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    • 3. 发明授权
    • Method and apparatus for performing division using a rectangular aspect
ratio multiplier
    • 使用矩形宽高比乘数进行分割的方法和装置
    • US5307303A
    • 1994-04-26
    • US810710
    • 1991-12-18
    • Willard S. BriggsDavid W. Matula
    • Willard S. BriggsDavid W. Matula
    • G06F7/491G06F7/52
    • G06F7/4917G06F7/535G06F7/5375G06F2207/5351G06F2207/5355
    • A method and apparatus for performing division is described which first comprises approximating the short reciprocal of the divisor. A reciprocal bias adjustment factor is added to the approximation and the correctly biased short reciprocal is multiplied by a predetermined number of the most significant bits of the dividend and the product is truncated to generate a first quotient digit value. The multiplication takes place in a multiplier array having a rectangular aspect ratio with the long side having a number of bits at least as large as the number of bits required for the divisor. The short side of the multiplier array has a number of bits slightly greater by several guard bits than the number of bits required for a single quotient digit value, which is also determined to be the number of bits in the short reciprocal. The quotient digit value is multiplied by the full divisor and the exact product is subtracted from the dividend to yield an exact partial remainder. The described steps are repeated to serially generate quotient digit values with exact partial remainders with the preceding partial remainder taking the place of the dividend. The quotient digit values are accumulated to yield a complete quotient. The complete quotient is decremented and the remainder recalculated if the final partial remainder is negative, yield the full precision unique quotient and non-negative remainder pair.
    • 描述了用于执行划分的方法和装置,其首先包括近似除数的短倒数。 将相应的偏置调整因子加到近似值中,并将正确偏置的短互逆乘以被除数的预定数量的最高有效位,并且产品被截断以产生第一商数位值。 乘法发生在具有矩形长宽比的乘法器阵列中,长边具有至少与除数所需的比特数一样大的比特数。 乘法器阵列的短边具有比单个商数值所需的位数多几个保护位的位数,其也被确定为短倒数中的位数。 商数值乘以完全除数,并从分红中减去确切产品,以产生精确的部分余数。 重复描述的步骤以用精确的部分余数串行地生成商数值,其中前面的部分余数取代了除数。 商数值被累积以产生一个完整的商。 如果最终的部分余数为负,则完整商减少,剩余部分重新计算,产生全精度唯一商和非负余数对。
    • 4. 发明授权
    • Rectangular array signed digit multiplier
    • 矩形数组有符号位乘数
    • US5184318A
    • 1993-02-02
    • US813942
    • 1991-12-24
    • Willard S. BriggsDavid W. Matula
    • Willard S. BriggsDavid W. Matula
    • G06F7/48
    • G06F7/4824
    • A rectangular array signed digit multiplier circuit 10 is disclosed which comprises a multiplier core (28). The circuit (10) comprises a C-latch (14), a D-latch (18), and A-latch (26), and a feedback latch (52) operable to store operands to be input into the multiplier core (28) through a MULTIPLIER INPUT, a multiplicand INPUT, an ADDER INPUT and a FEEDBACK INPUT, respectively. The product output by the multiplier core (28) may comprise the sum of the product of the values input through the MULTIPLIER INPUT and MULTIPLICAND INPUT and the ADDER and FEEDBACK INPUTS. The product is stored in a result latch (40) and may be used in subsequent passes through multiplier core (28) through the use of a data path coupling result latch (40) with feedback latch (52). Multiplier core (28) comprises a series connection of a times three adder level (56), a Booth recoder level (58), a partial product generator level (60), a level one adder level (62), a level two adder level (64) and a level three adder level (66).
