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A tabulation of eigenvalues is presented as a function of the governing mechanical parameters.
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The introduction of affine transformation reduces the two rigidity parameters required for the free vibration analysis to one, making complete tabulation of computed eigenvalues much easier.
The totality of eigenvalues is a set.
contrast of eigenvalues.
Ratio of Eigenvalues is computed by dividing the eigenvalues for the first component by the eigenvalues for the second component.
A scree plot of eigenvalues was provided.
The number of factors to retain is determined by the number of eigenvalues, for which the real eigenvalue obtained by factor analysis is greater than the random eigenvalue.
We defined significant eigenvalues as those where the observed eigenvalue exceeds the 97.5th percentile of eigenvalues from the permuted (random) data.
Ratio of Eigenvalues is computed by dividing the eigenvalue for the first component by the eigenvalue for the second component for each subscale.
The difference of eigenvalues therefore gives a measure of elongation.
This included the Kaiser criterion of keeping only factors with eigenvalues greater than one, graphing and visual analysis of the scree plot of eigenvalues, and parallel analysis comparison of factor eigenvalues with Monte Carlo procedure randomly generated eigenvalues.
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