Quantum coherence and entanglement preservation in Markovian and non-Markovian dynamics via additional qubits
arXiv:1607.06507 · doi:10.1140/epjd/e2017-80294-3
Abstract
In this paper, we investigate preservation of quantum coherence of a single-qubit interacting with a zero-temperature thermal reservoir through the addition of noninteracting qubits in the reservoir. Moreover, we extend this scheme to preserve quantum entanglement between two and three distant qubits, each of which interacts with a dissipative reservoir independently. At the long time limit, we obtained analytical expressions for the coherence measure and the concurrence of two and three qubits in terms of the number of additional qubits. It is observed that, by increasing the number of additional qubits in each reservoir, the initial coherence and the respective entanglements are completely protected in both Markovian and non-Markovian regimes. Interestingly, the protection of entanglements occurs even under the individually different behaviors of the reservoirs.
22 pages, 7 figures
References in corpus (7)
- Non-Markovian effects on the dynamics of entanglement
- Protecting entanglement via the quantum Zeno effect
- Cavity-based architecture to preserve quantum coherence and entanglement
- Introduction to decoherence theory
- The effect of dipole-dipole interaction for two atoms with different couplings in non-Markovian environment
- A lower bound of concurrence for multipartite quantum states
- Lower Bounds of Concurrence for Tripartite Quantum Systems
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- Controlling Quantum Coherence of V-type Atom in Dissipative Cavity by Detuning and Weak Measurement Reversal
- Enhancement of quantum transport efficiency in a noisy spin channel