    • 公开了一种矩阵阵列有符号数乘法器电路10,其包括乘法器芯(28)。 电路(10)包括C锁存器(14),D锁存器(18)和A锁存器(26),反馈锁存器(52)可操作以存储要输入到乘法器内核(28)的操作数 )分别通过MULTIPLIER INPUT,被乘数输入,ADDER INPUT和FEEDBACK INPUT输入。 由乘法器芯(28)输出的乘积可以包括通过MULTIPLIER INPUT和MULTIPLICAND INPUT输入的值与ADDER和FEEDBACK INPUTS的乘积之和。 产品被存储在结果锁存器(40)中,并且可以在通过使用具有反馈锁存器(52)的数据通路耦合结果锁存器(40)的后续通过乘法器内核(28)中使用。 乘法器核心(28)包括三次加法器电平(56),布朗编码器电平(58),部分乘积发生器电平(60),一级加法器电平(62),二级加法器电平 (64)和三级加法器级(66)。
    • 5. 发明授权
    • Method and apparatus for performing division using a rectangular aspect
ratio multiplier
    • 使用矩形宽高比乘数进行分割的方法和装置
    • US5046038A
    • 1991-09-03
    • US389051
    • 1989-08-02
    • Willard B. BriggsDavid W. Matula
    • Willard B. BriggsDavid W. Matula
    • G06F7/483G06F7/52G06F7/535
    • G06F7/535G06F7/4917G06F7/5375G06F2207/5351G06F2207/5355
    • A method and apparatus for performing division is described which first comprises approximating the short reciprocal of the divisor. A reciprocal bias adjustment factor is added to the approximation and the correctly biased short reciprocal is multiplied by a predetermined number of the most significant bits of the dividend and the product is truncated to generate a first quotient digit value. The multiplication takes place in a multiplier array having a rectangular aspect ratio with the long side having a number of bits at least as large as the number of bits required for the divisor. The short side of the multiplier array has a number of bits slightly greater by several guard bits than the number of bits required for a single quotient digit value, which is also determined to be the number of bits in the short reciprocal. The quotient digit value is multiplied by the full divisor and the exact product is subtracted from the dividend to yield an exact partial remainder. The described steps are repeated to serially generate quotient digit values with exact partial remainders with the preceding partial remainder taking the place of the dividend. The quotient digit values are accumulated to yield a complete quotient. The complete quotient is decremented and the remainder recalculated if the final partial remainder is negative, yielding the full precision unique quotient and non-negative remainder pair.
    • 描述了用于执行划分的方法和装置,其首先包括近似除数的短倒数。 将相应的偏置调整因子加到近似值中,并将正确偏置的短互逆乘以被除数的预定数量的最高有效位,并且产品被截断以产生第一商数位值。 乘法发生在具有矩形长宽比的乘法器阵列中,长边具有至少与除数所需的比特数一样大的比特数。 乘法器阵列的短边具有比单个商数值所需的位数多几个保护位的位数,其也被确定为短倒数中的位数。 商数值乘以完全除数,并从分红中减去确切产品,以产生精确的部分余数。 重复描述的步骤以用精确的部分余数串行地生成商数值,其中前面的部分余数取代了除数。 商数值被累积以产生一个完整的商。 如果最终部分余数为负,则完整商减少,并且余数重新计算,产生全精度唯一商和非负余数对。
    • 9. 发明授权
    • Method and apparatus for performing the square root function using a
rectangular aspect ratio multiplier
    • 使用矩形宽高比乘数执行平方根函数的方法和装置
    • US5159566A
    • 1992-10-27
    • US852917
    • 1992-03-13
    • Willard S. BriggsThomas B. BrightmanDavid W. Matula
    • Willard S. BriggsThomas B. BrightmanDavid W. Matula
    • G06F7/552
    • G06F7/5525
    • A method and apparatus for performing the square root function which first comprises approximating the short reciprocal of the square root of the operand. A reciprocal bias adjustment factor is added to the approximation and the result truncated to form a correctly biased short reciprocal. The short reciprocal is then multiplied by a predetermined number of the most significant bits of the operand and the product is appropriately truncated to generate a first root digit value. The multiplication takes place in a multiplier array having a rectangular aspect raio with the long side having a number of bits essentially as large as the number of bits required for the desired full precision root. The short side of the multiplier array has a number of bits slightly greater by several guard bits than the number of bits required for a single root digit value, which is also determined to be the number of bits in the short reciprocal. The root digit value is squared and the exact square is subtracted from the operand to yield an exact remainder. Succeeding new root digit values are determined by multiplying the short reciprocal by the appropriately shifted current remainder, selectively adding a digit bias adjustment factor and truncating the product. The root digit values are appropriately shifted and accumulated to form a partial root. The described steps are repeated to serially generate root digit values and partial roots with corresponding new exact remainders.
    • 一种用于执行平方根函数的方法和装置,其首先包括近似操作数的平方根的短倒数。 将相应的偏差调整因子添加到近似值中,并将结果截断以形成正确偏置的短倒数。 然后将该短互逆乘以操作数的预定数量的最高有效位,并且将产品适当地截断以产生第一根数值。 乘法发生在具有矩形方面的乘法器阵列中,其中长边具有基本上与期望的全精度根所需的位数一样大的位数。 乘法器阵列的短边比单个根数值所需的位数多几个保护位的位数稍大一些,这也被确定为短倒数中的位数。 根数值平方,并从操作数中减去精确的平方,以产生精确的余数。 通过将短倒数乘以适当移位的电流余数来确定新的根数值,选择性地添加数字偏差调整因子并截断产品。 根数值被适当地移位和累加以形成部分根。 重复描述的步骤以连续地产生具有相应新的精确余数的根数值和部分根。