SSA-ICA-algorithm-master

所属分类:Windows编程
开发工具:matlab
文件大小:500KB
下载次数:30
上传日期:2020-09-23 20:30:12
上 传 者nigun
说明:  这是一个单通道的盲源分离算法,是SSA-ICA
(This is a single - channel blind source separation algorithm called SSA-ICA)

文件列表:
A01_Fast_ICA.m (1777, 2020-04-03)
A02_diag_average.m (178, 2020-04-03)
SSA_ICA.m (707, 2020-04-03)
figures (0, 2020-04-03)
figures\1.gif (52427, 2020-04-03)
figures\1.jpg (220336, 2020-04-03)
figures\2.jpg (113397, 2020-04-03)
figures\3.jpg (180597, 2020-04-03)
main_SSA_ICA.m (2280, 2020-04-03)

# SSA-ICA-algorithm This is a demo of SSA-ICA algorithm. ## Notations 1. The main program is "main_SSA_ICA.m". 2. Calling relationship: - main_SSA_ICA.m - SSA_ICA.m - A01_Fast_ICA.m - A02_diag_average.m *main_SSA_ICA.m* only generates test data and results visualization, the algorithm used is all implemented in *SSA_ICA.m*. 3. How to call *SSA_ICA.m* as a sub-function: *Sest = SSA_ICA(Yobs,Ns,M)* Parameter | Description | Type -|-|- Yobs | Observed single-channel signal, a row vector. | double | Ns | How many independent source signals are mixed into Yobs. | int | M | Decomposition coefficient, indicates the length of the decomposition, which must not exceed half of Yobs. | int | Sest | The output estimation matrix, each row of which is an estimated signal. | double | 4. Need to manual group since grouping process have not been complished. Using classical SSA, the grouping step can be performed based on the magnitude of eigenvalues of the covariance matrix C. ![1](/figures/1.gif) 5. The decomposition coefficient M should be appropriately large, but not more than half the signal length. ## Demonstration > **Two independent signals:** ![2](/figures/1.jpg) > **Obderved signal in single channel (by random mix matrix):** ![3](/figures/2.jpg) > **Estimated results:** ![4](/figures/3.jpg) ## Reference [1] A. K. Maddirala and R. A. Shaik, “Separation of sources from single-channel eeg signals using independent component analysis,”IEEETransactions on Instrumentation and Measurement, vol. 67, no. 2, pp.382–393, 2018.

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