@article {64823,
	title = {On codes over $$\mathbb {F} _ {q}+ v\mathbb {F} _ {q}+ v^{2}\mathbb {F} _ {q} $$ F q+ v F q+ v 2 F q},
	journal = {Journal of Applied Mathematics and ComputingJournal of Applied Mathematics and Computing},
	volume = {57},
	year = {2018},
	month = {2018},
	pages = {375-391},
	isbn = {1865-2085},
	author = {Melakhessou, Ahlem and Guenda, Kenza and Gulliver, T Aaron and Shi, Minjia and Sol{\'e}, Patrick}
}
@article {64451,
	title = {Simplex and MacDonald codes over $$ R_ {q} $$ R q},
	journal = {Journal of Applied Mathematics and ComputingJournal of Applied Mathematics and Computing},
	volume = {55},
	year = {2017},
	month = {2017},
	pages = {455-478},
	isbn = {1865-2085},
	author = {Chatouh, K and Guenda, Kenza and Gulliver, T Aaron and Noui, L}
}
@article {65517,
	title = {Simplex and MacDonald codes over Rq},
	journal = {Journal of Applied Mathematics and ComputingJournal of Applied Mathematics and Computing},
	volume = {55},
	year = {2016},
	month = {2016},
	pages = {455{\textendash}478},
	abstract = {In this paper, we introduce the homogeneous weight and homogeneous Gray map over the ring\&nbsp;Rq=F2[u1,u2,{\textellipsis},uq]/⟨u2i=0,uiuj=ujui⟩\&nbsp;for\&nbsp;q>=1q>=1. We also consider the construction of simplex and MacDonald codes of types\&nbsp;α\&nbsp;and\&nbsp;β\&nbsp;over this ring and their covering radius.},
	author = {Chatouh, Karima and Guenda, Kenza and Gulliver, T. A. and Noui, Lemnouar}
}
@article {65516,
	title = {On some classes of linear codes over Z2Z4 and their covering radii},
	journal = {Journal of Applied Mathematics and ComputingJournal of Applied Mathematics and Computing},
	volume = {53},
	year = {2016},
	month = {2016},
	pages = {201{\textendash}222},
	abstract = {In this paper, we define the simplex and MacDonald codes of types\&nbsp;αα\&nbsp;and\&nbsp;β\&nbsp;over\&nbsp;Z2Z4. We also examine the covering radii of these codes. Further, we study the binary images of these codes and prove that the binary image of the simplex codes of type\&nbsp;αα\&nbsp;meets the Gilbert bound.},
	author = {Chatouh, Karima and Guenda, Kenza and Gulliver, T. Aaron and Noui, Lemnouar}
}
