Publications of Emil W. Kiss

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1. E. W. Kiss, On modular right ideals of a ring. Acta Math. Acad. Sci. Hung., 30 (1977), 303-306.

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2. E. W. Kiss, A module-theoretic characterization of rings with unity. Acta Math. Acad. Sci. Hung., 31 (1978), 345-348.

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3. E. W. Kiss, L. Rónyai, On rings having a special type of subring lattice. Acta Math. Acad. Sci. Hung, 37 (1981), 223-234.

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4. E. W. Kiss, Each Hamiltonian variety has the congruence extension property. Algebra Universalis, 12 (1981), 395-398.

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5. B. Biró, E. W. Kiss, P. P. Pálfy, On the congruence extension property. Universal Algebra (Proc. Conf. Esztergom, 1977), Coll. Math. Soc. J. Bolyai, 29 (1982), 129-151.

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5a. B. Biró, E. W. Kiss, P. P. Pálfy, On the congruence extension property, Research Announcement. Semigroup Forum, 15 (1877/78), 183-184.

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6. E. Fried, E. W. Kiss, Connection between congruence lattices and polynomial properties. Algebra Universalis, 17 (1983), 227-262.

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7. E. W. Kiss, Finitely Boolean representable varieties. Proc. Amer. Math. Soc., 89 (1983), 579-582.

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8. E. W. Kiss, Complemented and skew congruences. Ann. Univ. Ferrara, Sez. Mat., XXIX (1983), 111-127.

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9. E. W. Kiss, L. Márki, P. Prőhle, W. Tholen, Categorical algebraic properties. A compendium on amalgamation, congruence extension, epimorphisms, residual smallness, and injectivity. Studia Sci. Math. Hungarica, 18 (1983), 79-141.

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10. E. W. Kiss, Term functions and subalgebras. Acta Sci. Math. (Szeged), 47 (1984), 303-306.

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11. E. W. Kiss, A note on varieties of graph algebras. Proceedings of the Charleston Conference on Universal Algebra, 1984, Springer Lecture Notes series, 1149 163-166.

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12. E. W. Kiss, Injectivity and related concepts in modular varieties. I. Two commutator properties. Bull. Austral. Math. Soc., 32 (1985), 33-44.

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13. E. W. Kiss, Injectivity and related concepts in modular varieties. II. The congruence extension property. Bull. Austral. Math. Soc., 32 (1985), 45-53.

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14. E. W. Kiss, Definable principal congruences in congruence distributive varieties. Algebra Universalis, 21 (1985), 213-224.

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15. E. W. Kiss, Boolean products and subdirect powers. Algebra Universalis, 21 (1985), 312-314.

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16. G. Grätzer, E. W. Kiss, A construction of semimodular lattices. Order, 2 (1986), 351-365.

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17. A. Day, E. W. Kiss, Frames and rings in congruence modular varieties. Journal of Algebra, 109 (1987), 479-507.

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18. E. W. Kiss, R. Pöschel, P. Prőhle, Subvarieties of varieties generated by graph algebras. Acta Sci. Math., 54 (1990), 57-75.

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19. E. W. Kiss, M. A. Valeriote, Strongly Abelian varieties and the Hamiltonian property. Canadian J. Math., 43 (2) (1991), 331-346.

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20. E. W. Kiss, Three remarks on the modular commutator. Algebra Universalis, 29 (1992), 455-476.

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21. E. W. Kiss, P. Prőhle, Problems and results in tame congruence theory. Algebra Universalis, 29 (1992), 151-171.

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22. E. W. Kiss, On the Loewy-rank of infinite algebras. Algebra Universalis, 29 (1992), 437-440.

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23. J. Berman, E. W. Kiss, P. Prőhle, Á. Szendrei, The set of types of a finitely generated variety. Discrete Math., 112 (1993), 1-20.

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24. E. W. Kiss, M. A. Valeriote, Abelian algebras and the Hamiltonian property. Journal of Pure and Applied Algebra, 87 (1993), 37-49.

