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A practical approach to the synthesis of arithmetic circuits using carry-save-adders

机译:使用进位保存加法器合成算术电路的实用方法

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Carry-save-adder (CSA) is one of the most widely used types of operation in implementing a fast computation of arithmetics. An inherent limitation of the conventional CSA applications is that the applications are confined to the sections of arithmetic circuit that can be directly translated into addition expressions. To overcome this limitation, from the analysis of the structures of arithmetic circuits found in industry, we derive a set of simple, but effective CSA transformation techniques other than the existing ones. These are 1) optimization across multiplexers, 2) optimization across design boundaries, and 3) optimization across multiplications. Based on the techniques, we develop a new timing-driven CSA transformation algorithm that is able to utilize CSA's extensively throughout all circuits. Experimental data for practical testcases are provided to show the effectiveness of our algorithm.
机译:进位保留加法器(CSA)是实现算术快速计算的最广泛使用的操作类型之一。常规CSA应用程序的固有局限性在于,这些应用程序局限于可直接转换为加法表达式的算术电路部分。为了克服这一限制,通过对行业中算术电路的结构进行分析,我们得出了一套简单但有效的CSA转换技术,而不是现有的。这些是1)跨多路复用器的优化,2)跨设计边界的优化以及3)跨乘法的优化。基于这些技术,我们开发了一种新的时序驱动的CSA转换算法,该算法能够在所有电路中广泛使用CSA。提供了实际测试用例的实验数据,以证明我们算法的有效性。

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