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A Method of Generating 8?×?8 Substitution Boxes Based on Elliptic Curves

机译:一种基于椭圆曲线产生8?×8替换箱的方法

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摘要

Elliptic curve cryptography provides better security and is more efficient as compared to other public key cryptosystems with identical key size. In this article, we present a new method for the construction of substitution boxes(S-boxes) based on points on elliptic curve over prime field. The resistance of the newly generated S-box against common attacks such as linear, differential and algebraic attacks is analyzed by calculating their non-linearity, linear approximation, strict avalanche, bit independence, differential approximation and algebraic complexity. The experimental results are further compared with some of the prevailing S-boxes presented in Shi et al. (Int Conf Inf Netw Appl 2:689–693, 1997), Jakimoski and Kocarev (IEEE Trans Circuits Syst I 48:163–170, 2001), Guoping et al. (Chaos, Solitons Fractals 23:413–419, 2005), Guo (Chaos, Solitons Fractals 36:1028–1036, 2008), Kim and Phan (Cryptologia 33: 246–270, 2009), Neural et al. (2010 sixth international conference on natural computation (ICNC 2010), 2010), Hussain et al. (Neural Comput Appl. https://doi.org/10.1007/s00521-012-0914-5 , 2012). Comparison reveals that the proposed algorithm generates cryptographically strong S-boxes as compared to some of the other exiting techniques.
机译:椭圆曲线密码术提供更好的安全性,与具有相同密钥尺寸相同的公钥密码系统相比更有效。在本文中,我们提出了一种基于椭圆曲线上的点替代盒(S箱)的新方法。通过计算它们的非线性,线性近似,严格的雪崩,位独立性,差分逼近和代数复杂性来分析新生成的S盒的常见攻击诸如线性,差分和代数攻击的常见攻击的阻力。与Shi等人呈现的一些主要的S箱相比,实验结果进一步。 (INT CONF INF NETW APPL 2:689-693,1997),JAKIMOSKI和KOCAREV(IEEE TRANS电路SYST I 48:163-170,2001),GUOPING等人。 (混沌,孤子分形23:413-419,2005),郭(Chaos,孤子分形36:1028-1036,2008),金和平(Cryptologia 33:246-270,2009),神经等人。 (2010年第六次国际自然计算会议(ICNC 2010),2010),Hussain等人。 (神经计算机应用程序。https://doi.org/10.1007/S00521-012-0914-5,2012)。比较揭示了与其他一些出口技术相比,所提出的算法在密码上产生了加密的S箱。

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