A series of quantum voting protocols of continuous variables is proposed. Three methods are employed to ensure that the quantum voting obeys some desirable rules. Entanglement is used to keep voters away from the voting results. We enable voters to operate identically to represent the same vote to prevent the tallyman from gaining information about individual voters. We also propose an effective scheme to prevent voters from voting more than once. In both two-valued and multivalued ballot protocols, several specific constraints are set to meet the rules.
A series of quantum voting protocols of continuous variables is proposed. Three methods are employed to ensure that the quantum voting obeys some desirable rules. Entanglement is used to keep voters away from the voting results. We enable voters to operate identically to represent the same vote to prevent the tallyman from gaining information about individual voters. We also propose an effective scheme to prevent voters from voting more than once. In both two-valued and multivalued ballot protocols, several specific constraints are set to meet the rules.
We investigate the design of anonymous voting protocols, CV-based binary-valued ballot and CV-based multi-valued ballot with continuous variables (CV) in a multi-dimensional quantum cryptosystem to ensure the security of voting procedure and data privacy. The quantum entangled states are employed in the continuous variable quantum system to carry the voting information and assist information transmission, which takes the advantage of the GHZ-like states in terms of improving the utilization of quantum states by decreasing the number of required quantum states. It provides a potential approach to achieve the efficient quantum anonymous voting with high transmission security, especially in large-scale votes.
We describe quantum protocols for voting and surveying. A key feature of our schemes is the use of entangled states to ensure that the votes are anonymous and to allow the votes to be tallied. The entanglement is distributed over separated sites; the physical inaccessibility of any one site is sufficient to guarantee the anonymity of the votes. The security of these protocols with respect to various kinds of attack is discussed. We also discuss classical schemes and show that our quantum voting protocol represents a N-fold reduction in computational complexity, where N is the number of voters.
We introduce a quantum voting protocol that uses superposition and entanglement to enable anonymous voting with trusted voting machines, in a centralized setting with a single machine and in a distributed setting where several machines are linked to a voting center through quantum channels. A voter selects a candidate through a restricted ballot interface; the machine encodes the vote as a phase-flip operation, controlled by the voter's identity register, on an entangled candidate state. Tallying is performed by interference with a reference branch followed by a measurement of the candidate register, which reproduces the vote distribution without iterative classical counting. Because every tallying run consumes the quantum state, the machines store the cast choices classically and replay the voting stage for each run. The protocol uses only basic quantum gates (Hadamard and controlled-Z). We provide analytical examples (4 voters with 2 candidates and 8 voters with 3 candidates) and numerical experiments that simulate ideal conditions, depolarizing, memory, readout, and gate noise, faulty or mistaken ballots, larger instances with confidence intervals, and sampling convergence. The simulations reproduce the theoretical tally probabilities in the ideal case and show how the tally is distorted by noise and by faulty ballots; no error correction or mitigation is applied. Voter anonymity is formalized as the indistinguishability of tallying transcripts under vote permutations, and an identity-dephasing step renders the identity register exactly maximally mixed under the stated trust assumptions. The numbers of protocol runs needed for exact tallying and for winner identification are analyzed explicitly.
Classical electronic voting is increasingly being adopted for Internet-based elections, requiring system designs that ensure fairness, legitimacy, verifiability, and voter anonymity-thereby preserving ballot confidentiality, uniqueness, and integrity. Quantum voting can provide information-theoretic security against repudiation and forgery in such systems. However, compared to classical voting protocols, current quantum voting protocols often suffer from limited efficiency, high cost, and implementation complexity. Here, we introduce a streamlined and efficient quantum voting architecture that simplifies the process by eliminating the privacy amplification step in the voting phase while incorporating authority-assisted anonymity, while maintaining full voter authentication, voting, and tallying capabilities. In an experimental demonstration of a quantum voting network, two voters achieved authentication rates of 336 and 406 times per second over 50 km of single-mode fiber, and signed voting files of 25.02 kbit and 56.29 kbit at a quantum signing rate of 966 times per second, resulting in total voting rates of 244 and 279 times per second, respectively. This work represents the first experimental implementation of a continuous-variable (CV)-based quantum anonymous voting prototype. The architecture is designed to be compatible with existing coherent optical communication networks and provides a practical quantum-enhanced building block toward future voting systems.
The paper concerns the protection of the secrecy of ballots, so that the identity of the voters cannot be matched with their vote. To achieve this we use an entangled quantum state to represent the ballots. Each ballot includes the identity of the voter, explicitly marked on the "envelope" containing it. Measuring the content of the envelope yields a random number which reveals no information about the vote. However, the outcome of the elections can be unambiguously decided after adding the random numbers from all envelopes. We consider a few versions of the protocol and their complexity of implementation.
Self-tallying quantum anonymous voting (SQAV) has drawn considerable attention since it was proposed. However, constrained by design challenges, all existing protocols only accommodate single-selection voting and cannot support multi-selection voting. In this paper, we propose a SQAV protocol with multi-selection voting functionality. In our protocol, nmn-particle entangled states are equally divided into n groups, and the n particles in each entangled state are delivered to n voters, one particle per voter. Each voter obtains n voting vectors by sequentially measuring all his (or her) particles that belong to n different group, and then encodes his or her voting information into the vector corresponding to the secret index. Due to entanglement correlation, each voter can verify whether his or her ballot is correct through computation, while any participant can obtain the vote count for each candidate through computation. Our protocol satisfies self-tallying, nonreusability, verifiability, and fairness.