Converts flattened wavelet packet node indices to corresponding level and oscillation indices.
a vector of flattened wavelet packet node indices.
a logical value. If
In general, wavelet packet crystals can be arranged in the so-called natural order ala W(0,0) , W(1,0), W(1,1), W(2,0), W(2,1), W(2,2), W(2,3), ... , W(J,0), ..., W(J, NJ) where J is the number of decomposition levels and NJ. By definition, W(0,0) is the original time series. A given crystal is identified in the W(j,n) form above or by a flattened index. For example, the DWPT crystal in level 2 at oscillation index 1 is identified either by j,n=2,1 or by its flattened index 4 (with zero based indexing, 4 represents the fifth crystal of the wavelet packet transform in natural order). This function converts such flattened wavelet packet indices to the W(j,n) form.
a list of
osc vectors containing the flattened, decomposition level,
and oscillation indices, respectively, corresponding to the input.
1 2 3 4 5
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.