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Article overview
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Bounds on equiangular lines and on related spherical codes | Boris Bukh
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1 Aug 2015 | Abstract: | An $L$-spherical code is a set of Euclidean unit vectors whose pairwise inner
products belong to the set $L$. We show, for a fixed $alpha,eta>0$, that the
size of any $[-1,-eta]cup{alpha}$-spherical code is at most linear in the
dimension.
In particular, this bound applies to sets of lines such that every two are at
a fixed angle to each another. | Source: | arXiv, 1508.0136 | Services: | Forum | Review | PDF | Favorites |
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