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Mobile quantum voting method based on Chinese remainder theorem

A Chinese remainder theorem, mobile technology, applied in the field of mobile voting, can solve problems such as high consumption of quantum resources, high complexity of quantum communication, and inability to resist malicious voter's secondary voting attack.

Active Publication Date: 2018-05-08
ANHUI UNIVERSITY
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  • Summary
  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Problems solved by technology

[0010] The purpose of the present invention is to solve the problems that the existing mobile voting protocol cannot resist secondary voting attacks by malicious voters, and the quantum resource consumption of the existing distributed quantum voting scheme is too large, and the corresponding quantum communication complexity is too high. Based on the idea of ​​quantum summation, a mobile voting method based on quantum summation is proposed, in order to resist the secondary voting attack of malicious voters, thereby improving the security of voting operations and reducing the consumption of quantum resources and communication complexity.

Method used

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  • Mobile quantum voting method based on Chinese remainder theorem
  • Mobile quantum voting method based on Chinese remainder theorem
  • Mobile quantum voting method based on Chinese remainder theorem

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Embodiment Construction

[0054] The technical solution of the present invention will be described in detail below, but the protection scope of the present invention is not limited to the embodiments.

[0055] In this embodiment, a mobile quantum voting method based on the Chinese Remainder Theorem is performed as follows:

[0056] Step 1: Generate system parameters:

[0057] Step 1.1: Supervisor Charlie uses the quantum key distribution QKD method to assign a key to each voter, and also assigns a key k to the teller Bob B , Which gives the i-th voter P i The assigned key is denoted as k i ;

[0058] Step 1.2: According to the Chinese remainder theorem, the supervisor Charlie prepares n pairwise prime integer sequences m 1 ,m 2 ,...,m i ,...,m n , Where m i Represents the i-th integer, let And make Is M i About mod m i The inverse of

[0059] According to the Chinese remainder theorem, for any integer a 1 ,a 2 ,...,a i ,...,a n , The following equation is established and has a unique solution:

[0060]

[006...

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Abstract

The invention discloses a mobile quantum voting method based on Chinese remainder theorem, which is characterized in that a supervisor, a teller and a plurality of voters exist. A quantum state is prepared by the supervisor, moreover, the quantum state is divided into two, one part of quantum bits are sent to the voters to serve as quantum votes, and the other part of the quantum bits are sent tothe teller to serve as vote-checking certificates; each voter performs voting operation on the same quantum vote, the quantum votes are sent to the teller for counting and verification after all voting operations are complete, and ultimately, voting results of all the voters are obtained. The objective of the invention is to solve the problem that conventional mobile voting cannot resist secondaryvoting attacks of dishonest voters and the problem that excessive quantum resource is consumed by conventional distributive voting, and the security of voting operation is enhanced.

Description

Technical field [0001] The present invention relates to the field of quantum mobile voting and quantum summation, in particular to a mobile voting method that utilizes the idea of ​​quantum summation in order to prevent secondary voting and save quantum resources. Background technique [0002] In today's society, voting as an election tool is widely used. Decisions are made by voting in many matters, from the election of class committees to the national election of leading cadres. Based on the existing technical conditions, electronic voting technology has been applied in the real society. In the past 20 years, scholars have proposed many electronic voting protocols and voting schemes, most of which are based on blind signature and group signature technology. These technologies are all classical cryptography, and their security is based on the computational complexity of deciphering the key, which does not meet the unconditional security and cannot resist future quantum computer...

Claims

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Application Information

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Patent Type & Authority Applications(China)
IPC IPC(8): G07C13/00
CPCG07C13/00
Inventor 石润华秦加奇张瑞王攀红彭振皖张顺
Owner ANHUI UNIVERSITY
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