Quantum secret sharing with continuous variable graph state

Quantum secret sharing with continuous variable graph state In this paper, we study several physically feasible quantum secret sharing (QSS) schemes using continuous variable graph state (CVGS). Their implementation protocols are given, and the estimation error formulae are derived. Then, we present a variety of results on the theory of QSS with CVGS. Any $$(k,n)$$ ( k , n ) threshold protocol of the three specific schemes satisfying $$\frac{n}{2}<k\le n$$ n 2 < k ≤ n , where $$n$$ n denotes the total number of players and $$k$$ k denotes the minimum number of players who can collaboratively access the secret, can be implemented by certain weighted CVGS. The quantum secret is absolutely confidential to any player group with number less than threshold. Besides, the effect of finite squeezing to these results is properly considered. In the end, the duality between two specific schemes is investigated. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Quantum Information Processing Springer Journals

Quantum secret sharing with continuous variable graph state

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Publisher
Springer US
Copyright
Copyright © 2013 by Springer Science+Business Media New York
Subject
Physics; Quantum Information Technology, Spintronics; Quantum Computing; Data Structures, Cryptology and Information Theory; Quantum Physics; Mathematical Physics
ISSN
1570-0755
eISSN
1573-1332
D.O.I.
10.1007/s11128-013-0713-7
Publisher site
See Article on Publisher Site

Abstract

In this paper, we study several physically feasible quantum secret sharing (QSS) schemes using continuous variable graph state (CVGS). Their implementation protocols are given, and the estimation error formulae are derived. Then, we present a variety of results on the theory of QSS with CVGS. Any $$(k,n)$$ ( k , n ) threshold protocol of the three specific schemes satisfying $$\frac{n}{2}<k\le n$$ n 2 < k ≤ n , where $$n$$ n denotes the total number of players and $$k$$ k denotes the minimum number of players who can collaboratively access the secret, can be implemented by certain weighted CVGS. The quantum secret is absolutely confidential to any player group with number less than threshold. Besides, the effect of finite squeezing to these results is properly considered. In the end, the duality between two specific schemes is investigated.

Journal

Quantum Information ProcessingSpringer Journals

Published: Dec 17, 2013

References

  • Nonadditive quantum error-correcting code
    Yu, S; Chen, Q; Lai, CH; Oh, CH
  • Quantum information with continuous variables
    Braunstein, SL; Loock, P

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