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Fault-tolerant Newton-Raphson and Goldschmidt dividers using time shared TMR

机译:使用分时TMR的容错Newton-Raphson和Goldschmidt分频器

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Iterative division algorithms based on multiplication are popular because they are fast and may utilize an already existing hardware multiplier. Two popular methods based on multiplication are Newton-Raphson and Goldschmidt's algorithm. To achieve concurrent error correction, Time Shared Triple Modular Redundancy (TSTMR) may be applied to both kinds of dividers. The hardware multiplier is divided into thirds, and the rest of the divider logic replicated around each part, to provide three independent dividers. While this reduces the size of the fault-tolerant dividers over that of traditional TMR, latency may be increased. However, both division algorithms can be modified to use lower precision multiplications during the early iterations. This saves multiply cycles and, hence, produces a faster divider.
机译:基于乘法的迭代除法算法之所以流行,是因为它们快速且可以利用已经存在的硬件乘法器。两种基于乘法的流行方法是Newton-Raphson和Goldschmidt算法。为了实现并发纠错,可以将时分三重模块冗余(TSTMR)应用于两种分频器。硬件乘法器分为三分之二,其余的除法器逻辑在每个部分周围复制,以提供三个独立的除法器。尽管与传统的TMR相比,这减小了容错分频器的大小,但可能会增加等待时间。但是,两种除法算法都可以修改为在早期迭代中使用较低精度的乘法。这样可以节省乘法周期,从而产生更快的除法器。

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