1998
DOI: 10.1109/78.661336
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Product high-order ambiguity function for multicomponent polynomial-phase signal modeling

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Cited by 339 publications
(265 citation statements)
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“…The proposed method utilizes the micro-multipath Doppler signatures due to earth m }, m = 0, ..., M (see e.g., [21,22] and references therein). Below, we briefly summarize the concept of IF estimation based on multi-lag high-order ambiguity function (mlHAF) [22], which was developed based on the HAF, or polynomial phase transform, concept presented in [21].…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The proposed method utilizes the micro-multipath Doppler signatures due to earth m }, m = 0, ..., M (see e.g., [21,22] and references therein). Below, we briefly summarize the concept of IF estimation based on multi-lag high-order ambiguity function (mlHAF) [22], which was developed based on the HAF, or polynomial phase transform, concept presented in [21].…”
Section: Resultsmentioning
confidence: 99%
“…The proposed method utilizes the micro-multipath Doppler signatures due to earth m }, m = 0, ..., M (see e.g., [21,22] and references therein). Below, we briefly summarize the concept of IF estimation based on multi-lag high-order ambiguity function (mlHAF) [22], which was developed based on the HAF, or polynomial phase transform, concept presented in [21]. Define the Mth-order multi-lag high-order instantaneous moment (mlHIM) of signal s(t) as: Now, we consider a single-component non-stationary signal which is characterized by its IF, but the IF law is rather complicated and is difficult to be represented by a PPS with a reasonable polynomial order.…”
Section: Resultsmentioning
confidence: 99%
“…In our context, the short time polynomial phase modeling of order 3 is given by Product High Order Ambiguity Function (PHAF) [6]. This analysis is done in adjacent windows, half-overlapped, as illustrated in the figure 2.…”
Section: Fig 1 Signal With Three Non-linear T-f Componentsmentioning
confidence: 99%
“…The instantaneous amplitude and frequency of the signals are frequently presented as time-varying functions [7][8][9][10][11][12][13][14][15] where polynomial function models have been assigned to the signal phase. In [12], Francos and Porat's algorithm combined a time-frequency distribution of a minimum-cross-entropy with the Higher Ambiguity Function (HAF) [7] to achieve the model parameter estimation.…”
mentioning
confidence: 99%