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Efficiency of public key cryptosystems as block ciphers

机译:公钥密码系统作为分组密码的效率

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As block ciphers, public key cryptosystems operate on groups of plaintext characters, called blocks. Character grouping enhances efficiency and security. However, the encryption functions, which are one-way trapdoor functions defined over finite fields, restrict the sizes of the blocks. In this paper, implementations of conventional RSA and ElGamal cryptosystems together with implementations using Chebyshev polynomials are considered. In one case, in ElGamal cryptosystem using Chebyshev polynomials, we provide an implementation where, without compromising security, restriction on blocks is lifted. An empirical study compares the efficiencies of the different implementations, and, in particular, investigates the impact of dropping block size restriction on the performance of the ElGamal cryptosystems.
机译:作为分组密码,公钥密码系统对称为块的一组纯文本字符进行操作。字符分组可提高效率和安全性。但是,加密功能是在有限字段上定义的单向陷门功能,它会限制块的大小。在本文中,考虑了常规RSA和ElGamal密码系统的实现以及使用Chebyshev多项式的实现。在一种情况下,在使用Chebyshev多项式的ElGamal密码系统中,我们提供了一种在不损害安全性的情况下取消了对块的限制的实现。一项经验研究比较了不同实现的效率,尤其是研究了丢弃块大小限制对ElGamal密码系统性能的影响。

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