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Decimal floating-point fused multiply-add with redundant internal encodings

机译:带有冗余内部编码的十进制浮点融合乘法加法

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摘要

Decimal floating-point (DFP) arithmetic has attracted attention in the applications of financial and commercial computing. However, the processing efficiency of DFP is still far away from that of binary designs. On the other hand, a floating-point fused multiply-add (FMA) function is widely used in many processors within functional iterations to implement division, square root, and many other functions due to the better accuracy achieved by a single rounding of continuous multiplication and addition. In this work, a new architecture of FMA is proposed to speed up the DFP processing. Compared with previous architectures, first, the proposed design applies a specific decimal redundant encoding system. The circuits to decide and shift the rounding position on a redundant result are therefore simplified. Second, the only digit-set conversion in the entire design is combined with the rounding operation to further reduce the critical path. Third, the techniques applied in different previous FMAs are merged in the proposed design. In addition the multiplier and adder referred to the previous designs are further optimised. Consequently, compared with the fastest previous design, the synthesis results show about 33.7% speed advantage and about 16.6% area advantage.
机译:十进制浮点(DFP)算法已在金融和商业计算的应用中引起关注。但是,DFP的处理效率仍然与二进制设计相差甚远。另一方面,由于单次连续乘法取整具有更高的精度,因此浮点融合乘加(FMA)函数在函数迭代中的许多处理器中广泛用于实现除法,平方根和许多其他函数和加法。在这项工作中,提出了一种新的FMA体系结构,以加快DFP处理速度。与以前的体系结构相比,首先,提出的设计应用了特定的十进制冗余编码系统。因此简化了用于根据冗余结果确定和移动取整位置的电路​​。其次,整个设计中唯一的数字集转换与舍入运算相结合,以进一步减少关键路径。第三,在以前的不同FMA中应用的技术被合并到建议的设计中。另外,参考先前设计的乘法器和加法器被进一步优化。因此,与最快的先前设计相比,综合结果显示出约33.7%的速度优势和约16.6%的面积优势。

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