10.6084/m9.figshare.1012243.v1
Zeyang Liao
M Al-Amri
M Suhail Zubairy
The fidelity between the initial and final state as a function of damping probability <em>p</em>
2013
IOP Publishing
reversal process
interaction
amplitude
probability p
Abstract Quantum entanglement
Quantum entanglement
quantum computation
fidelity
CNOT gates
section 3.
quantum information
scheme
quantum system
2013-06-13 00:00:00
article
https://iop.figshare.com/articles/figure/_The_fidelity_between_the_initial_and_final_state_as_a_function_of_damping_probability_em_p_em_/1012243
<p><strong>Figure 6.</strong> The fidelity between the initial and final state as a function of damping probability <em>p</em>. (a) α = 0.7, β = 0.35, γ = 0.4, δ = 0.48. (b) α = 0.10, β = 0.55, γ = −0.60, δ = 0.57. The dashed lines correspond to the fidelity after amplitude damping, and the red solid lines with <em>F<sub>r</sub></em> is the fidelity of the result of the scheme in section <a href="http://iopscience.iop.org/0953-4075/46/14/145501/article#jpb465326s3" target="_blank">3</a>. The other three curves with <em>x</em> = 0.8, <em>x</em> = 0.5 and <em>x</em> = 0.1 are the fidelity of the extended scheme.</p> <p><strong>Abstract</strong></p> <p>Quantum entanglement is a critical resource for quantum information and quantum computation. However, entanglement of a quantum system is subjected to change due to the interaction with the environment. One typical result of the interaction is the amplitude damping that usually results in the reduction of the entanglement. Here we propose a protocol to protect quantum entanglement from the amplitude damping by applying Hadamard and CNOT gates. As opposed to some recently studied methods, the scheme presented here does not require weak measurement in the reversal process, leading to a faster recovery of entanglement. We propose a possible experimental implementation based on linear optical system.</p>