11 citations · 41 across the 6 of their papers we have counts for
6 papers
Hexagons govern three-qubit contextuality
Metod Saniga, Frédéric Holweck, Colm Kelleher +3
Split Cayley hexagons of order two are distinguished finite geometries living in the three-qubit symplectic polar space in two different forms, called classical and skew. Although…
New and improved bounds on the contextuality degree of multi-qubit configurations
Axel Muller, Metod Saniga, Alain Giorgetti +2
We present algorithms and a C code to reveal quantum contextuality and evaluate the contextuality degree (a way to quantify contextuality) for a variety of point-line geometries lo…
Multi-qubit doilies: enumeration for all ranks and classification for ranks four and five
Axel Muller, Metod Saniga, Alain Giorgetti +2
For , an -qubit doily is a doily living in the -qubit symplectic polar space. These doilies are related to operator-based proofs of quantum contextuality. Following…
Contextuality degree of quadrics in multi-qubit symplectic polar spaces
Henri de Boutray, Frédéric Holweck, Alain Giorgetti +2
Quantum contextuality takes an important place amongst the concepts of quantum computing that bring an advantage over its classical counterpart. For a large class of contextuality…
Taxonomy of Polar Subspaces of Multi-Qubit Symplectic Polar Spaces of Small Rank
Metod Saniga, Henri de Boutray, Frederic Holweck +1
We study certain physically-relevant subgeometries of binary symplectic polar spaces of small rank , when the points of these spaces canonically encode -qubit obs…
Mermin Polynomials for Entanglement Evaluation in Grover's algorithm and Quantum Fourier Transform
Henri de Boutray, Hamza Jaffali, Frédéric Holweck +2
The entanglement of a quantum system can be valuated using Mermin polynomials. This gives us a means to study entanglement evolution during the execution of quantum algorithms. We…