Geodesic
Linear polychromatic colorings of hypercube faces
Evan Chen1
1Massachussetts Institute of Technology
The electronic journal of combinatorics, Tome 25 (2018) no. 1
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A coloring of the $\ell$-dimensional faces of $Q_n$ is called $d$-polychromatic if every embedded $Q_d$ has every color on at least one face. Denote by $p^\ell(d)$ the maximum number of colors such that any $Q_n$ can be colored in this way. We provide a new lower bound on $p^\ell(d)$ for $\ell > 1$.
DOI : 10.37236/6455
Classification : 05C15, 05C35
Mots-clés : polychromatic, coloring, hypercube

Evan Chen  1

1 Massachussetts Institute of Technology 
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Evan Chen. Linear polychromatic colorings of hypercube faces. The electronic journal of combinatorics, Tome 25 (2018) no. 1. doi: 10.37236/6455

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