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Low Power 8-Bit Baugh-Wooley Multiplier Based on Wallace Tree Architecture

机译:基于华莱士树架构的低功率8位Baugh-Wooley乘法器

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In this paper, an 8-bit Baugh-Wooley two's complement multiplier based on Wallace tree architecture is designed and simulated. Baugh-Wooley multiplier is popular for multiplication of signed multiplicands in 2's complement data representation. Baugh-Wooley multiplier can be implemented based on different architectures, such as array architecture or Wallace tree architecture. The strategy of Wallace tree architecture is to combine the partial product bits at the earliest opportunity, which leads to the fastest possible design. Furthermore, carry-save adders (CS A) can be used to reduce the number of addition cycles as well as to make each cycle faster. In this work, both Baugh-Wooley multipliers based on array architecture and Wallace tree architecture were designed and simulated in PSPICE. PSPICE simulation results show that the Wallace tree architecture not only works faster, but also consumes less power than the conventional array structure.
机译:在本文中,设计并模拟了基于华莱士树架构的8位Baugh-Wooley两者补充乘法器。 Baugh-Wooley乘法器是在2个补充数据表示中乘以签名的多层次的乘法。 Baugh-Wooley乘法器可以基于不同的架构实现,例如阵列架构或华莱士树架构。华莱士树架构的策略是将部分产品位结合在最早的机器中,这导致了最快的设计。此外,可以使用携带保存加法器(CS A)来减少添加周期的数量,以及使每个周期更快。在这项工作中,基于阵列架构和华莱士树架构的Baugh-Wooley乘数是在Pspice中设计和模拟的。 PSPICE仿真结果表明,华莱士树架构不仅更快地工作,而且还消耗的功率低于传统的阵列结构。

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