Quasi perfect codes in the cartesian product of some graphs
Neeta Shinde (neetavshinde@gmail.com)
An important question in the study of quasi-perfect codes is whether such codes can be constructed for all possible lengths n . In this paper, we address this question for specific values of n . First, we investigate the existence of quasi-perfect codes in the Cartesian product of a graph G and a path (or cycle), assuming that G admits a perfect code. Second, we explore quasi-perfect codes in the Cartesian products of two or three cycles, C m □C n and C m □C n □C l , as well as in the Cartesian
