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A Parallel and Uniform src='/images/tex/348.gif' alt='k'> -Partition Method for Montgomery Multiplication

机译:蒙哥马利乘法的并行且均匀的 src =“ / images / tex / 348.gif” alt =“ k”> -分区方法

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A way to speed up the Montgomery Multiplication by distributing the multiplier operand bits into ${mbi {k}}$ partitions is proposed. All of them process in parallel and use an identical algorithm. Each partition executes its task in ${mbi {n/k}}$ steps. Even though the computationstep operates in radix ${mbi {2^k}}$ , the complexity is reduced by the use of a limited digit set. Experiments with a 90-nm cell library show that the hardware cost and its complexity have a linear growth according to the number of partitions. Besides the gain in speed, the proposal reduces power consumption for multiplication operands with 256, 512, 1024, and 2048 bits. The uniform treatment of partition hardware design enables the realization of a fault-tolerant hardware.
机译:提出了一种通过将乘法器操作数位分配到 $ {mbi {k}} $ 分区中来加速蒙哥马利乘法的方法。它们全部并行处理并使用相同的算法。每个分区以 $ {mbi {n / k}} $ 步骤执行任务。即使计算步骤以基数 $ {mbi {2 ^ k}} $ 进行操作,使用可以降低复杂度有限的数字集。 90纳米单元库的实验表明,硬件成本及其复杂性根据分区数量呈线性增长。除了提高速度外,该提案还减少了256、512、1024和2048位乘法运算元的功耗。分区硬件设计的统一处理可以实现容错硬件。

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