Blind Source Separation Method Based on Genetic Variation Optimization for Second-Order Oscillation Particle Swarm
A technology of genetic variation and blind source separation, applied in the field of blind separation processing of unknown mixed signals, can solve problems such as slow convergence speed, unknown source signal and channel properties, affecting separation effect, etc., to improve separation performance and overcome nonlinear activation functions. Choose the effect of the puzzle
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[0016] The implementation of the present invention will be further described below in conjunction with the accompanying drawings and specific examples.
[0017] figure 1 A simplified mathematical model of the blind source separation algorithm is given. It can be seen that the key to the blind source separation algorithm is to obtain a process of determining the separation matrix W through the corresponding algorithm, that is, the inverse matrix of the mixing matrix A. The impact of noise on the algorithm is not considered in the simplified model. After adding noise, it can be expressed as:
[0018] y(t)=Wx(t)=WAs(t)+Wn(t) (1)
[0019] The separated signal y(t) is an estimate of the source signal s(t). Usually, the effect of additive noise n(t) is ignored. Thus y(t)=WAs(t). Since both the source signal and the transmission channel characteristics are unknown, y(t) has randomness in magnitude and order, which is called the ambiguity of blind source separation. Wx(t)=WAs(t)...
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