一个易于测试的并行乘法器

S. Hong
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引用次数: 16

摘要

n × n并行乘法器通常可以分为两个块,求和生成器和求和计数器。求和生成器生成n/sup 2/个求和,求和计数器将它们相加以产生最终的2n位乘积。summand-generator易于测试,因为所有输入都是直接可控的,所有故障都通过summand-counter传播到主输出。然而,求和计数器的可控性较差,难以测试。为了提供summand的100%可控性,使用一个额外的输入修改了summand生成器。这个新的求和生成器可以用19个向量进行测试。有了这个求和生成器,可以使用最少数量的加法器单元构建可测试的求和计数器,但不需要额外的设备或引脚。这个求和计数器可以用3n+41个向量进行测试。因此,一个并行乘法器可以设计为可测试的3n+60个向量,只使用一个额外的引脚。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An easily testable parallel multiplier
The n-by-n parallel multiplier can be usually broken into two blocks, the summand-generator and the summand-counter. The summand-generator generates n/sup 2/ summands and the summand-counter adds them up to produce the final 2n-bit product. The summand-generator is easy to test because all inputs are directly controllable and all faults propagate through summand-counter to primary outputs. However, the summand-counter is difficult to test due to poor controllability. To provide 100% controllability of summands, the summand-generator is modified using one extra input. This new summand-generator can be tested with 19 vectors. With this summand-generator, the summand-counter can be constructed testable using the minimum number of adder cells but no extra device or pin. This summand-counter can be tested with 3n+41 vectors. Thus, a parallel multiplier can be designed testable with 3n+60 vectors using only one extra pin.<>
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