In this article, we investigate the depth distribution and the depth spectra of linear codes over the ring
R=
F2+
uF2+
u2F2, where
u3=1. By using homomorphism of abelian groups from
R to
F2 and the generator matrices of linear codes over
R, the depth spectra of linear codes of type 8
k14
k22
k3 are obtained. We also give the depth distribution of a linear code
C over
R. Finally, some examples are presented to illustrate our obtained results.
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