Add to ORKGABSTRACT. The classical algorithm for multiple-precision division normalizes digits during each step and sometimes makes correction steps when the initial guess for the quotient digit turns out to be wrong. A method is presented that runs faster by skipping most of the intermediate normalization and recovers from wrong guesses without separate correction steps. 1
The speed of a divider based on a digit-recurrence algorithm depends mainly on the latency of the qu...
AbstractBack in the 1960s Goldschmidt presented a variation of Newton–Raphson iterations for divisio...
The advantages of the convergence with the square of the Newton-Raphson method are combined with the...
The classical algorithm for multiple-precision division normalizes digits during each step and s...
A divide-and-correct algorithm is described for multiple-precision division in the negative base num...
International audienceWe consider the problem of short division --- division without remainder --- o...
The 'Straight division' algorithm is an in-place division technique that has been known in India as ...
This paper presents an e cient hardware algorithm for variable-precision division. The algorithm is ...
Division is one of the basic arithmetic operations supported by every computer system. The operation...
Abstract—We present a radix-10 digit-recurrence algorithm for division using limited-precision multi...
The speed of high-radix digit-recurrence dividers and square-root units is mainly determined by the ...
textThis thesis focuses on reducing the delay of non-restoring division. Although the digit recurre...
If standard-precision computations do not lead to the desired accuracy, then it is reasonable to inc...
This paper introduces a new machine representations of multiple-precision (MP) numbers, geared towar...
In this paper, we present new algorithms for the computation of fast Fourier transforms over complex...
The speed of a divider based on a digit-recurrence algorithm depends mainly on the latency of the qu...
AbstractBack in the 1960s Goldschmidt presented a variation of Newton–Raphson iterations for divisio...
The advantages of the convergence with the square of the Newton-Raphson method are combined with the...
The classical algorithm for multiple-precision division normalizes digits during each step and s...
A divide-and-correct algorithm is described for multiple-precision division in the negative base num...
International audienceWe consider the problem of short division --- division without remainder --- o...
The 'Straight division' algorithm is an in-place division technique that has been known in India as ...
This paper presents an e cient hardware algorithm for variable-precision division. The algorithm is ...
Division is one of the basic arithmetic operations supported by every computer system. The operation...
Abstract—We present a radix-10 digit-recurrence algorithm for division using limited-precision multi...
The speed of high-radix digit-recurrence dividers and square-root units is mainly determined by the ...
textThis thesis focuses on reducing the delay of non-restoring division. Although the digit recurre...
If standard-precision computations do not lead to the desired accuracy, then it is reasonable to inc...
This paper introduces a new machine representations of multiple-precision (MP) numbers, geared towar...
In this paper, we present new algorithms for the computation of fast Fourier transforms over complex...
The speed of a divider based on a digit-recurrence algorithm depends mainly on the latency of the qu...
AbstractBack in the 1960s Goldschmidt presented a variation of Newton–Raphson iterations for divisio...
The advantages of the convergence with the square of the Newton-Raphson method are combined with the...