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20242026
most citedA bound on the quantum value of all compiled nonlocal games

4 citations · 5 across the 5 of their papers we have counts for

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quant-ph2026

A commuting operator self-test for exact entanglement embezzlement

Connor Paddock, Simon Schmidt

We show that the optimal commuting operator correlation for a variant of Coladangelo's two-player generalized nonlocal game, based on the embezzlement of entanglement, is a commuti…

quant-ph2025

The NPA hierarchy does not always attain the commuting operator value

Marco Fanizza, Larissa Kroell, Arthur Mehta +4

We show that it is undecidable to determine whether the commuting operator value of a nonlocal game is strictly greater than 1/2. Specifically, there is a computable mapping from T…

quant-ph2025

Quantitative Quantum Soundness for Bipartite Compiled Bell Games via the Sequential NPA Hierarchy

Igor Klep, Connor Paddock, Marc-Olivier Renou +4

Compiling Bell games under cryptographic assumptions replaces the need for physical separation, allowing nonlocality to be probed with a single untrusted device. While Kalai et al.…

quant-ph2024★ 4 cited

A bound on the quantum value of all compiled nonlocal games

Alexander Kulpe, Giulio Malavolta, Connor Paddock +2

A cryptographic compiler introduced by Kalai et al. (STOC'23) converts any nonlocal game into an interactive protocol with a single computationally bounded prover. Although the com…

quant-ph2024

Self-testing in the compiled setting via tilted-CHSH inequalities

Arthur Mehta, Connor Paddock, Lewis Wooltorton

This work investigates the family of extended tilted-CHSH inequalities in the single-prover cryptographic compiled setting. In particular, we show that a quantum polynomial-time pr…

quant-ph2024★ 1 cited

A Computational Tsirelson's Theorem for the Value of Compiled XOR Games

David Cui, Giulio Malavolta, Arthur Mehta +5

Nonlocal games are a foundational tool for understanding entanglement and constructing quantum protocols in settings with multiple spatially separated quantum devices. In this work…