2. Á. Szendrei, Clones in Universal Algebra, Séminaire de Mathématiques Supérieures, vol. 99., Les Presses de l'Université de Montréal, Montréal, 1986. [Available from: Centre de Recherches Mathématiques, Université de Montréal]
1. L. Szabó, Á. Szendrei (Editors), Lectures in Universal Algebra (Proc. Conf. Szeged, 1983), Colloq. Math. Soc. J. Bolyai, vol. 43, North-Holland, Amsterdam--New York--Oxford, 1986.
1. Á. Szendrei, A survey of clones closed under conjugation, in: Galois Connections and Applications (edited by K. Denecke, M. Erné, S. L. Wismath), Kluwer, 2004; pp. 297-343. (pdf)
69. Á. Szendrei, Rosenberg-type completeness criteria for subclones of Slupecki's clone, in: Proceedings of the 42nd International Symposium on Multiple-Valued Logic (ISMVL 2012) (Victoria, BC, Canada on May 14-16, 2012); accepted. (pdf)
68. E. Lehtonen, Á. Szendrei, Partial orders induced by quasilinear clones, in: Contributions to General Algebra 20, Proc. Salzburg Conf. 2011 (AAA81), Verlag Johannes Heyn, Klagenfurt; pp. 51-83. (pdf)
67. T. Dent, K. A. Kearnes, and Á. Szendrei, An easy test for congruence modularity, Algebra Universalis, accepted. (pdf)
66. M. Behrisch, M. Couceiro, K. A. Kearnes, E. Lehtonen, and Á. Szendrei, Commuting polynomial operations of distributive lattices, Order, accepted. (Available `Online First') (pdf)
65. E. Lehtonen, Á. Szendrei, The submaximal clones on the three-element set with finitely many relative R-classes, Discussiones Mathematicae, General Algebra and Applications, 30 (2010), 7--33. arXiv:0905.1614 [math.RA]
64.
E. Lehtonen, Á. Szendrei,
Clones with finitely many relative R-classes,
Algebra Universalis
65 (2011), 109--159.
arXiv:0905.1611 [math.RA]
(The final publication is available at www.springerlink.com)
63.
K. A. Kearnes,
Á. Szendrei,
Clones of algebras with parallelogram terms,
Internat. J. Algebra Comput.
22 (2012), no. 1,
(pdf)
(The final publication is available at www.worldscinet.com)
62. E. Lehtonen, Á. Szendrei, Equivalence of operations with respect to discriminator clones, Discrete Math. 309 (2009), 673-685. arXiv:0706.0195 [math.RA]
61. K. A. Kearnes, J. Shaw, Á. Szendrei, Clones of 2-step nilpotent groups, Algebra Universalis 59 (2008), 491-512. (pdf)
60. K. A. Kearnes, Á. Szendrei, Clones closed under conjugation I: Clones with Constants, Internat. J. Algebra Comput. 18 (2008), 7-58. (pdf)
59. K. A. Kearnes, Á. Szendrei, Clones of finite groups, Algebra Universalis 54 (2005), no. 1, 23--52. (pdf) (corrigendum)
58. K. A. Kearnes, Á. Szendrei, Groups with identical subgroup lattices in all powers, J. Group Theory 7 (2004), 385--402. (pdf)
57. K. A. Kearnes, Á. Szendrei, J. Wood, Generating singular transformations, Semigroup Forum 63 (2001), 441--448. (pdf)
56. K. A. Kearnes, E. W. Kiss, Á. Szendrei, R. D. Willard, Chief factor sizes in finitely generated varieties, Canad. J. Math. 54 (2002), 736--756. (pdf)
55. K. A. Kearnes, Á. Szendrei, Collapsing permutation groups, Algebra Universalis 45 (2001), 35--51. (pdf)
54. G. Czédli, R. Halas, K. A. Kearnes, P. P. Pálfy, Á. Szendrei, The join of two minimal clones and the meet of two maximal clones, Algebra Universalis 45 (2001), 161--178. (pdf, without figures)
53. K. A. Kearnes, Á. Szendrei, The residual character of strictly simple term minimal algebras, Algebra Universalis 42 (1999), 269--292. (pdf)
52. Á. Szendrei, Modules in general algebra, in: Contributions to General Algebra 10 (Proc. Klagenfurt Conf., 1997), Verlag Johannes Heyn, Klagenfurt, 1998; pp. 41--53. (pdf)
51. K. A. Kearnes, Á. Szendrei, The classification of commutative minimal clones, Discussiones Math. 19 (1999), 147--178. (pdf)
