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Subquadratic Space-Complexity Parallel Systolic Multiplier Based on Karatsuba Algorithm and Block Recombination

机译:基于Karatsuba算法的子相关空间复杂性并行收缩倍增器和块重组

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Recently, high-performance elliptic curve cryptography has gained great attention for resource-constrained applications. In this paper, we use (a, b)-way Karatsuba algorithm to derive a new way of k-way Karatsuba algorithm and block recombination (KABR) approach. We have derived a new parallel systolic multiplication with subquadratic space complexity based on k-way KABR approach. By theoretical analysis, it is shown that the proposed structure using k-way BRKA has significantly less computation delay, less area-delay product, and less area. Moreover, the proposed structure can provide the desired tradeoff between space and time complexity.
机译:最近,高性能椭圆曲线密码术对资源受限的应用获得了很大的关注。 在本文中,我们使用(a,b)道Karatsuba算法来推导出K-Way Karatsuba算法的新方式和块重组(KABR)方法。 根据K-Way Kabr方法,我们通过基于K-Way Kabr方法来源的新并行收缩期倍增性。 通过理论分析,示出了使用K-Way Brka的所提出的结构显着较低的计算延迟,较少的区域延迟产品和更少的区域。 此外,所提出的结构可以在空间和时间复杂度之间提供所需的折衷。

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