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• W2949611192 abstract "In this work we study rank-one quantum games. In particular, we focus on the study of the computability of the entangled value $omega^*$. We show that the value $omega^*$ can be efficiently approximated up to a multiplicative factor of 4. We also study the behavior of $omega^*$ under the parallel repetition of rank-one quantum games, showing that it does not verify a perfect parallel repetition theorem. To obtain these results, we first connect rank-one games with the mathematical theory of operator spaces. We also reprove with these new tools essentially known results about the entangled value of rank-one games with one-way communication $omega_{qow}$. In particular, we show that $omega_{qow}$ can be computed efficiently and it satisfies a perfect parallel repetition theorem." @default.
• W2949611192 created "2019-06-27" @default.
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• W2949611192 date "2011-12-15" @default.
• W2949611192 modified "2023-10-01" @default.
• W2949611192 title "Rank-one Quantum Games" @default.
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