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Vector Generation of Quantum Contextual Sets in Even Dimensional Hilbert Spaces (CROSBI ID 257871)

Prilog u časopisu | izvorni znanstveni rad | međunarodna recenzija

Pavičić, Mladen ; Megill, Norman D. Vector Generation of Quantum Contextual Sets in Even Dimensional Hilbert Spaces // Entropy (Basel. Online), 20 (2018), 12; 928, 12. doi: 10.3390/e20120928

Podaci o odgovornosti

Pavičić, Mladen ; Megill, Norman D.

engleski

Vector Generation of Quantum Contextual Sets in Even Dimensional Hilbert Spaces

Recently, quantum contextuality has been proved to be the source of quantum computation’s power. That, together with multiple recent contextual experiments, prompts improving the methods of generation of contextual sets and finding their features. The most elaborated contextual sets, which offer blueprints for contextual experiments and computational gates, are the Kochen–Specker (KS) sets. In this paper, we show a method of vector generation that supersedes previous methods. It is implemented by means of algorithms and programs that generate hypergraphs embodying the Kochen–Specker property and that are designed to be carried out on supercomputers. We show that vector component generation of KS hypergraphs exhausts all possible vectors that can be constructed from chosen vector components, in contrast to previous studies that used incomplete lists of vectors and therefore missed a majority of hypergraphs. Consequently, this unified method is far more efficient for generations of KS sets and their implementation in quantum computation and quantum communication. Several new KS classes and their features have been found and are elaborated on in the paper. Greechie diagrams are discussed.

quantum contextuality ; Kochen–Specker sets ; MMP hypergraphs ; Greechie diagrams

Trošak objave rada pokriven preko Centra izvrsnosti za napredne materijale i senzore (CEMS) kroz EU grantove Nos. KK.01.1.1.01.0001 and 533-19-15-0022

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Podaci o izdanju

20 (12)

2018.

928

12

objavljeno

1099-4300

10.3390/e20120928

Trošak objave rada u otvorenom pristupu

Povezanost rada

Fizika

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