Description Usage Arguments Details Value References Examples
grs
performs Euclidean Distance Matrix Completion using the guided random search algorithm
of Rahman & Oldford. Using this method will preserve the minimum spanning tree in the partial distance
matrix.
1 |
D |
An nxn partial-distance matrix to be completed. D must satisfy a list of conditions (see details), with unkown entries set to NA |
d |
The dimension for the resulting completion. |
The matrix D is a partial-distance matrix, meaning some of its entries are unknown. It must satisfy the following conditions in order to be completed:
diag(D) = 0
If a_{ij} is known, a_{ji} = a_{ij}
If a_{ij} is unknown, so is a_{ji}
The graph of D must contain ONLY the minimum spanning tree distances
P |
The completed point configuration in dimension d |
D |
The completed Euclidean distance matrix |
Rahman, D., & Oldford, R.W. (2016). Euclidean Distance Matrix Completion and Point Configurations from the Minimal Spanning Tree.
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