Local density spectral clustering similarity measurement algorithm based on Self-tuning
A technology of similarity measurement and local density, applied in computing, computer components, instruments, etc., can solve problems such as enhancing weight values, and achieve the effect of eliminating the sensitivity of scale parameters and improving the ability to identify
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[0028] A self-tuning-based local density spectrum clustering similarity measurement algorithm, the method is as follows:
[0029] (1) Assume that for an N-dimensional data set S={s 1 ,s 2 ,...,s M}∈R M×N , the number of samples is M, each sample s i is an N-dimensional data point, and its real number of clusters is C. The data set S is normalized, so that the feature data is normalized to [0, 1], and the influence of the order of magnitude between the data features is removed.
[0030] (2) Calculate the Euclidean distance between all data point pairs in the data set S, expressed as {d 1 , d 2 ,…,d n(n-1) / 2}.
[0031] (3) Calculate the value of the radius ε representing the local density according to the Euclidean distance d obtained in step (2), which satisfies that the average number of neighbors of the data point is 2%-3% of the total data number.
[0032] (4) According to the formula σ i =d(s i ,s k ) Calculate each data point s in the data set S i The local scal...
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