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Field-Programmable Gated Array Implementation of Split-Radix Fast Fourier Transform for High Throughput

机译:高通量分裂基快速傅里叶变换的现场可编程门控阵列实现

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As the signal processing required in electronic warfare (EW) domain is complex and the sample rates to be handled are very high, IP cores which are freely available are not of much use. A study of various fast fourier transform (FFT) algorithms has been carried out and spit-radix FFT has been chosen to be implemented due to fewer multiplications. This algorithm is attractive to be implemented using field-programmable gated array (FPGA). This paper presents split-radix FFT algorithm for implementation of 512-pt FFT on FPGA platform for EW applications. The algorithm is such designed that it can achieve a throughput of up to 1500 MSPS. 512-pt SRFFT is implemented using parallel pipelined architecture in order to maximize processing speed and thus achieve a throughput of 1500 MSPS with area optimization. The pipeline structure is partitioned to balance the input throughput and to optimize the available FPGA resources. The standard Cooley-Tukey radix-2 FFT algorithm requires N/2 log_2 N (for N=512, 2304 multiplications) multiplications and N log_2 N additions where as radix-4 FFT requires N/2 log_4 N multiplications and N log_2 N additions. The SRFFT presented in this paper has a multiplicative complexity of only about two-thirds that of the radix-2 FFT, and is better than the radix-4 FFT or any higher power-of-two radix as well. The initial latency is less than N clock cycles.
机译:由于电子战(EW)域中所需的信号处理非常复杂,并且要处理的采样率非常高,因此免费使用的IP核没有太大用处。已经对各种快速傅立叶变换(FFT)算法进行了研究,并且由于乘法运算较少,因此选择了要实现的基数FFT。这种算法很有吸引力,可以使用现场可编程门阵列(FPGA)来实现。本文提出了基于基数的FFT算法,用于在EW应用的FPGA平台上实现512点FFT。该算法经过设计,可以实现高达1500 MSPS的吞吐量。使用并行流水线架构实现512点SRFFT,以最大程度地提高处理速度,从而通过面积优化实现1500 MSPS的吞吐量。流水线结构被分区以平衡输入吞吐量并优化可用的FPGA资源。标准的Cooley-Tukey基数2 FFT算法需要N / 2 log_2 N(对于N = 512,2304乘法)乘法和N log_2 N个加法,而基数4 FFT需要N / 2 log_4 N个乘法和N log_2 N个加法。本文介绍的SRFFT的乘法复杂度仅为基数2 FFT的三分之二,并且比基数4 FFT或任何更高的2的基数高。初始等待时间小于N个时钟周期。

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