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- W2009485718 abstract "A higher-radix division algorithm with simple selection of quotient digits is described. The proposed scheme is a combination of the multiplicative normalization used in the continued-product algorithms and the recursive division algorithm. The scheme consists of two parts: in the first part, the divisor and the dividend are transformed into the range which allows the quotient digits to be selected by rounding partial remainders to the most significant radix-r digit in the second part. Since the selection requires only the most significant part of the partial remainder, limited carry-propagation adders can be used to form the partial remainders. The divisor and dividend transformations are performed in three steps using multipliers of the form 1 + s k r−k as in the continued product algorithm. The higher radix of the form r = 2k, k=2,4,8,…, can be used to reduce the number of steps while retaining the simple quotient selection rules." @default.
- W2009485718 created "2016-06-24" @default.
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- W2009485718 date "1983-06-01" @default.
- W2009485718 modified "2023-09-25" @default.
- W2009485718 title "A higher-radix division with simple selection of quotient digits" @default.
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- W2009485718 doi "https://doi.org/10.1109/arith.1983.6158076" @default.
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