Quantum solution to the Byzantine agreement problem

被引:117
作者
Fitzi, M [1 ]
Gisin, N
Maurer, U
机构
[1] Swiss Fed Inst Technol, ETH, Dept Comp Sci, CH-8092 Zurich, Switzerland
[2] Univ Geneva, Appl Phys Grp, CH-1211 Geneva 4, Switzerland
关键词
D O I
10.1103/PhysRevLett.87.217901
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
We present a solution to an old problem in distributed computing. In its simplest form, a sender has to broadcast some information to two receivers, but they have access only to pairwise communication channels. Unlike quantum key distribution, here the goal is not secrecy but agreement, and the adversary (one of the receivers or the sender himself) is not outside but inside the game. Using only classical channels this problem is provably impossible. The solution uses pairwise quantum channels and entangled qutrits.
引用
收藏
页码:217901 / 1
页数:4
相关论文
共 15 条
[1]  
ACIN A, COMMUNICATION, P63303
[2]  
AHARONOV Y, COMMUNICATION, P63615
[3]  
Audenaert K., QUANTPH0103096
[4]  
Bennett C. H., 1984, PROC IEEE INT C COMP, P175, DOI [DOI 10.1016/J.TCS.2014.05.025, 10.1016/j.tcs.2014.05.025]
[5]   How to share a quantum secret [J].
Cleve, R ;
Gottesman, D ;
Lo, HK .
PHYSICAL REVIEW LETTERS, 1999, 83 (03) :648-651
[6]   QUANTUM CRYPTOGRAPHY BASED ON BELL THEOREM [J].
EKERT, AK .
PHYSICAL REVIEW LETTERS, 1991, 67 (06) :661-663
[7]   EASY IMPOSSIBILITY PROOFS FOR DISTRIBUTED CONSENSUS PROBLEMS [J].
FISCHER, MJ ;
LYNCH, NA ;
MERRITT, M .
DISTRIBUTED COMPUTING, 1986, 1 (01) :26-39
[8]  
FITZI M, 2001, LECT NOTES COMP SCI
[9]  
FITZI M, IN PRESS UNCONDITION
[10]   Tripartite entanglement and quantum relative entropy [J].
Galvao, EF ;
Plenio, MB ;
Virmani, S .
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 2000, 33 (48) :8809-8818