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Ring signature method for anonymizing information based on algebra

A ring signature and message technology, applied to the public key and key distribution of secure communication, can solve the problem of insecure ring signature system

Inactive Publication Date: 2013-03-13
XIAN UNIV OF TECH
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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 provide an algebra-based method for anonymous ring signature of messages, which solves the defect that the existing ring signature system is not safe under quantum computing

Method used

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  • Ring signature method for anonymizing information based on algebra
  • Ring signature method for anonymizing information based on algebra
  • Ring signature method for anonymizing information based on algebra

Examples

Experimental program
Comparison scheme
Effect test

Embodiment 1

[0132] Anonymous ring signature scheme based on multi-variable public key cryptography oil-vinegar signature system:

[0133] Step 1. Generate System Parameters

[0134] 1) Set k=GF(q) to be a finite field characterized by p=2, where q=2 8 ;

[0135] 2) make o=30, v=64, m=30 is the number of equations in the multivariate equation system, and n=o+v=94 is the number of variables;

[0136] 3) Select H: {0, 1} * →k 30 A cryptographically secure collision-resistant one-way irreversible hash function. The system parameters are (k, q, p, l, m, n, H).

[0137] Step 2. Key generation

[0138] 1) Suppose there are t users in the ring, set U={u 0 , u 1 ,..,u t-1},

[0139] According to the multivariate public key cryptosystem, each user u i (0≤i≤t-1) randomly select F i is from k n to k m The reversible Oil-Vinegar polynomial map, Oil-Vinegar polynomial has the following form:

[0140] F i = Σ ...

Embodiment 2

[0173] Anonymous ring signature scheme based on multivariable public key cryptography Square+ signature system:

[0174] The square+ system is a multivariate polynomial system based on a singular characteristic field, which has relatively high security and can resist quantum computer attacks, and has high encryption and decryption efficiency. We combine the square+ system and propose a ring signature scheme based on the square+ system.

[0175] 1. The structure of Squaare+ system

[0176] Let k be a finite field of order q, where q≡3mod4. is the n+l expansion of k, where l makes n+l odd. F is the mapping from K to K, F(X)=X 2 , where X∈K.

[0177] Randomly choose an injective affine map L 1 :k n →k n+l ;d quadratic polynomials with n+l variables

[0178] g 1 ,..., g d ∈k[x 1 ,...,x n+l ]

[0179] and an invertible affine map L 2 :k n+l+d →k n+l+d . φ: K→k n+l , is an isomorphic map of vector spaces:

[0180]

[0181] Since φоFоφ -1 is a quadratic polyno...

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Abstract

The invention discloses a ring signature method for anonymizing information based on algebra, comprising the following steps: generating system parameters, generating a secret key, generating the ring signature and verifying the ring signature. The ring signature method based on the traditional cryptosystem is subjected to security threat under the quantum computer while the ring signature method based on the multivariate public key cryptosystem solves the problem that the existing ring signature systems are insecure under the quantum computation. The method has the advantages of security and high computing efficiency.

Description

technical field [0001] The invention belongs to the technical field of information security, and relates to an algebra-based method for signing a message anonymous ring. Background technique [0002] In 2001, under the background of how to leak secrets anonymously, Rivest et al. proposed a new signature technology called ring signature. Ring signature can be regarded as a special group signature, which has no trusted center and no group establishment process. The group here refers to the set composed of multiple possible signers, also known as the ring. The establishment of the ring is spontaneous, that is, the ring is established by a signer without consulting with others. A ring signature on an electronic document is signed by a signer on behalf of all members of the ring, but the signer is completely anonymous to the signature verifier. Ring signatures provide a neat way to reveal secrets anonymously. The unconditional anonymity of ring signatures is very useful in som...

Claims

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Application Information

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Patent Type & Authority Patents(China)
IPC IPC(8): H04L9/32H04L9/08H04L9/30
Inventor 王尚平马瑞
Owner XIAN UNIV OF TECH
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