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Method for the computation of division operations, reciprocal, square root and inverse square root.

机译:倒数,平方根和平方根倒数的除法运算方法。

摘要

Method for computing division operations, reciprocal square root and square root reverse.; The method for computing double-precision floating point format of the indicated operations is usable in numerical processors and microprocessors. It is characterized by the use of a polynomial approximation minimax second order to get an initial estimate of the values ​​of mutual and inverse square root, and the subsequent realization of a single modified iteration of Goldschmidt. Performing a single iteration of Goldschmidt allows a considerable reduction in latency proposed over previous methods, provided that the total circuit area increase significantly method. two possible architectures have implemented our method: the first calculates division and reciprocal, with very low latency. The second, using the same hardware resources enables the calculation of the four functions mentioned.
机译:计算除法运算,倒数平方根和平方根倒数的方法。用于指示操作的双精度浮点格式的计算方法可在数字处理器和微处理器中使用。它的特点是使用多项式逼近极大极小二阶来获得互平方和反平方根的值的初始估计,并随后实现Goldschmidt的单个修改迭代。如果总电路面积显着增加,则执行Goldschmidt的单次迭代可以大大减少建议的延迟。有两种可能的架构实现了我们的方法:第一种以极低的延迟计算除法和倒数。第二,使用相同的硬件资源,可以计算上述四个功能。

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