Self-tallying Quantum Anonymous Voting
arXiv:1605.07942 · doi:10.1103/PhysRevA.94.022333
Abstract
Anonymous voting is a voting method of hiding the link between a vote and a voter, the context of which ranges from governmental elections to decision making in small groups like councils or companies. In this paper, we propose a quantum anonymous voting protocol assisted by two kinds of entangled quantum states. Particularly, we provide a mechanism of opening and permuting the ordered votes of all the voters in an anonymous manner; any party, who is interested in the voting results, can acquire a permutation copy, and then obtains the voting result through simple calculation. Unlike all previous quantum works on anonymous voting, our quantum anonymous protocol firstly possesses the properties of privacy, self-tallying, non-reusability, verifiability and fairness at the same time. Besides, we demonstrate that the entanglement of the novel quantum states used in our protocol makes the attack from outside eavesdropper and inside dishonest voters impossible. We also generalize our protocol to execute tasks of anonymous multi-party computation, such as anonymous broadcast and anonymous ranking.
12 papers
References in corpus (3)
Cited by in corpus (11)
- A Simple Voting Protocol on Quantum Blockchain
- Quantum anonymous veto: A set of new protocols
- Quantum cryptography beyond key distribution: theory and experiment
- Multi-party quantum summation based on quantum teleportation
- Experimental anonymous quantum conferencing
- Genuine multipartite indistinguishability and its detection via generalized Hong-Ou-Mandel effect
- Security proof for quantum cryptography against entanglement-measurement attack
- Schrödinger's Ballot: Quantum Information and the Violation of Arrow's Impossibility Theorem
- Anonymous multi-party quantum computation with a third party
- Multi-user QKD using quotient graph states derived from continuous-variable dual-rail cluster states
- Improvements on "Secure multi-party quantum summation based on quantum Fourier transform"