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Self-sorting FFT method eliminating trivial multiplication and suitable for embedded DSP processor

机译:自排序FFT方法消除了微不足道的乘法运算,适用于嵌入式DSP处理器

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The Discrete Fourier Transform (DFT) is a mathematical procedure at the core of processing inside a Digital Signal Processor. Speed and low complexity are crucial in the FFT process; they can be achieved by avoiding trivial multiplications through a proper handling of the input/output data and the twiddle factors. Accordingly, this paper presents an innovative approach for handling the input/output data efficiently by avoiding trivial multiplications. This approach consists of a simple mapping of the three indices (FFT stage, butterfly and element) to the addresses of the input/output data with their corresponding coefficient multiplier. A self-sorting algorithm that reduces the amount of memory accesses to the coefficient multipliers' memory can also reduce the computational load by avoiding all trivial multiplications. Compared with the most-recent work [5], performance evaluation in terms of the number of cycles on the general-purpose TMS320C6416 DSP shows a reduction of 29% (FFT of size 4096) and a 50% memory reduction to stock twiddle factors. The algorithm has also shown a speed gain of 24% on the FFTW platform for a FFT of size 4096.
机译:离散傅立叶变换(DFT)是一种数学过程,是数字信号处理器内部处理的核心。速度和低复杂度在FFT过程中至关重要。通过对输入/输出数据和旋转因子的正确处理来避免琐碎的乘法运算,可以实现它们。因此,本文提出了一种创新的方法,可通过避免琐碎的乘法来有效地处理输入/输出数据。这种方法包括将三个索引(FFT阶段,蝶形和元素)与对应的系数乘数简单映射到输入/输出数据的地址。一种自排序算法,可以减少对系数乘法器的内存的访问,从而避免所有琐碎的乘法运算,从而减少了计算量。与最近的工作[5]相比,在通用TMS320C6416 DSP上以周期数表示的性能评估显示减少了29%(FFT的大小为4096),而内存减少了50%。对于大小为4096的FFT,该算法还在FFTW平台上显示了24%的速度增益。

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