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Linear-testable and C-testable N/sub /spl times//N/sub y/ modified Booth multipliers

机译:线性可测试和C可测试N / sub / spl次// N / sub y /改进的Booth乘法器

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摘要

The testability of modified Booth multipliers is examined with respect to the cell fault model, an implementation-independent fault model. This is especially useful in design environments where the cell realisations are unknown. First, a linear-testable multiplier is proposed which can be tested with 2N/sub x/+[Ny/2]+40 test vectors and requires only primary input, Zero delay negligible hardware overhead is imposed. Then, a C-testable multiplier is proposed which can be tested with 70 test vectors and requires only two extra primary inputs. Both the hardware and delay overheads are very small and decrease rapidly with increasing N/sub x/ or N/sub y/. The linear-testable design is superior to the C-testable one, for small multipliers since it requires less test vectors in addition to the much smaller hardware overhead and zero delay overhead it imposes. For larger multipliers there is a trade-off between the number of test vectors, which is smaller for the C-testable design, and the overheads, which are smaller for the linear-testable design.
机译:针对单元故障模型(一种与实现无关的故障模型),检查了修改后的Booth乘数的可测试性。这在单元实现未知的设计环境中特别有用。首先,提出了一种可线性测试的乘法器,该乘法器可以使用2N / sub x / + [Ny / 2] +40个测试向量进行测试,并且仅需要主输入,而零延迟可忽略不计的硬件开销。然后,提出了一个C可测试的乘法器,该乘法器可以用70个测试向量进行测试,并且只需要两个额外的主输入即可。硬件开销和延迟开销都很小,并且随着N / sub x /或N / sub y /的增加而迅速减少。对于小型乘法器,线性可测试的设计优于C可测试的设计,因为它不仅需要更少的硬件开销和零延迟开销,而且需要更少的测试向量。对于较大的乘法器,在测试向量的数量(对于C可测试的设计而言较小)和开销(对于线性可测试的设计而言)较小之间需要权衡。

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