2021年3月1日 · Below is an intuitive explanation to the CORDIC. The CORDIC algorithm, published by Jack Volder in 1959 (Coordinate Rotation Digital Computer), allows rotating a phasor with only shifts and adds and can be used for phasor rotation, trigonometric calculation and computing the magnitude of of a complex phasor without the use of multipliers.

2024年12月24日 · $\begingroup$ Acutually, I am exploring if the CORDIC algorithm (maybe phase detection method) can work well in low SNR conditions compared with frequency divider (applied in the phase-locked loop). More details are comparsion between two …

2022年2月1日 · The CORDIC as depicted below has a range of +/-90°. Extending this to +/-180° is done by a +/-j rotation (which means simply swap I and Q and change the sign). The CORDIC is the algorithm of choice when successive iteration time is available and there are no multipliers.

2006年2月25日 · > The CORDIC algorithm and specially the trick you mention is intended for[/color] use[color=blue] > when all the math is done with integer arithmetic. I also was exposed to > the CORDIC routine with this information the early hand calculator used[/color] it.[color=blue] > > HTH > > --> Cesar Rabak > GNU/Linux User 52247. > Get counted: http ...

2021年6月30日 · CORDIC uses LUT and numerical methods. But I don't get high resolution signals. Taylor is fully numerical methods. However if you don't use 48 or 64 bits, you don't get high resolution signals. However DDS works wonder with 64 LUT. However I don't understand that why we use CORDIC or Taylor algorithm for creating sinus signal?

2019年12月28日 · Figure 9. output from a binary trick to determine the needed CORDIC pseudo-rotation (see source code at the end) for a complex number. For a pair of complex numbers, the larger rotation would need to be chosen. C++ listing: floating point CORDIC magnitude comparison algorithm and testing

2007年2月7日 · i`m doing my thesis comparing CORDIC with polynomial in counting arctan with fixed point. I`m using Q15 format now.

This led to a pretty large amount of LUTs being devoted to this one task. I tried changing the flow to use partially unrolled CORDIC kernels, but then I needed a multiplied clock frequency to execute repeated loops while still maintaining a continuous input/output flow. With this, I …

2005年11月14日 · CORDIC is an iterative algorithm for calculating trig functions including sine, cosine, magnitude and phase. It is particularly suited to hardware implementations because it does not require any multiplies.

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