2021
DOI: 10.1002/andp.202100201
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Quantifying Quantum Correlation of Quasi‐Werner State and Probing Its Suitability for Quantum Teleportation

Abstract: The significance of photon addition in engineering the single‐ and two‐mode (bipartite correlations) nonclassical properties of a quantum state is investigated. Specifically, the behavior of the Wigner function of two quasi‐Werner states constructed by superposing two normalized bipartite m‐photon added coherent states are analyzed. This allows the authors' to quantify the nonclassicality present in the quantum states using Wigner logarithmic negativity (WLN), while quantum correlations are measured using conc… Show more

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Cited by 5 publications
(3 citation statements)
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“…We consider two double chargers schemes. In the first one, the state of two chargers is a product state |ψ = |α 1 |α 2 , while in the second, the two chargers are prepared to be in an entangles semi Bell state [44,45]…”
Section: B Correlated and Uncorrelated Chargersmentioning
confidence: 99%
“…We consider two double chargers schemes. In the first one, the state of two chargers is a product state |ψ = |α 1 |α 2 , while in the second, the two chargers are prepared to be in an entangles semi Bell state [44,45]…”
Section: B Correlated and Uncorrelated Chargersmentioning
confidence: 99%
“…Specifically, there are no-go theorems limiting the applications of Gaussian operations and Gaussian states in entanglement distillation, [26] quantum error correction, [27] quantum computing, [23] and quantum bit commitment. [28] Use of non-Gaussian operations is known to provide advantages in computation, [23] communication, [29] metrology, [24] etc. These set of promising applications have motivated witnesses of non-Gaussianity, [20] resource theory of non-Gaussianity, [25] and a set of measures of quantum non-Gaussianity (refs.…”
Section: 𝜌 = ∫ D(p(𝛼))|𝛼⟩⟨𝛼| (1)mentioning
confidence: 99%
“…In particular, there are no-go theorems limiting the use of Gaussian operations and Gaussian states in entanglement distillation [20], quantum error correction [21], quantum computing [17], and quantum bit commitment [22]. Use of non-Gaussian operations provides advantages in quantum computation [17], quantum communication [23], quantum metrology [18], and so on. These promising applications motivated people to study about resource theory of non-Gaussianity [19], and a number of measures of quantum non-Gaussianity ( [24][25][26], and references therein).…”
Section: Introductionmentioning
confidence: 99%