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Efficient ASIC and FPGA Implementation of Binary-Coded Decimal Digit Multipliers

机译:二进制编码的十进制数字乘法器的高效ASIC和FPGA实现

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Partial product generation (PPG), in radix-10 multiplication hardware, is often done through selection of pre-computed decimal multiples of the multiplicand. However, ASIC and FPGA realization of classical PPG via digit-by-digit multiplication has recently attracted some researchers. For example, a sequential multiplier, squarer, divider, FPGA parallel multiplier, and array multiplier are all based on a specific binary-coded decimal (BCD) digit multiplier (BDM). Most BDMs, as we have encountered, compute the binary product of two 1-digit BCD operands, and convert it to 2-digit BCD product. We provide our own version of two of these works with some adjustments and improvements, and offer two new low-cost BDMs in this category. However, a recent FPGA BDM uses straightforward truth table approach from scratch and skips binary product generation. We redesign the latter via low-level FPGA programming, and also provide its ASIC realization. We synthesize all the studied and new designs on ASIC and FPGA platforms, exhaustively check them for correctness, and compare their performance, to show that our two new designs, and the ASIC and new FPGA realizations of the aforementioned fully truth table-based design, outperform the previous ones in terms of one or more figures of merit.
机译:在radix-10乘法硬件中,部分乘积生成(PPG)通常是通过选择被乘数的预先计算的十进制倍数来完成的。但是,最近通过数位乘法实现经典PPG的ASIC和FPGA吸引了一些研究人员。例如,顺序乘法器,平方器,除法器,FPGA并行乘法器和阵列乘法器均基于特定的二进制编码的十进制(BCD)数字乘法器(BDM)。正如我们所遇到的那样,大多数BDM都会计算两个1位BCD操作数的二进制乘积,并将其转换为2位BCD乘积。我们提供其中两个作品的自己的版本,并进行了一些调整和改进,并提供了这一类别中的两个新的低成本BDM。但是,最近的FPGA BDM从头开始使用简单的真值表方法,并且跳过了二进制乘积的生成。我们通过底层FPGA编程重新设计了后者,并提供了其ASIC实现。我们在ASIC和FPGA平台上综合了所有已研究和新的设计,详尽地检查了它们的正确性,并比较了它们的性能,以表明我们的两个新设计以及上述基于完全真值表的设计的ASIC和新FPGA实现,在一个或多个品质因数方面胜过先前的。

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