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The most popular present-day public-key cryptosystems are RSA and ElGamal cryptosystems. Some practical algebraic generalization of the ElGamal cryptosystem is considered-basic modular matrix cryptosystem (BMMC) over the modular matrix ring M2(Zn). An example of computation for an artificially small number n is presented. Some possible attacks on the cryptosystem and mathematical problems, the solution of which are necessary for implementing these attacks, are studied. For a small number n, computational time for compromising some present-day public-key cryptosystems such as RSA, ElGamal, and Rabin, is compared with the corresponding time for the ВММС. Finally, some open mathematical and computational problems are formulated.
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篇名 New Practical Algebraic Public-Key Cryptosystem and Some Related Algebraic and Computational Aspects
来源期刊 应用数学(英文) 学科 数学
关键词 Public-Key CRYPTOSYSTEM MODULAR MATRIX RING
年,卷(期) 2013,(7) 所属期刊栏目
研究方向 页码范围 1043-1049
页数 7页 分类号 O1
字数 语种
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Public-Key
CRYPTOSYSTEM
MODULAR
MATRIX
RING
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应用数学(英文)
月刊
2152-7385
武汉市江夏区汤逊湖北路38号光谷总部空间
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