Super-CORDIC: An approximation based parallel and redundant CORDIC algorithm

Tushar Supe, David V. Anderson
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Abstract

This paper proposes an optimized and generalized Co-ordinate Rotation Digital Computer (CORDIC) algorithm in the rotation mode of the circular co-ordinate system. It computes the values of trigonometric functions and can be configured to provide the result with a lower overall latency than existing systems. This is done by using redundant representations and approximations of the required direction and angle of each rotation. The algorithm has been designed to provide the result in a fixed number of iterations equal to a design parameter as chosen by the designer. In each iteration, the algorithm performs rotations between zero and a certain number, in parallel. A technique to handle the scaling factor compensation for such an algorithm is also proposed. The results of the functional verification for different values of the design parameter and an estimation of the overall latency are presented.
超级CORDIC:一种基于近似的并行冗余CORDIC算法
在圆坐标系旋转模式下,提出了一种优化的广义坐标旋转数字计算机(CORDIC)算法。它可以计算三角函数的值,并且可以配置为提供比现有系统更低的总体延迟的结果。这是通过使用每次旋转所需方向和角度的冗余表示和近似值来完成的。该算法被设计为在与设计人员选择的设计参数相等的固定次数的迭代中提供结果。在每次迭代中,算法并行地在0和某个数字之间进行旋转。提出了一种处理该算法比例因子补偿的技术。给出了不同设计参数值的功能验证结果和总体延迟估计。
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