For X-states, quantum battery capacity obeys a monogamy inequality, and the leftover capacity can be redistributed to subsystems by a global unitary.
Dynamics of quantum battery capacity under Markovian channels
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abstract
We study the dynamics of the quantum battery capacity for the Bell-diagonal states under Markovian channels on the first subsystem. We show that the capacity increases for special Bell-diagonal states under amplitude damping channel. The sudden death of the capacity occurs under depolarizing channel. We also investigate the capacity evolution of Bell-diagonal states under Markovian channels on the first subsystem $n$ times. It is shown that the capacity under depolarizing channel decreases initially, then increases for small $n$ and tend to zero for large $n$. We find that under bit flip channel and amplitude damping channel, the quantum battery capacity of special Bell-diagonal states tends to a constant for large $n$, namely, the frozen capacity occurs. The dynamics of the capacity of the Bell-diagonal states under two independent same type local Markovian channels is also studied.
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Distribution Relationship of Quantum Battery Capacity
For X-states, quantum battery capacity obeys a monogamy inequality, and the leftover capacity can be redistributed to subsystems by a global unitary.