优化的浮点平方根

Umesh M. Satpute, Kalyani Bhole, Sushanta Reang
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引用次数: 3

摘要

在当今的数字世界中,乘法、除法、平方根等基本数学运算的快速和资源优化执行起着重要的作用。有很多算法需要计算平方根。除加、减、乘、除之外,平方根是最重要的数学运算。为此,本文提出了快速、资源优化、浮点平方根算法。在Xilinxs Spartan 3E上实现了三种不同的算法,即1)非恢复算法、2)IEEE 754浮点平方根算法和3)对数平方根算法,并对资源利用率和执行时钟进行了比较。比较表明,IEEE 754浮点平方根算法的吞吐量为50MSPS,比对数平方根算法节省60%的资源。
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Optimized Floating Point Square-root
In present digital world, fast and resource optimized execution of basic mathematical operations such as multiplication, division, square-root etc. play an important role. There are enormous algorithm where it is necessary to calculate square-root. After addition, subtraction, multiplication and division, square-root is most important mathematical operation. Therefore, this paper presents fast, resource optimized, and floating point square-root algorithm. Three different algorithms such as 1) non-restoring algorithm 2) IEEE 754 floating point square-root algorithm and 3) Logarithmic square-root algorithm, are implemented on Xilinxs Spartan 3E and compared for resource utilization and execution clocks. Comparison shows that IEEE 754 floating point square-root algorithm outperforms with the throughput as 50MSPS consuming 60% less resources than logarithmic square-root algorithm.
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