On Closed Sets of Linear Operations over a Finite Set of Square-free Cardinality. - Ágnes Szendrei (J. Inf. Process. Cybern., 1978)

Slupecki-type Criteria for Quasilinear Functions Over a Finite Dimensional Vector Space. - László Szabó; Ágnes Szendrei (J. Inf. Process. Cybern., 1981)

A Completeness Criterion for Semi-Affine Algebras. - Ágnes Szendrei (ISMVL, 1992)

The set of types of a finitely generated variety. - Joel Berman; Emil W. Kiss; Péter Pröhle; Ágnes Szendrei (Discret. Math., 1993)

Self-Rectangulating Varieties of Type 5. - Keith A. Kearnes; Ágnes Szendrei (Int. J. Algebra Comput., 1997)

The Relationship Between Two Commutators. - Keith A. Kearnes; Ágnes Szendrei (Int. J. Algebra Comput., 1998)

A Difference of Square Roots: 10806. - Hassan Ali Shah Ali; Keith A. Kearnes; Ágnes Szendrei; Zafar Ahmed; M. A. Prasad; et al. (Am. Math. Mon., 2001)

Clones Closed under Conjugation I: Clones with Constants. - Keith A. Kearnes; Ágnes Szendrei (Int. J. Algebra Comput., 2008)

Equivalence of operations with respect to discriminator clones. - Erkko Lehtonen; Ágnes Szendrei (Discret. Math., 2009)

Foreword. - Gábor Péter Nagy; Gyula Pap; Ágnes Szendrei (Period. Math. Hung., 2011)

Rosenberg-Type Completeness Criteria for Subclones of Slupecki's Clone. - Ágnes Szendrei (ISMVL, 2012)

Clones of Algebras with Parallelogram Terms. - Keith A. Kearnes; Ágnes Szendrei (Int. J. Algebra Comput., 2012)

Commuting Polynomial Operations of Distributive Lattices. - Mike Behrisch; Miguel Couceiro; Keith A. Kearnes; Erkko Lehtonen; Ágnes Szendrei (Order, 2012)

The 3rd International Conference on Boolean Algebra, Lattice Theory, Universal Algebra, Set Theory and Set-theoretical Topology - BLAST 2010. - John Harding; Bart Kastermans; Keith A. Kearnes; J. Donald Monk; Ágnes Szendrei (Order, 2012)

Growth rates of algebras, II: Wiegold dichotomy. - Keith A. Kearnes; Emil W. Kiss; Ágnes Szendrei (Int. J. Algebra Comput., 2015)

The Subpower Membership Problem for Finite Algebras with Cube Terms. - Andrei Bulatov 001; Peter Mayr 001; Ágnes Szendrei (Log. Methods Comput. Sci., 2019)

Minimal abelian varieties of algebras, I. - Keith A. Kearnes; Emil W. Kiss; Ágnes Szendrei (Int. J. Algebra Comput., 2021)