Continuous variable quantum teleportation with sculptured and noisy non-Gaussian resources
F. Dell'Anno, S. De Siena, L. Albano Farias, F. Illuminati

TL;DR
This paper explores the use of non-Gaussian entangled states as resources for continuous variable quantum teleportation, optimizing their parameters to enhance success probability and analyzing the impact of thermal noise on fidelity.
Contribution
It introduces new classes of non-Gaussian entangled resources, optimizes their parameters for teleportation, and compares their performance under noisy conditions.
Findings
Optimized non-Gaussian states improve teleportation success probability.
Truncated twin beam states are identified as optimal resources.
Noisy non-Gaussian states outperform noisy Gaussian states under thermal noise.
Abstract
We investigate continuous variable (CV) quantum teleportation using relevant classes of non-Gaussian states of the radiation field as entangled resources. First, we introduce the class two-mode squeezed symmetric superposition of Fock states, including finite truncations of twin-beam Gaussian states as special realizations. These states depend on a set of free independent parameters that can be adjusted for the optimization of teleportation protocols, with an enhancement of the success probability of teleportation both for coherent and Fock input states. We show that the optimization procedure reduces the entangled resources to truncated twin beam states, which thus represents an optimal class of non-Gaussian resources for quantum teleportation. We then introduce a further class of two-mode non-Gaussian entangled resources, in the form of squeezed cat-like states. We analyze the…
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