2019
DOI: 10.3390/electronics8010051
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A Novel Multicomponent PSO Algorithm Applied in FDE–AJTF Decomposition

Abstract: The echo of maneuvering targets can be expressed as a multicomponent polynomial phase signal (mc-PPS), which should be processed by time frequency analysis methods, while, as a modified maximum likelihood (ML) method, the frequency domain extraction-based adaptive joint time frequency (FDE–AJTF) decomposition method is an effective tool. However, the key procedure in the FDE–AJTF method is searching for the optimal parameters in the solution space, which is essentially a multidimensional optimization problem w… Show more

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Cited by 1 publication
(3 citation statements)
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References 19 publications
(28 reference statements)
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“…However, the algorithm and subsequent improvements are nonetheless prone to the problem of pseudo-minimums and cannot guarantee global convergence [23]. In theory, the components of the mc-PPS are uncorrelated with each other, which indicates that the extraction of the signal components will not affect other components [18]. Therefore, the improved co-evolutionary PSO algorithm is proposed, based on the division of multiple sub-groups in the original algorithm.…”
Section: Co-evolutionary Pso Algorithmmentioning
confidence: 99%
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“…However, the algorithm and subsequent improvements are nonetheless prone to the problem of pseudo-minimums and cannot guarantee global convergence [23]. In theory, the components of the mc-PPS are uncorrelated with each other, which indicates that the extraction of the signal components will not affect other components [18]. Therefore, the improved co-evolutionary PSO algorithm is proposed, based on the division of multiple sub-groups in the original algorithm.…”
Section: Co-evolutionary Pso Algorithmmentioning
confidence: 99%
“…N pop is the total number of particles, which mainly depends on the vessel size and SAR image resolution, and typically has a value of 50~120. N p is the polynomial order of the input signal phase, and has a value of 3~4 [18]. (c) Divide P1 into three groups.…”
Section: Input Initial Particlesmentioning
confidence: 99%
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