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Trigonometric function arithmetic processor using pseudo-division
Trigonometric function arithmetic processor using pseudo-division
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机译:使用伪除法的三角函数算术处理器
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摘要
A trigonometric function arithmetic processor comprises a first arithmetic unit for executing, in m steps, a pseudo-division operation for obtaining from an initial value ϑ a sequence of numbers {ak} and a pseudo-remainder ε which fulfil the following equation where ak = +1 or -1, andThe trigonometric function arithmetic processor also comprises a second arithmetic unit for executing the following pseudo-multiplication operation in m steps from initial values Xm = P and Ym = ε x P (where P = constant) and the sequence of numbers {ak}, for k = m-1, m-2, . . . . . 1 and 0, Xk - 1 = Xk - ak x 2-2k x Yk Yk - 1 = (Yk + ak x Xk)/2kso that X₀ = Q x cos ϑ and Y₀ = Q x sin ϑ (Q = constant) are simultaneously obtained.
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机译:三角函数算术处理器包括第一算术单元,用于以m步执行伪除法运算,该伪除法运算用于从初始值obtaining获得满足以下等式的数字序列{ak}和伪余数ε,其中ak = +1或-1,以及三角函数算术处理器还包括第二算术单元,用于从初始值Xm = P和Ym =εx P(其中P =常数)和数字序列{ak}开始,以m步执行以下伪乘法运算。 k = m-1,m-2,... 。 。 。 。 1和0,Xk-1 = Xk-ak x 2 -2k Sup> x YkYk-1 =(Yk + ak x Xk)/ 2 k Sup>这样就同时获得了X₀= Q x cos ϑ和Y₀= Q x sin ϑ(Q =常数)。
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