Deng-Yu Zhang
Hengyang Normal University
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Publication
Featured researches published by Deng-Yu Zhang.
Optics Communications | 2010
Xin-Wen Wang; Li-Xin Xia; Zhi-Yong Wang; Deng-Yu Zhang
Abstract We present a scheme for asymmetric quantum-information splitting, where a sender distributes asymmetrically a quantum secret (quantum state) to distant partners in a network. The asymmetric distribution leads to that the partners have different powers to recover the sender’s secret. In other words, their authorities for getting the secret are hierarchized. In the scheme, the partners do not need to make any nonlocal operation. The scheme can also be modified to implement threshold-controlled teleportation.
Physical Review A | 2012
Xin-Wen Wang; Deng-Yu Zhang; Shi-Qing Tang; Li-Jun Xie; Zhi-Yong Wang; Le-Man Kuang
The cross-Kerr nonlinearity (XKNL) effect can induce efficient photon interactions in principle with which photonic multiqubit gates can be performed using far fewer physical resources than linear optical schemes. Unfortunately, it is extremely challenging to generate giant cross-Kerr nonlinearities. In recent years much effort has been made to perform multiqubit gates via weak XKNLs. However, the required nonlinearity strengths are still difficult to achieve in an experiment. We here propose an XKNL-based scheme for realizing a two-photon polarization-parity gate, a universal two-qubit gate, in which the required strength of the nonlinearity could be orders of magnitude weaker than those required for previous schemes. The scheme utilizes a ring cavity fed by a coherent state as a quantum information bus which interacts with a path mode of the two polarized photons (qubits). The XKNL effect makes the bus pick up a phase shift dependent on the photon number of the path mode. Even when the potential phase shifts are very small they can be effectively measured using photon-number resolving detectors, which accounts for the fact that our scheme can work in the regime of tiny XKNL. The measurement outcome reveals the parity (even parity or odd parity) of the two polarization qubits.
Quantum Information Processing | 2013
Xin-Wen Wang; Deng-Yu Zhang; Shi-Qing Tang; Li-Jun Xie
We propose a method to construct a nondestructive n-qubit Greenberger– Horne–Zeilinger (GHZ)-state analyzer. The method is applied to any systems in which two-qubit parity gates, controlled-phase gates, or controlled-NOT gates can be realized. We also present a simplified two-photon parity gate with which a nondestructive n-photon GHZ-state analyzer could be largely simplified. The nondestructive GHZ-state analyzer is expected to find useful applications for economical quantum-information processing.
Physical Review A | 2011
Xin-Wen Wang; Deng-Yu Zhang; Guo-Jian Yang; Shi-Qing Tang; Li-Jun Xie
Remote information concentration (RIC) in
Journal of Physics B | 2011
Xin-Wen Wang; Deng-Yu Zhang; Shi-Qing Tang; Li-Jun Xie
d
Quantum Information Processing | 2018
Ji-Bing Yuan; Shi-Qing Tang; Xin-Wen Wang; Deng-Yu Zhang
-level systems (qudits) is studied. It is shown that the quantum information initially distributed in three spatially separated qudits can be remotely and deterministically concentrated to a single qudit via an entangled channel without performing any global operations. The entangled channel can be different types of genuine multipartite pure entangled states which are inequivalent under local operations and classical communication. The entangled channel can also be a mixed entangled state, even a bound entangled state which has a similar form to the Smolin state, but has different features from the Smolin state. A common feature of all these pure and mixed entangled states is found; i.e., they have
Journal of Atomic and Molecular Sciences | 2013
Deng-Yu Zhang; Xin-Wen Wang; Shi-Qing Tang; Li-Jun Xie
{d}^{2}
Journal of Atomic and Molecular Sciences | 2011
Deng-Yu Zhang; Shi-Qing Tang; Xin-Wen Wang; Li-Jun Xie
common commuting stabilizers. The differences of qudit-RIC and qubit-RIC (
Optics Communications | 2013
Xin-Wen Wang; Shi-Qing Tang; Li-Jun Xie; Deng-Yu Zhang
d=2
International Journal of Theoretical Physics | 2010
Xin-Wen Wang; Deng-Yu Zhang; Shi-Qing Tang; Xiao-Gui Zhan; Kaiming You
) are also analyzed.