RTL to GDSII Flow Implementation of 8-bit Baugh-Wooley Multiplier

Vidhi Pala, Vishank Makhe, Khyati Bhuva, R. Parekh
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引用次数: 1

Abstract

In this paper, the implementation of the Baugh-Wooley multiplier for 8-bit signed multiplication is performed from RTL to GDSII generation to incorporate the physical design (PD) flow. Firstly, the RTL file is generated using the Verilog implementation of an 8-bit signed Baugh-Wooley multiplier and this RTL file is used while going through PD flow. For RTL to GDSII flow the open-source EDA tools are used for different intermediate levels such as synthesis, placement, routing, and timing analysis. Profuse results like power, area, timing constraints, layout, and frequency are incorporated and compared between the two technology nodes: 180 nm and 45 nm. In addition to this, the results of Baugh-Wooley multiplier are quantified with Booth Multiplier. By incorporating both the multipliers, it is seen that the Baugh-Wooley multiplier requires 36.68 % less area than the Booth multiplier and hence it is area efficient. However, it requires 44.60 % more power and 60 % more delay. The Baugh-Wooley multiplier is preferred if area is concerned with better slack, while Booth Multiplier can be preferred if power is concerned. In this paper, the proposed Baugh-Wooley multiplier delay and power constraints are also compared with other works.
8位Baugh-Wooley乘法器的RTL到GDSII流实现
在本文中,Baugh-Wooley乘法器的实现从RTL到GDSII世代进行,以纳入物理设计(PD)流程。首先,RTL文件是使用Verilog实现的8位有符号的Baugh-Wooley乘法器生成的,该RTL文件在经过PD流时使用。对于RTL到GDSII流,开源EDA工具用于不同的中间级别,如合成、放置、路由和时序分析。在180nm和45nm这两个技术节点之间,集成并比较了功耗、面积、时序限制、布局和频率等大量结果。除此之外,用Booth multiplier对Baugh-Wooley multiplier的结果进行量化。通过合并这两个乘数,可以看出,鲍乌利乘数比布斯乘数需要的面积少36.68%,因此它是面积效率高的。然而,它需要44.60%以上的功率和60%以上的延迟。如果面积考虑到较好的松弛度,则首选Baugh-Wooley乘法器,而如果功率考虑到Booth乘法器,则可以首选Booth乘法器。本文还对所提出的Baugh-Wooley乘法器的时延和功率约束进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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