2002
DOI: 10.1016/s1566-2535(01)00054-9
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Generalized Choquet fuzzy integral fusion

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Cited by 103 publications
(73 citation statements)
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“…Examples of rare alternative approaches are [10] (neural networks) and [11] (fuzzy fusion of classifiers). The statistical approaches lead to good results for a particular scenario, but they ignore or just briefly mention that, once we look for more general solutions, several important problems have to be faced in this domain of application [12].…”
Section: About Close-range Detectionmentioning
confidence: 99%
“…Examples of rare alternative approaches are [10] (neural networks) and [11] (fuzzy fusion of classifiers). The statistical approaches lead to good results for a particular scenario, but they ignore or just briefly mention that, once we look for more general solutions, several important problems have to be faced in this domain of application [12].…”
Section: About Close-range Detectionmentioning
confidence: 99%
“…A Choquet integral is an extension of the standard fuzzy integral [33]. The Choquet and Sugeno integrals are used as aggregation operators.…”
Section: Generalised Choquet Integral (Gci)mentioning
confidence: 99%
“…The importance of a criterion and interactions between criteria are represented in a Choquet integral. The generalised Choquet integral proposed in Auephanwiriyahul et al [33], in which measurable evidence is represented in terms of intervals, whereas fuzzy measures are real numbers, is an extension of the standard Choquet integral. In the generalised version of the Choquet integral, measurements are done by using intervals instead of real numbers [31,35].…”
Section: Generalised Choquet Integral (Gci)mentioning
confidence: 99%
“…A reliable way of obtaining an estimate of the dominant fundamental frequency is to use the cepstrum [1], which is a Fourier analysis of the logarithmic magnitude spectrum of the signal. If the log amplitude spectrum contains many regularly spaced harmonics, then the Fourier analysis of this spectrum will show a peak corresponding to the spacing between the harmonics, i.e.…”
Section: Frequency Domain Fo Estimation: Cepstrummentioning
confidence: 99%
“…The autocorrelation function was then calculated for this section of the signal, and the fundamental frequency was estimated by looking for a peak in the delay interval corresponding to the typical range of seismic frequencies i.e. [1,20] Hz [2]. This method produces peaks at sub-harmonics as well as at the fundamental frequency, and it is difficult to determine which peak corresponds to the fundamental frequency.…”
Section: Time Domain F Estimation: Autocorrelationmentioning
confidence: 99%