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Series Expansion based Efficient Architectures for Double Precision Floating Point Division

机译:基于系列扩展的双精度浮点除法高效架构

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Floating point division is a complex operation among all floating point arithmetic; it is also an area and a performance dominating unit. This paper presents double precision floating point division architectures on FPGA platforms. The designs are area optimized, running at higher clock speed, with less latency, and are fully pipelined. Proposed architectures are based on the well-known Taylor series expansion, using relatively smaller amount of hardware in terms of memory (initial look-up table), multiplier blocks, and slices. Two architectures have been presented with various tradeoffs among area, memory and accuracy. Designs are based on the use of the partial block multipliers, in order to reduce hardware usage while minimizing the loss of accuracy. All the implementations have been targeted and optimized separately for different Xilinx FPGAs to exploit their specific resources efficiently. Compared to previously reported literature, the proposed architectures require less area, reduced latency, with the advantage of higher performance gain. The accuracy of the designs has been both theoretically analyzed and validated using random test cases.
机译:浮点除法是所有浮点运算中的复杂操作;它也是一个区域和性能主导单元。本文介绍了FPGA平台上的双精度浮点除法架构。这些设计经过区域优化,以更高的时钟速度运行,具有更少的延迟,并且已完全流水线化。提出的体系结构基于众所周知的泰勒级数展开,在内存(初始查找表),乘法器块和切片方面使用的硬件数量相对较少。已经提出了两种架构,它们在面积,内存和精度之间进行了各种折衷。设计基于部分块乘法器的使用,以减少硬件使用,同时最大程度地降低精度损失。所有实现均针对不同的Xilinx FPGA进行了针对性和优化,以有效利用其特定资源。与以前报道的文献相比,提出的体系结构需要更少的面积,减少的等待时间以及更高的性能增益。使用随机测试案例对设计的准确性进行了理论分析和验证。

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