All maximal idempotent submonoids of Hyp_G(2)

[1] A. Boonmee, S. Leeratanavalee, Factorisable Monoid of Generalized Hypersubstitutions of Type τ = (2), to appear in Thai Journal of Mathematics, (2014).Search in Google Scholar

[2] J.M. Howie, Fundamentals of Semigroup Theory, Academic Press, London, 1995.Search in Google Scholar

[3] K. Denecke, D. Lau, R. P¨oschel, D. Schweigert, Hyperidentities, hyperequational classes and clone congruences, Contributions to General Algebra, 7, Verlag H¨older-Pichler-Tempsky, Wien (1991), 97-118.Search in Google Scholar

[4] S. Leeratanavalee, K. Denecke, Generalized Hypersubstitutions and Strongly Solid Varieties, General Algebra and Applications, Proc. of the “59 th Workshop on General Algebra”, “15 th Conference for Young Algebraists Potsdam 2000”, Shaker Verlag (2000), 135-145.Search in Google Scholar

[5] W. Puninagool, S. Leeratanavalee, The Order of Generalized Hypersubstitutions of Type τ = (2), International Journal of Mathematics and Mathematical Sciences, 2008 (2008), Article ID 263541, 8 pages, doi:10.1155/2008/263541.10.1155/2008/263541Search in Google Scholar

[6] W. Puningool, S. Leeratanavalee, Natural Partial Ordering on E(HypG(2)), Asian-European Journal of Mathematics, 6 (2) (2013), 1350016, 7 pages, doi:10.1142/S1793557113500162.10.1142/S1793557113500162Search in Google Scholar

[7] W.Wongpinit, S. Leeratanavalee, Natural Partial Order on HypG(2), East- West Journal of Mathematics, 14(1) (2012), 54-66.Search in Google Scholar