A systematic approach to the design of structures for arithmetic

J. E. Robertson
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引用次数: 8

Abstract

A design tool for the decomposition of binary digital structures for addition and subtraction has been developed. A simplified theory reduces a complex structure to a collection of basic structures of one type, namely, a full adder. The simplified theory is applicable to the design of parallel counters and array multipliers. A general theory is used for decomposition to three types of basic structures, whose complexity is usually on the order of a half-adder. The general theory is applicable to redundant array multipliers and signed-digit adders.
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一种系统的算法结构设计方法
开发了一种用于二进制数字结构加减法分解的设计工具。简化理论将复杂结构简化为一种基本结构的集合,即全加法器。该简化理论适用于并行计数器和阵列乘法器的设计。一般理论用于分解为三种类型的基本结构,其复杂性通常在半加法器的数量级。一般理论适用于冗余数组乘法器和有符号数字加法器。
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A systematic approach to the design of structures for arithmetic Compound algorithms for digit online arithmetic A systematic approach to the design of structures for addition and subtraction — Case of radix r = mk Extension of the MC68000 architecture to include Standard Floating-point arithmetic Floating-point on-line arithmetic: Algorithms
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