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High performance computing techniques for attacking reduced version of AES using XL and XSL methods.

机译:高性能计算技术,用于使用XL和XSL方法攻击简化版的AES。

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摘要

A known-plaintext attack on the Advanced Encryption Standard can be formulated as a system of quadratic multivariate polynomial equations in which the unknowns represent key bits. Algorithms such as XSL and XL use properties of the cipher to build a sparse system of linear equations over the field GF(2) from those multivariate polynomial equations. A scaled down version of AES called Baby Rijndael has structure similar to AES and can be attacked using the XL and XSL techniques among others. This results in a large sparse system of linear equations over the field GF(2) with an unknown number of extraneous solutions that need to be weeded out. High Performance Computing techniques were used to create SPSOLVERMOD2 a parallel software designed to solve sparse systems of linear equations over the field GF(2).;In this thesis we apply XL and XSL attacks on Baby Rijndael. Using SPSOLVERMOD2 we have shown XL and XSL attacks on Baby Rijndael do not give the desired result when one block of message and corresponding cipher text are provided. The number of linearly dependent equations we get close to 100000 and the number of possible solutions is huge. Finally we present the design of SPSOLVERMOD2 as well as the challenges we met on our way. Also the performance results for random matrices on different clusters and supercomputers are discussed.
机译:可以将对高级加密标准的已知明文攻击表述为二次多元多项式方程组,其中未知数表示关键位。诸如XSL和XL之类的算法使用密码的属性,根据这些多元多项式方程在字段GF(2)上构建稀疏的线性方程组。缩小版的AES,称为Baby Rijndael,其结构类似于AES,可以使用XL和XSL技术进行攻击。这导致在域GF(2)上的大型线性方程组稀疏系统,具有未知数量的无关解决方案,需要清除。使用高性能计算技术来创建SPSOLVERMOD2,这是一个并行软件,旨在求解GF(2)字段上的线性方程组的稀疏系统。在本论文中,我们将XL和XSL攻击应用于Baby Rijndael。使用SPSOLVERMOD2,我们已经显示,当提供了一块消息和相应的密文时,对Baby Rijndael的XL和XSL攻击无法获得预期的结果。线性相关方程的数量接近100000,可能的解决方案数量巨大。最后,我们介绍了SPSOLVERMOD2的设计以及我们所遇到的挑战。还讨论了随机矩阵在不同集群和超级计算机上的性能结果。

著录项

  • 作者

    Kleiman, Elizabeth.;

  • 作者单位

    Iowa State University.;

  • 授予单位 Iowa State University.;
  • 学科 Mathematics.;Computer Science.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 90 p.
  • 总页数 90
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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