Probing the robustness of various self-testing protocols for mulipartite entangled states
Priyaranjan K. Jha, Ritesh K. Singh, A. K. Pan

TL;DR
This paper compares the robustness of different self-testing protocols for multipartite GHZ states, identifying Svetlichny's Bell operator as the most resilient in noisy conditions.
Contribution
It provides a systematic comparison of Svetlichny and MABK-based self-testing schemes, highlighting Svetlichny's superior robustness for practical quantum certification.
Findings
Svetlichny's Bell operator yields higher fidelity bounds under noise.
Different protocols exhibit markedly different robustness levels.
Svetlichny-based self-testing is most suitable for noisy experiments.
Abstract
Device-independent certification of multipartite entangled states plays a central role in a wide range of practical applications, including quantum networks, conference key agreement, and verifiable distributed quantum computation. A particularly important class of multipartite entangled states is the class of Greenberger-Horne-Zeilinger (GHZ) states. Many Bell operators have been proposed to self-test GHZ states. However, in practical scenarios, due to imperfections and the finite collection of statistics, the observed statistics do not satisfy the ideal self-testing relations. Hence, it becomes essential to investigate and compare the robustness of the different self-testing protocols. In this work, we investigate the robustness of self-testing schemes constructed from Bell operators due to Svetlichny and Mermin--Ardehali--Belinskii--Klyshko (MABK), using the analytic…
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