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Two main differences are (1) cell-graph based establishment of neighborhoods and pairwise relationships (i.e., edges), (2) replacing the "springs" with weighted edges where weights are calculated directly from images of collagen fibers.
The weights are calculated using the model and grid defined for dataset 3.
Weights are calculated to represent the target population from which the sample was drawn.
In ELM, the input weights are chosen randomly and the output weights are calculated analytically.
The weights are calculated by matching the symbols of the scheme and the operators.
The weights are calculated in order to create an instrument map with units of cm^2 count / erg rather than the default of cm^2 count / photon.
The weights are calculated using the model and grid defined for the default dataset, and written to wgts.dat only if the file does not already exist.
These weights are calculated based on the extent to which the various samples of the subject are spread in the eigenspace.
As in the previous example, the weights are calculated using the model and grid defined for dataset 3, but this time the routine will not overwrite wgts.dat if it already exists.
The index weights are calculated by an improved entropy weight method that integrates the entropy weight method and analytic hierarchy process (AHP) method.
The resulting unclosed integral terms are approximated using Gauss Christoffel quadrature rule, where the required quadrature nodes and weights are calculated analytically using the Two-Equal Weight Quadrature (TEqWQ) formula (Attarakih, M., Drumm, C., Bart, H.-J., 2009. Solution of the population balance equation using the Sectional Quadrature Method of Moments (SQMOM).
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