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Self-similarity matrix
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Self-similarity matrix : ウィキペディア英語版
Self-similarity matrix
In data analysis, the self-similarity matrix is a graphical representation of similar sequences in a data series.
Similarity can be explained by different measures, like spatial distance (distance matrix), correlation, or comparison of local histograms or spectral properties (e.g. IXEGRAM). This technique is also applied for the search of a given pattern in a long data series as in gene matching. A similarity plot can be the starting point for dot plots or recurrence plots.
==Definition==

To construct a self-similarity matrix, one first transforms a data series into an ordered sequences of feature vectors V = (v_1, v_2, \ldots, v_n) , where each vector v_i describes the relevant features of a data series in a given local interval. Then the self-similarity matrix is formed by computing the similarity of pairs of feature vectors
: S(j,k) = s(v_j, v_k) \quad j,k \in (1,\ldots,n)
where s(v_j, v_k) is a function measuring the similarity of the two vectors, for instance, the inner product s(v_j, v_k) = v_j \cdot v_k. Then similar segments of feature vectors will show up as path of high similarity along diagonals of the matrix.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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