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Golden-section peak search in fractional Fourier domain

机译:分数傅里叶域中的黄金分割峰搜索

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This paper proposes a new strategy which combines the principle of golden and the quasi-Newton iterative method, when search peak and estimate the LFM signal's parameters with fractional Fourier transform. The new strategy set the step value in the golden section when search the LFM signal FRFT's peak, and then take advantage of the quasi-Newton iterative method to accurately estimate the LFM signal's parameters. The proposed new strategy reduces the step size selection on the signal parameter estimation accuracy, and achieves the same accuracy while reducing the computational search. The computer simulation result s indicate that the new strategy, which combines the principle of golden and the quasi-Newton iterative method, is effectiveness and superiority in LFM signal estimation with the fractional Fourier transform.
机译:提出了一种结合黄金和准牛顿迭代法的新策略,即利用分数阶傅里叶变换搜索峰值并估计LFM信号的参数。新策略在搜索LFM信号FRFT的峰值时将步长值设置在黄金部分,然后利用准牛顿迭代法来准确估计LFM信号的参数。所提出的新策略减少了信号参数估计精度上的步长选择,并在减少计算搜索的同时实现了相同的精度。计算机仿真结果表明,结合黄金和准牛顿迭代法原理的新策略在分数阶傅里叶变换LFM信号估计中是有效和优越的。

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