Division algorithm
A division algorithm is an algorithm which, given two integers N and D, computes their quotient and/or remainder, the result of Euclidean division. Some are applied by hand, while others are employed by digital circuit designs and software. Variants of these algorithms allow using fast multiplication algorithms. It results that, for large integers, the computer time needed for a division is the same, up to a constant factor, as the time needed for a multiplication, whichever multiplication algorithm is used. Discussion will refer to the form , where is the input, and is the output.
AEGP algorithmAEGP dividerAEGP divisionAnderson-Earle-Goldschmidt-Powers algorithmAnderson-Earle-Goldschmidt-Powers dividerAnderson-Earle-Goldschmidt-Powers divisionAnderson Earle Goldschmidt Powers algorithmAnderson Earle Goldschmidt Powers dividerAnderson Earle Goldschmidt Powers divisionAnderson–Earle–Goldschmidt–Powers algorithmAnderson–Earle–Goldschmidt–Powers dividerAnderson–Earle–Goldschmidt–Powers divisionDivision (digital)Division (electronics)Goldschmidt algorithmGoldschmidt dividerGoldschmidt divisionNewton-Raphson algorithmNewton-Raphson dividerNewton-Raphson divisionNewton Raphson dividerNewton Raphson divisionNewton–Raphson algorithmNewton–Raphson dividerNewton–Raphson divisionNon-restoring divisionNonrestoring divisionRestoring DivisionRestoring divisionSRT dividerSRT divisionSweeney-Robertson-Tocher dividerSweeney-Robertson-Tocher divisionSweeney Robertson Tocher dividerSweeney Robertson Tocher divisionSweeney–Robertson–Tocher dividerSweeney–Robertson–Tocher division
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AEGP algorithmAEGP dividerAEGP divisionARM Cortex-MAlgorithmAnderson-Earle-Goldschmidt-Powers algorithmAnderson-Earle-Goldschmidt-Powers dividerAnderson-Earle-Goldschmidt-Powers divisionAnderson Earle Goldschmidt Powers algorithmAnderson Earle Goldschmidt Powers dividerAnderson Earle Goldschmidt Powers divisionAnderson–Earle–Goldschmidt–Powers algorithmAnderson–Earle–Goldschmidt–Powers dividerAnderson–Earle–Goldschmidt–Powers divisionArbitrary-precision arithmeticBarrett reductionComputational complexity of mathematical operationsDivisionDivision (digital)Division (electronics)Division (mathematics)Eisenstein integerEuclidean divisionEuclidean domainFind first setFloating-point arithmeticGoldschmidt algorithmGoldschmidt dividerGoldschmidt divisionILLIAC IILehmer random number generatorList of Shanti Swarup Bhatnagar Prize recipientsList of algorithmsList of numerical analysis topicsLong divisionMarvin Stein (computer scientist)Methods of computing square rootsMultiplication algorithmMultiplicative inverseMultiply–accumulate operation
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Division algorithm
A division algorithm is an algorithm which, given two integers N and D, computes their quotient and/or remainder, the result of Euclidean division. Some are applied by hand, while others are employed by digital circuit designs and software. Variants of these algorithms allow using fast multiplication algorithms. It results that, for large integers, the computer time needed for a division is the same, up to a constant factor, as the time needed for a multiplication, whichever multiplication algorithm is used. Discussion will refer to the form , where is the input, and is the output.
has abstract
A division algorithm is an alg ...... * R = remainder is the output.
@en
数値的（ディジタル）な除算アルゴリズムはいくつか存在する。そ ...... D = 除数（分母 = denominator） とする。
@ja
除法器（除法算法）是一类算法。给定两个整数 N（分子）和 D ...... nt 即“商”
* R = Remainder 即“余数”
@zh
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1,010,406,185
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June 2015
@en
reason
Barrett reduction is usually u ...... solution is already available!
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A division algorithm is an alg ...... the input, and is the output.
@en
数値的（ディジタル）な除算アルゴリズムはいくつか存在する。そ ...... D = 除数（分母 = denominator） とする。
@ja
除法器（除法算法）是一类算法。给定两个整数 N（分子）和 D ...... nt 即“商”
* R = Remainder 即“余数”
@zh
label
Division algorithm
@en
除法器
@zh
除算 (デジタル)
@ja