50. K. A. Kearnes, Á. Szendrei, Projectivity and isomorphism of strictly simple algebras, Algebra Universalis 39 (1998), 45--56 (pdf)
49. K. A. Kearnes, Á. Szendrei, The relationship between two commutators, International Journal of Algebra and Computation 8 (1998), 497--531 (pdf)
48. K. A. Kearnes, Á. Szendrei, Self-rectangulating varieties of type 5, International Journal of Algebra and Computation 7 (1997), 511--540. (pdf)
47. Á. Szendrei, Nearly-idempotent plain algebras are indeed nearly idempotent plain algebras, Math. Slovaca 46 (1996), 391--403. (pdf)
46. Á. Szendrei, Expansions of minimal varieties, Acta Sci. Math. (Szeged) 60 (1995), 659--679. (pdf)
45. K. A. Kearnes, Á. Szendrei, A characterization of minimal locally finite varieties, Trans. Amer. Math. Soc. 349 (1997), no. 5, 1749--1768. (pdf)
44. Á. Szendrei, Strongly Abelian minimal varieties, Acta Sci. Math. (Szeged) 59 (1994), 25--42. (pdf)
43. Á. Szendrei, Maximal non-affine reducts of simple affine algebras, Algebra Universalis 34 (1995), 144--174. (pdf)
42. Á. Szendrei, Nonfinitely based finite groupoids generating minimal varieties, Acta Sci. Math. (Szeged) 57 (1993), 593--600. (pdf)
41. Á. Szendrei, A completeness criterion for semi-affine algebras, in: Proceedings of the 22nd International Symposium on Multiple-Valued Logic (May 27--29, 1992, Sendai, Japan), IEEE Computer Society Press, Los Alamitos, California, U.S.A., 1992; pp. 314--319. (pdf)
40. J. Berman, E. W. Kiss, P. Prõhle, Á. Szendrei, On the set of types of a finitely generated variety, DiscreteMath. 112 (1993), 1--20. (pdf)
39. Á. Szendrei, Term minimal algebras, Algebra Universalis 32 (1994), 439--477. (pdf, without figures)
38. Á. Szendrei, Simple Abelian algebras, J. Algebra 151 (1992), 408--424. (pdf)
37. Á. Szendrei, A survey on strictly simple algebras and minimal varieties, in: Universal Algebra and Quasigroup Theory (edited by A. Romanowska, J. D. H. Smith), Research and Exposition in Mathematics, vol. 19, Heldermann Verlag, Berlin, 1992; pp. 209--239. (pdf, without figures)
36. Á. Szendrei, A classification of strictly simple algebras with trivial subalgebras, Demonstr. Math. 24 (1991), 149--173. (pdf)
35. Á. Szendrei, Simple surjective algebras having no proper subalgebras, J. Austral. Math. Soc. Ser A 48 (1990), 434--454. (pdf, without figures)
34. Á. Szendrei, The primal algebra characterization theorem revisited, Algebra Universalis 29 (1992), 41--60. (pdf)
33. T. Bajusz, G. McNulty, Á. Szendrei, Lyndon's groupoid is not inherently nonfinitely based, Algebra Universalis 27 (1990), 254--260.
32. Á. Szendrei, Symmetric algebras, in: Contributions to General Algebra 6, Verlag Hölder--Pichler--Tempsky, Wien and Verlag Teubner, Stuttgart, 1989; pp. 259--280. (pdf, without figures)
31. Á. Szendrei, Every idempotent plain algebra generates a minimal variety, Algebra Universalis 25 (1988), 36--39.
30. Á. Szendrei, Idempotent algebras with restrictions on subalgebras, Acta Sci. Math. (Szeged) 51 (1987), 251--268.
29. Á. Szendrei, Locally para-primal algebras, in: Contributions to General Algebra 5 (Proc. Salzburg Conf., 1986), Verlag Hölder--Pichler--Tempsky, Wien and Verlag Teubner, Stuttgart, 1987; pp. 367--399.
28. Á. Szendrei, Demi-primal algebras with a single operation, Lectures in Universal Algebra (Proc. Conf. Szeged, 1983), Colloq. Math. Soc. J. Bolyai, vol. 43, North-Holland, Amsterdam--New York--Oxford, 1986; pp. 509--531.
27. 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.
26. I. G. Rosenberg, Á. Szendrei, Submaximal clones with a prime order automorphism, Acta Sci. Math. (Szeged) 49 (1985), 29--48.
