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Link to graph bandwidth resources

Vectornaut 2024-05-21 07:47:14 +00:00
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Gram-matrix-parameterization.md

@ -32,3 +32,8 @@ For $G$ to be realizable as a Gram matrix, it's necessary for each dependent var
1. The solution space has non-empty interior—or, equivalently, codimension zero.
2. The solution space has empty interior—or, equivalently, positive codimension.
3. The solution space is empty.
### Choosing dependent variables
* [Graph bandwidth](https://en.wikipedia.org/wiki/Graph_bandwidth)
* [The Cuthill–McKee algorithm](https://en.wikipedia.org/wiki/Cuthill%E2%80%93McKee_algorithm)