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Real-time calculation of a limiting form of the Renyi entropyapplied to detection of subtle changes in scattering architecture

机译:Renyi熵极限形式的实时计算适用于检测散射结构中的细微变化

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摘要

Previously a new method for ultrasound signal characterization using entropy Hf was reported, andit was demonstrated that in certain settings, further improvements in signal characterization could beobtained by generalizing to Renyi entropy-based signal characterization I_f(r)with values ofrnear2 (specifically r = 1.99) [M. S. Hughes et al., J. Acoust. Soc. Am. 125, 3141-3145 (2009)]. It wasspeculated that further improvements in sensitivity might be realized at the limit r→2. At that time,such investigation was not feasible due to excessive computational time required to calculate I_f(r)near this limit. In this paper, an asymptotic expression for the limiting behavior of If(r) as r→2 isderived and used to present results analogous to those obtained with I_f(1.99). Moreover, the limitingform I_(f,∞)is computable directly from the experimentally measured waveformf(t)by an algorithmthat is suitable for real-time calculation and implementation.
机译:以前,已经报道了一种使用熵Hf进行超声信号表征的新方法,并且证明了在某些情况下,可以通过推广为基于renyi熵的信号表征I_f(r)值rnear2(具体来说r = 1.99)来获得信号表征的进一步改进。 )[M. S.休斯等,J.Acoust。 Soc。上午。 125,3141-3145(2009)]。据推测,在r→2的极限下可以实现灵敏度的进一步提高。当时,由于要计算接近此限制的I_f(r)需要大量的计算时间,因此这种研究是不可行的。在本文中,推导了If(r)的r→2极限行为的渐近表达式,并用来表示类似于用I_f(1.99)获得的结果。此外,可以通过适用于实时计算和实现的算法直接从实验测量的波形f(t)计算出极限形式I_(f,∞)。

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