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The Complexity of a Pipelined Algorithm for Remainder Computing in a Given Modulo

机译:给定模数在剩余计算中的流水线算法的复杂性

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A pipelined algorithm for computing the remainder when dividing an arbitrary binary number of a given bit capacity (numerator) by a certain constant value (a constant) is proposed. The algorithm is based on the same types of operations of comparisons and addition–subtraction of partial remainders upon division by this constant. Depending on whether an intermediate result during computation of the remainder is positive or negative, addition with the value of the intermediate result or subtraction from it of the remainder upon division of a given power of two occur. The number of algorithm stages compared with the model is known in advance and depends on the bit capacities of both the dividend and constants. The estimates of the time complexity of the proposed pipelined algorithm are determined by the maximum delay time of operation of the pipeline stage. The estimates of the hardware complexity of the proposed algorithm, as well as the model of the device that implements the algorithm, are determined at the abstract and structural levels.
机译:提出了一种用于计算剩余时间的流水线算法,当通过某个恒定值(常数)划分给定位容量(分子)的任意二进制数量(分子)。该算法基于相同类型的比较操作,并通过该常数在分割时的部分剩余物的添加减法。取决于在计算期间的中间结果是否是正的或负的,加法与中间结果的值或从其在分割的给定功率的剩余时间内减法。与模型相比的算法阶段的数量提前已知并取决于股利和常数的比特容量。所提出的流水线算法的时间复杂度的估计由流水线级的最大操作延迟时间确定。在抽象和结构级别确定所提出的算法的硬件复杂性以及实现算法的设备的模型。

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