Communications of the ACM
Multiparty quantum secret sharing with the pure entangled two-photon states
Quantum Information Processing
High-dimensional deterministic multiparty quantum secret sharing without unitary operations
Quantum Information Processing
Multiple independent quantum states sharing under collaboration of agents in quantum networks
Quantum Information Processing
Semi-quantum information splitting using GHZ-type states
Quantum Information Processing
Multi-party quantum key agreement with bell states and bell measurements
Quantum Information Processing
Efficient quantum private comparison employing single photons and collective detection
Quantum Information Processing
Nondestructive Greenberger-Horne-Zeilinger-state analyzer
Quantum Information Processing
Controlled dense coding using a five-atom cluster state in cavity QED
Quantum Information Processing
Quantum state sharing against the controller's cheating
Quantum Information Processing
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We present a scheme for asymmetric multi-party quantum state sharing of an arbitrary m-qubit state with n agents. The sender Alice first shares m 驴 1 Bell states and one n + 1-particle Greenberger---Horne---Zeilinger state with n agents, where the agent Bob, who is designated to recover the original m-qubit state, just keeps m particles and other agents (all controllers) n 驴 1 particles, that is, each controller only holds one particle in hand. Subsequently, Alice performs m Bell-basis measurements on her 2m particles and each controller only need take a single-particle measurement on his particle with the basis X. Finally, Bob can recover the original m-qubit state with the corresponding local unitary operations according to Alice and all controllers' measurement results. Its intrinsic efficiency for qubits approaches 100%, and the total efficiency really approaches the maximal value, which is higher than those of the known symmetric schemes.