会议专题

Fast Algorithm and Implementation for 576=24×24-Point DFT

A fast algorithm and implementation for computing 576-point DFT is developed. The fast algorithm subdivides a DFT of length N=576 into 24 24-point DFTs in a double factor algorithm. In the algorithm, one 576point DFT requires about 16324 additions and multiplications, which is less than 17936 additions and multiplications of a 512-point DFT in the radix-2 algorithm, and slightly more than 15369 of 512-point DFT in the split-radix algorithm. Comparing the fast algorithms for computing 512-point DFT, the fast algorithm for computing 576-point DFT requires a much simpler operation process. The algorithm and implementation provides a reference train of thought for computing some specific transform lengths DFT of communication systems.

576-point DFT 24-point DFT radix-2 double factors algorithm specific length DFT

Haijun Li Ran Fei Caojun Yan

Electrical and New energy College, China Three Gorge University 8 University Avenue, Yichang 443002, Department of Information Engineering, Hubei Three Gorges Polytechnic 31 Stadium Avenue, Yichang 443

国际会议

2010 International Conference on Image Analysis and Signal Processing(2010 图像分析与信号处理国际会议 IASP 10)

厦门

英文

434-438

2010-04-12(万方平台首次上网日期,不代表论文的发表时间)