25. E. Fried, L. Szabó, Á. Szendrei, Algebras with p-uniform principal congruences, Studia Sci. Math. Hungar. 16 (1981), 229--235 (appeared in 1983).
24. Á. Szendrei, Demi-primal algebras, Algebra Universalis 18 (1984), 117--128.
23. Á. Szendrei, Short maximal chains in the lattice of clones over a finite set, Math. Nachr. 110 (1983), 43--58.
22. Á. Szendrei, Algebras of prime cardinality with a cyclic automorphism, Arch. Math. (Basel) 39 (1982), 417--427.
21. I. G. Rosenberg, Á. Szendrei, Degrees of clones and relations, Houston J. Math. 9 (1983), 545--580.
20. P. P. Pálfy, L. Szabó, Á. Szendrei, Automorphism groups and functional completeness, Algebra Universalis 15 (1982), 385--400.
19. L. Szabó, Á. Szendrei, Slupecki-type criteria for quasilinear functions over a finite dimensional vector space, Elektron. Informationsverarbeit. Kybernetik 17 (1981), 601--611.
18. G. Pollák, Á. Szendrei, Independent basis for the identities of entropic groupoids, Comment. Math. Univ. Carolinae 22 (1981), 71--85.
17. Á. Szendrei, Clones of linear operations on finite sets, in: Finite Algebra and Multiple-Valued Logic (Proc. Conf. Szeged, 1979), Colloq. Math. Soc. J. Bolyai, vol. 28, North-Holland, Amsterdam--New York--Oxford, 1981; pp. 693--738.
16. P. P. Pálfy, L. Szabó, Á. Szendrei, Algebras with doubly transitive automorphism groups, in: Finite Algebra and Multiple-Valued Logic (Proc. Conf. Szeged, 1979), Colloq. Math. Soc. J. Bolyai, vol. 28, North-Holland, Amsterdam--New York--Oxford, 1981; pp. 521--535.
15. Á. Szendrei, On closed classes of quasilinear functions, Czechoslovak Math. J. 30 (105) (1980), 498--509.
14. L. Szabó, Á. Szendrei, Almost all algebras with triply transitive automorphism groups are functionally complete, Acta Sci. Math. (Szeged) 41 (1979), 391--402.
13. Á. Szendrei, On weakly commuting operations, in: Contributions of General Algebra} (Proc. Klagenfurt Conf., 1978), Verlag Johannes Heyn, Klagenfurt, 1979; pp. 373--380.
12. Á. Szendrei, A new proof of the McKenzie--Gumm Theorem, Algebra Universalis 13 (1981), 133--135.
11. Á. Szendrei, Identities in idempotent affine algebras, Algebra Universalis 12 (1981), 172--199.
10. Á. Szendrei, Identities satisfied by convex linear forms, Algebra Universalis 12 (1981), 103--122.
9. Á. Szendrei, On closed sets of linear operations over a finite set of square-free cardinality, Elektron. Informationsverarbeit. Kybernetik 14 (1978), 547--559.
8. Á. Szendrei, On modules in which idempotent reducts form a chain, Colloq. Math. 40 (1979), 191--196.
7. Á. Szendrei, On the idempotent reducts of modules II, in: Universal Algebra (Proc. Conf. Esztergom, 1977), Colloq. Math. Soc. J. Bolyai, vol. 29, North-Holland, Amsterdam--New York--Oxford, 1982; pp. 769--780.
6. Á. Szendrei, On the idempotent reducts of modules I, in: Universal Algebra (Proc. Conf. Esztergom, 1977), Colloq. Math. Soc. J. Bolyai, vol. 29, North-Holland, Amsterdam--New York--Oxford, 1982; pp. 753--767.
5. Á. Szendrei, Torsion theories in affine categories, Acta Math. Acad. Sci. Hungar. 30 (1977), 351--369.
4. Á. Szendrei, On the arity of affine modules, Colloq. Math. 38 (1977), 1--4.
3. Á. Szendrei, On affine modules, in: Contributions to Universal Algebra (Proc. Conf. Szeged, 1975), Colloq. Math. Soc. J. Bolyai, vol. 17, North-Holland, Amsterdam--New York--Oxford, 1977; pp. 457--464.
2. Á. Szendrei, The operation ISKP on classes of algebras, Algebra Universalis 6 (1976), 349--353.
1. Á. Szendrei, Idempotent reducts of abelian groups, Acta Sci. Math. (Szeged) 38 (1976), 171--182.