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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. 1. The solution space has non-empty interior—or, equivalently, codimension zero.
2. The solution space has empty interior—or, equivalently, positive codimension. 2. The solution space has empty interior—or, equivalently, positive codimension.
3. The solution space is empty. 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)