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Algorithmic Foundation for Benchmarking of Computational Platforms Running Asymmetric Cipher Systems

机译:运行非对称密码系统计算平台基准测试的算法基础

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The 0-1 Knapsack Problem is a well known NP-complete problem. It is used as the core primitive in several asymmetric cipher systems. Designing such systems requires a reliable method of computational platform benchmarking. But the existing general-purpose benchmarks are not accurate enough, as they are mostly based on floating-point arithmetics, while the Knapsack Problem relies on large amount of calculations with very long integers. Therefore, a new specialized benchmark is required to get accurate performance estimates. In this paper we study some features of exact parallel algorithms for the Knapsack Problem, as well as load balancing techniques for them. We then choose several algorithms based on their scalability and applicability to the asymmetric cipher system analysis and suggest a new algorithmic foundation for computational platform benchmarking comprised of these algorithms.
机译:0-1背包问题是众所周知的NP完整问题。它用作若干不对称密码系统中的核心原语。设计此类系统需要可靠的计算平台基准测试方法。但现有的通用基准是不够准确的,因为它们主要基于浮点算法,而背包问题依赖于具有很长的整数的大量计算。因此,需要一种新的专业基准来获得准确的性能估计。在本文中,我们研究了对背包问题的确切并行算法的一些特征,以及对它们的负载平衡技术。然后,我们基于它们的可扩展性和适用性来选择几种算法,并为这些算法组成的计算平台基准测试的新算法基础。

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