2017
DOI: 10.20944/preprints201709.0138.v1
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Demonstration of the Quantum No-Hiding Theorem in a Category Theoretic Framework: An IBM Quantum Experience

Abstract: Abstract:In this note, we demonstrate the quantum no-hiding theorem of Braunstein and Pati [Phys. Rev. Lett. 98, 080502 (2007)] using the IBM 5Q quantum processor. We also analyze the circuit using the ZX calculus of Coecke and Duncan [New J Phys. 13(4), 043016 (2011)], which provides a pictorial/category-theoretic demonstration of the no-hiding theorem.

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Cited by 3 publications
(2 citation statements)
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“…In particular, we observe the best results of optimization of circuits for non-destructive discrimination of arbitrary set of orthogonal quantum states given in [18] for both QX4 and QX2 architectures (for details, see Tables 3 and 4: (67-78) % of reduction in gate counts and (57-63)% reduction in the levels are achieved for the circuits shown in Fig. (25)(26)(27)(28)(29) and in Fig. 1a of [18]).…”
Section: Circuits For the Realization Of Mermin Inequalitymentioning
confidence: 85%
“…In particular, we observe the best results of optimization of circuits for non-destructive discrimination of arbitrary set of orthogonal quantum states given in [18] for both QX4 and QX2 architectures (for details, see Tables 3 and 4: (67-78) % of reduction in gate counts and (57-63)% reduction in the levels are achieved for the circuits shown in Fig. (25)(26)(27)(28)(29) and in Fig. 1a of [18]).…”
Section: Circuits For the Realization Of Mermin Inequalitymentioning
confidence: 85%
“…Being made up of superconducting transmon qubits, it resolves the scalability issues faced by an NMR based quantum computer [29,30]. This has opened the avenue for checking the efficacy of several algorithms and protocols, e.g., researchers have been successfully implemented a number of applications in quantum information theory using IBM quantum computer [17,25,[31][32][33][34]. Here, we demonstrate the automated error correction for the Bell states.…”
Section: Introductionmentioning
confidence: 99%