On the construction of equiangular frames from graphs
By Shayne Waldron. 2009
84 citations recorded by the source corpus.
Subfields: Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/281d3571de1adf3aa714dd3d831eb5a2eab87666
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In Applied Mathematics
Citations in the corpus
- Upper bounds for $s$-distance sets and equiangular lines (2016, methodology): “When proving that G is strongly regular, we didn’t use that N is precisely (a 2−3)a2 2 so this part essentially gives a new self-contained proof for the classification of equiangular tight frames and their connection to strongly regular graphs with parameters (N, k, 3k−N−1 2 , k 2 ) (see, for instan”
- Steiner equiangular tight frames (2010, methodology): “Moreover, Theorem 2 implies that not even every ETF with N M > 2 arises from a Steiner system: though there exists an ETF of 76-elements in R19 [30], the corresponding parameters of the design would be v = 38 3 , r = 5 and k = 10 3 , not all of which are integers.”