Cross-power spectrum based blind source separation method
A cross-power spectrum and blind source separation technology, applied in the field of blind source separation, can solve the problems of high-speed calculation difficulties, lack of portability, and inability to effectively describe the time-varying characteristics of signals, and achieve good experimental results
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Embodiment 1
[0047] figure 1 An example of blind source separation for a multi-channel mixed signal, figure 1 On the left is the observed signal X, figure 1 The smooth curve on the right is the true source signal Z' and the sawtooth curve is the calculated estimated signal Z.
[0048] In order to test the validity in the experiment, where the source signal represents Z'=[s 1 ;s 2 ;s 3 ], that is, the following three source signals, t=1,...,256 in the experiment.
[0049] the s 1 (t)=cos(0.00024414t 2 +0.05t)
[0050] the s 2 (t)=cos(4.13sin(0.0154πt)+0.25t)
[0051] the s 3 (t)=cos(0.0000017872t 3 -0.0014t 2 +0.4027t)
[0052] The observed signal X is generated by multiplying the following random matrix with Z'.
[0053] 0.4119 - 0.0695 1.2778 - 0.5296 0.8313 ...
Embodiment 2
[0078] figure 2 For an example of blind source separation for mixed images, figure 2 a is the source image Z' before mixing, figure 2 b is the observed mixed image X, that is, the original image is mixed by the following matrix.
[0079] The three images selected in the experiment, such as figure 2 As shown in a, the size of each image is 256×256 pixels, and each image is converted into a 1-dimensional signal s with a length of 256×256=65536 during mixing i (i=1,2,3), then the source signal represents Z'=[s 1 ;s 2 ;s 3 ], the source signals are mixed in the following matrix.
[0080] 0.6991 0.9012 0.8445 0.2454 0.7209 0.6812 0.4458 0.2279 0.1275 ...
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