On the Pauli graphs on N-qudits. - Michel Planat; Metod Saniga (Quantum Inf. Comput., 2008)

On invariant notions of Segre varieties in binary projective spaces. - Hans Havlicek; Boris Odehnal; Metod Saniga (Des. Codes Cryptogr., 2012)

Finite geometry behind the Harvey-Chryssanthacopoulos four-qubit magic rectangle. - Metod Saniga; Michel Planat (Quantum Inf. Comput., 2012)

Distinguished three-qubit 'magicity' via automorphisms of the split Cayley hexagon. - Michel Planat; Metod Saniga; Frédéric Holweck (Quantum Inf. Process., 2013)

Combinatorial Intricacies of Labeled Fano Planes. - Metod Saniga (Entropy, 2016)

A classification of the Veldkamp lines of the near hexagon L3 × GQ(2, 2). - Richard M. Green; Metod Saniga (Ars Math. Contemp., 2017)

A Combinatorial Grassmannian Representation of the Magic Three-Qubit Veldkamp Line. - Metod Saniga (Entropy, 2017)

Doily as Subgeometry of a Set of Nonunimodular Free Cyclic Submodules. - Metod Saniga; Edyta Bartnicka (Axioms, 2019)

Taxonomy of Three-Qubit Mermin Pentagrams. - Metod Saniga; Frédéric Holweck; Hamza Jaffali (Symmetry, 2020)

Magic Three-Qubit Veldkamp Line and Veldkamp Space of the Doily. - Metod Saniga; Zsolt Szabó (Symmetry, 2020)

Multi-qubit doilies: Enumeration for all ranks and classification for ranks four and five. - Axel Muller; Metod Saniga; Alain Giorgetti; Henri de Boutray; Frédéric Holweck (J. Comput. Sci., 2022)

A new heuristic approach for contextuality degree estimates and its four- to six-qubit portrayals. - Axel Muller; Metod Saniga; Alain Giorgetti; Frédéric Holweck; Colm Kelleher (CoRR, 2024)

New and improved bounds on the contextuality degree of multi-qubit configurations. - Axel Muller; Metod Saniga; Alain Giorgetti; Henri de Boutray; Frédéric Holweck (Math. Struct. Comput. Sci., 2024)

Hexagons govern three-qubit contextuality. - Metod Saniga; Frédéric Holweck; Colm Kelleher; Axel Muller; Alain Giorgetti; Henri de Boutray (Quantum, 2025)