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25. E. W. Kiss, S. Vovsi, Critical algebras and the Frattini congruence. Algebra Universalis, 34 (1995), 336-344.

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26. E. W. Kiss, An easy way to minimal algebras. International Journal of Algebra and Computation, 7 (1997), 55-75.

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27. E. W. Kiss, An introduction to tame congruence theory. Proceedings of the 1996 NATO ASI Workshop on Algebraic Model Theory, 119-143, Kluwer, 1997.

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28. K. A. Kearnes, E. W. Kiss, M. A. Valeriote, Minimal sets and varieties. Trans. Amer. Math. Soc. 350 (1998), 1-41.

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29. E. W. Kiss, P. P. Pálfy, A lattice of normal subgroups that is not embeddable into the subgroup lattice of an Abelian group. Mathematica Scandinavica 83 (1998), 169-176.

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30. K. A. Kearnes, E. W. Kiss, Modularity prevents tails. Proc. Amer. Math. Soc. 127 (1999), 11-19.

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31. K. A. Kearnes, E. W. Kiss, Finite algebras of finite complexity. Discrete Math. 207 (1999), 89-135.

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32. K. A. Kearnes, E. W. Kiss, M. A. Valeriote, A geometric consequence of residual smallness. Annals of Pure and Applied Logic 99 (1999), 137-169.

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33. K. A. Kearnes, E. W. Kiss, Left and right nilpotence degree are independent. Contributions to General Algebra 13 (Velké Karlovice, 1999/Dresden, 2000), Verlag Johannes Heyn, Klagenfurt (2001), 189-198.

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34. K. A. Kearnes, E. W. Kiss, Á. Szendrei, R. D. Willard, Chief factor sizes in finitely generated varieties. Canadian Journal of Mathematics 54 (2002), 736-756

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35. K. A. Kearnes, E. W. Kiss, Residual smallness and weak centrality. International Journal of Algebra and Computation 13 (2003), 35-59

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36. K. A. Kearnes, E. W. Kiss, The triangular principle is equivalent to the triangular scheme. Algebra Universalis 54 (2005), 373-383.

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37. E. W. Kiss, M. A. Valeriote, On tractability and congruence distributivity. Logical Methods in Computer Science, 3 (2:6, 2007), 20 pages.

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38. Pawel M. Idziak, Keith A. Kearnes, Emil W. Kiss, Matthew A. Valeriote, Definable principal congruences and solvability. Annals of Pure and Applied Logic, 157 (2009), 30-49.

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39. Lee M. Goswick, Emil W. Kiss, Gábor Moussong, Nándor Simányi, Sums of squares and orthogonal integral vectors. Journal of Number Theory, 132 (2012), 37-53.

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Lecture in Linz, 2008:
lecture
printable lecture

Lecture in Szeged, 2009:
lecture
printable lecture

40. Emil W. Kiss, Péter Kutas Cubes of integral vectors in dimension four. preprint (2011), 11 pages.

41. Keith A. Kearnes, Emil W. Kiss, The shape of congruence lattices. to appear in Memoirs of the AMS (2012), 214 pages.

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Mal'tsev conditions and centrality: presentation in pdf

42. E. W. Kiss, How to prove that it cannot be proved (in Hungarian, "Hogy lehet, hogy nem lehet"). New Mathematical Mosaic (TypoTeX) (2002), 269-301

43. E. W. Kiss, G. Moussong, Point sets on the plane with strong symmetry properties (in Hungarian, "Síkbeli ponthalmazok erős szimmetriatulajdonságokkal"). Középiskolai Matematikai Lapok (2004), 2-8

44. K. A. Kearnes, E. W. Kiss, Á. Szendrei, Gaussian integers and Dirichlet's theorem, I-II (in Hungarian, "Gauss-egészek és Dirichlet tétele"). Középiskolai Matematikai Lapok (2010).

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