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Computational Security Evaluation of Light-weight Block Cipher against Integral Attack by GPGPU

机译:GPGPU对轻量级块密码的计算安全评估

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Integral distinguisher is the main factor of integral attack. In the conventional search strategy of integral distinguisher (ID), there are two steps. In the first step, first order ID is obtained. In the second step, first order ID is extended by increasing the order. We find it is problematic to apply the conventional strategy for Feistel ciphers whose number of sub blocks N is large such as TWINE and LBlock (N= 16). To solve the problem, we propose new search strategy which has large search scope and feasibility in realistic computational condition. By the reduction of the computational complexity, it is reduced from {formula}. And for the acceleration of the experiment, we use GPGPU (general-purpose computing on graphics processing units) platform. By using GPGPU platform, we can test substantially higher order ID than existing CPU platform. We execute computer experiment to discover the precise fifteenth order ID of TWINE and LBlock by proposal strategy. As a result, we find new fifteenth order ID which has 8 balanced sub blocks (32-bit) after 15-round encryption both in TWINE and LBlock. These results are the most precise evaluation of TWINE and LBlock.
机译:整体陈述者是积分攻击的主要因素。在整体区分器(ID)的传统搜索策略中,有两个步骤。在第一步中,获得第一阶ID。在第二步中,通过增加订单来扩展第一订单ID。我们发现应用程序数量的诸如缠绕和Lblock(n = 16)的子块N的Feistel Ciphers的传统策略是有问题的。为了解决问题,我们提出了新的搜索策略,在现实计算条件下具有大的搜索范围和可行性。通过减少计算复杂性,它从{公式}减少。为了加速实验,我们使用GPGPU(在图形处理单元上的通用计算)平台。通过使用GPGPU平台,我们可以测试比现有CPU平台更高的订单ID。我们执行计算机实验,以通过提案策略发现麻线和Lblock的精确十五令ID。因此,我们发现新的第十五个订单ID,在缠绕和Lblock中,在15轮加密后具有8个平衡子块(32位)。这些结果是缠绕和Lblock最精确的评估。

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