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• W2592078557 abstract "We investigate the entangling capacity of dynamical operations when provided with local ancilla. A comparison is made between the entangling capacity with and without the assistance of prior entanglement. An analytic solution is found for the log-negativity entangling capacity of two-qubit gates, which equals the entanglement of the Choi matrix isomorphic to the unitary operator. Surprisingly, the availability of prior entanglement does not affect this result, a property we call resource independence of the entangling capacity. We prove several useful upper bounds on the entangling capacity that hold for general qudit dynamical operations and for a whole family of entanglement monotones including log negativity and log robustness. The log-robustness entangling capacity is shown to be resource independent for general dynamics. We provide numerical results supporting a conjecture that the log-negativity entangling capacity is resource independent for all two-qudit unitary operators." @default.
• W2592078557 created "2017-03-16" @default.
• W2592078557 creator A5018132307 @default.
• W2592078557 date "2010-10-18" @default.
• W2592078557 modified "2023-10-14" @default.
• W2592078557 title "Optimal entangling capacity of dynamical processes" @default.
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• W2592078557 doi "https://doi.org/10.1103/physreva.82.042314" @default.
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