Description Usage Arguments Details Value Examples
getConfig
- given an nxn Euclidean distance matrix, produces a d-dimensional
point configuration of size n via eigendecomposition
1 |
D |
an nxn Euclidean distance matrix |
d |
the dimension for the configuration |
Given a distance matrix D, transform to a semi-definite matrix S using the linear transformation τ(D). Using S, compute the eigen-decomposition S = ULV', where L is a diagonal matrix containing the singular-values of S, and the columns of U contain the eigen-vectors. A point configuration X is then computed as:
X = US^{.5}
To compute a configuration in d dimensions, the first d eigenvalues of S are used.
Y |
an nxd matrix containing the d-dimensional point configuration |
Accuracy |
the ratio of the sum of retained eigenvalues to the sum of all n eigenvalues obtained during decomposition |
1 2 3 4 5 6 7 8 9 10 11 |
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