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引用次数: 13

摘要

使用类似正交的Gabor(1946)展开,我们将Wigner-Ville(1932, 1948)分布分解为局部和振荡二维高斯函数的线性组合。根据振荡程度,我们进一步将二维高斯函数分组为时频函数P/sub d/(t,/spl ω /),从而得到所谓的时频分布序列(TFDS)。TFDS/sub D/由高达D阶的P/sub D/ (t,/spl /)组成。由于P/sub d/(t,/spl ω /)对这些有用特性的影响与d成反比,因此通过调整TFDS的d阶,可以很容易地平衡交叉项干扰和有用特性。
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Time-frequency distribution series
Using the orthogonal-like Gabor (1946) expansion, we decompose the Wigner-Ville (1932, 1948) distribution as a linear combination of localized and oscillated 2D Gaussian functions. Based on the degree of oscillation, we further group those 2D Gaussian functions into time-frequency functions P/sub d/(t,/spl omega/) and thereby obtain the so-called time-frequency distribution series (TFDS). The TFDS/sub D/ consists of up to Dth order P/sub d/(t,/spl omega/). Since the influence of P/sub d/(t,/spl omega/) on those useful properties is inversely proportional to d, by adjusting the order D of the TFDS one could easily balance the cross-term interference and the useful properties.<>
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