séminaire
Scientifique OTAN, les presses de l’Université de Montréal,1986.
[35] W. Taylor, Varieties obeying homotopy laws, Canadian J. Math. 29 (1977), 498–527.
Department of Mathematics and Statistics, Concordia University, 1455 de Maisonneuve
West, Montréal, Qc, Canada, H3G 1M8
E-mail address: larose@mathstat.concordia.ca
URL: http://cicma.mathstat.concordia.ca/faculty/larose/
Département de mathématiques et d’informatique, Collège militaire royal du Canada,
Boîte Postale 17000, Station “Forces”, Kingston, Ontario, K7K 7B4 Canada
E-mail address: haddad-l@rmc.ca
URL: http://www.rmc.ca/academic/math-cs/haddad/index-e.html