Characterization of the Closest Discrete Approximation of a Line in the 3-Dimensional Space
Abstract
The present paper deals with discrete lines in the $3$-dimensional space. In particular, we focus on the minimal $0$-connected set of closest integer points to a Euclidean line. We propose a definition which leads to geometric, arithmetic and algorithmic characterizations of naive discrete lines in the $3$-dimensional space.
Domains
Discrete Mathematics [cs.DM]| Origin | Publisher files allowed on an open archive |
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