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首页> 外文期刊>Academic journal of Xi'an Jiaotong University: AJXJTU >DESIGN OF A DIGITAL SIGNATURE SCHEME BASED ON FACTORING AND DISCRETE LOGARITHMS
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DESIGN OF A DIGITAL SIGNATURE SCHEME BASED ON FACTORING AND DISCRETE LOGARITHMS

机译:基于因子和离散对数的数字签名方案设计

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Objective Focusing on the security problem of authentication and confidentiality in the context of computer networks, a digital signature scheme was proposed based on the public key cryptosystem. Methods Firstly, the course of digital signature based on the public key cryptosystem was given. Then, RSA and ELGamal schemes were described respectively. They were the basis of the proposed scheme. Generalized ELGamal type signature schemes were listed. After comparing with each other, one scheme, whose Signature equation was (m+r)x = j + s mod"I>(p) , was adopted in the designing. Results Based on two well-known cryptographic assumptions, the factorization and the discrete logarithms, a digital signature scheme was presented. It must be required that s' was not equal to p' q' in the signing procedure, because attackers could forge the signatures with high probabilities if the discrete logarithms modulo a large prime were solvable. The variable public key "e" is used instead of the invariable parameter "3" in Harn's signature scheme to enhance the security. One generalized ELGamal type scheme made the proposed scheme escape one multiplicative inverse operation in the signing procedure and one modular exponentiation in the verification procedure. Conclusion The presented scheme obtains the security that Harn's scheme was originally claimed. It is secure if the factorization and the discrete logarithms are simultaneously unsolvable.
机译:目的针对计算机网络环境下认证和机密性的安全性问题,提出了一种基于公钥密码体制的数字签名方案。方法:首先给出了基于公钥密码体制的数字签名过程。然后,分别描述了RSA和ELGamal方案。它们是拟议计划的基础。列出了广义ELGamal类型签名方案。经过相互比较,在设计中采用了签名方程为(m + r)x = j + s mod“ I>(p)的一种方案。结果基于两个众所周知的密码学假设:因式分解和在离散对数中,提出了一种数字签名方案,在签名过程中必须要求s'不等于p'q',因为如果以大素数为模的离散对数可解,则攻击者可以伪造高概率的签名。为了提高安全性,在Harn的签名方案中使用了可变的公钥“ e”代替不变的参数“ 3”,一种广义的ELGamal类型方案使该方案在签名过程中避开了一个乘法逆运算,并在其中进行了一次模幂运算。结论提出的方案获得了哈恩方案最初主张的安全性,如果分解和离散对数同时不可解则是安全的。

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