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    • 1. 发明授权
    • Method and circuit for digital division
    • 数字分割方法与电路
    • US06578062B1
    • 2003-06-10
    • US09418168
    • 1999-10-13
    • Cliff GoldJohn Lee
    • Cliff GoldJohn Lee
    • G06F752
    • G06F7/535
    • A method and apparatus for calculating a quotient from a dividend and a divisor, wherein the divisor can be represented as (2N+2M) where N is greater than M, and wherein the dividend comprises an X-bit binary number divisible by the divisor without a remainder. The values of N and M for the dividend are determined such that the divisor is equal to the value (2N+2M). The M-th through the (N−1)-th bits of the dividend are selected as lower order bits of the quotient. The (N−1)-th and the (2N−M−1)-th bits of the dividend are examined. If the (N−1)-th bit of the dividend is “1” and if the (2N−M−1)-th bit of the dividend is “0”, then one is subtracted from a value represented by the (2N−M)-th through the (X−1)-th bits of the dividend to obtain a result as higher order bits of the quotient. Otherwise, the (2N−M)-th through the (X−1)-th bits of the dividend are selected as higher order bits of the quotient. Finally, the higher order bits and the lower order bits are concatenated to obtain the quotient.
    • 一种用于从除数和除数计算商的方法和装置,其中除数可以表示为(2N + 2M)其中N大于M,并且其中除数包括除数除以除数除数的X位二进制数, 剩下的 确定用于分红的N和M的值,使得除数等于值(2N + 2M)。 被除数的第M到第(N-1)位被选为商的低阶位。 检查分红的第(N-1)和(2N-M-1)位。 如果被除数的第(N-1)位为“1”,并且如果被除数的第(2N-M-1)位为“0”,则从由(2N -M)通过被除数的(X-1)位来获得作为商的较高阶位的结果。 否则,选择被除数的(2N-M)到第(X-1)个比特作为商的高阶比特。 最后,将高阶位和低阶位相连以获得商。