d-dependency structures in the relational model of data. - Gábor Czédli (Acta Cybern., 1980)

On Dependencies in the Relational Model of Data. - Gábor Czédli (J. Inf. Process. Cybern., 1981)

Notes on Coalition Lattices. - Gábor Czédli; Benoît Larose; György Pollák (Order, 1999)

Point-Based Registration Assuming Affine Motion. - Attila Tanács; Gábor Czédli; Kálmán Palágyi; Attila Kuba (AFPAC, 2000)

Affine matching of two sets of points in arbitrary dimensions. - Attila Tanács; Gábor Czédli; Kálmán Palágyi; Attila Kuba (Acta Cybern., 2001)

A Fixed Point Theorem for Stronger Association Rules and Its Computational Aspects. - Gábor Czédli (Acta Cybern., 2009)

The number of rectangular islands by means of distributive lattices. - Gábor Czédli (Eur. J. Comb., 2009)

On averaging Frankl's conjecture for large union-closed-sets. - Gábor Czédli (J. Comb. Theory A, 2009)

Sums of Lattices and a Relational Category. - Gábor Czédli (Order, 2009)

Two Notes on the Variety Generated by Planar Modular Lattices. - Gábor Czédli; Miklós Maróti (Order, 2009)

On the Scope of Averaging for Frankl's Conjecture. - Gábor Czédli; Miklós Maróti; E. Tamás Schmidt (Order, 2009)

How many ways can two composition series intersect? - Gábor Czédli; László Ozsvárt; Balázs Udvari (Discret. Math., 2012)

The Matrix of a Slim Semimodular Lattice. - Gábor Czédli (Order, 2012)

Slim Semimodular Lattices. I. A Visual Approach. - Gábor Czédli; E. Tamás Schmidt (Order, 2012)

Generalized convexity and Closure conditions. - Gábor Czédli; Anna B. Romanowska (Int. J. Algebra Comput., 2013)

Notes on Planar Semimodular Lattices. VII. Resections of Planar Semimodular Lattices. - Gábor Czédli; George Grätzer (Order, 2013)

Slim Semimodular Lattices. II. A Description by Patchwork Systems. - Gábor Czédli; E. Tamás Schmidt (Order, 2013)

Finite convex geometries of circles. - Gábor Czédli (Discret. Math., 2014)

The Asymptotic Number of Planar, Slim, Semimodular Lattice Diagrams. - Gábor Czédli (Order, 2016)

Quasiplanar Diagrams and Slim Semimodular Lattices. - Gábor Czédli (Order, 2016)

Planar Graded Lattices and the c 1-Median Property. - Gábor Czédli; Robert C. Powers; Jeremy M. White (Order, 2016)

Finite Semilattices with Many Congruences. - Gábor Czédli (Order, 2019)

One Hundred Twenty-Seven Subsemilattices and Planarity. - Gábor Czédli (Order, 2020)

Doubling Tolerances and Coalition Lattices. - Gábor Czédli (J. Multiple Valued Log. Soft Comput., 2021)

Medians are Below Joins in Semimodular Lattices of Breadth 2. - Gábor Czédli; Robert C. Powers; Jeremy M. White (Order, 2021)

Permuting 2-uniform Tolerances on Lattices. - Gábor Czédli (J. Multiple Valued Log. Soft Comput., 2022)

Absolute Retracts for Finite Distributive Lattices and Slim Semimodular Lattices. - Gábor Czédli; Ali Molkhasi (Order, 2023)

Length-preserving Extensions of a Semimodular Lattice by Lowering a Join-irreducible Element. - Gábor Czédli (Order, 2023)