Abstract
We construct some families of full diversity rotated -lattices via -modules for any . We show that -modules known in previous works to obtain rotated -lattices with an odd integer are ideals and we find a sufficient condition for such ideals to be principal ideals. We also present bounds and formulas for the minimum product distance of and restricted to some conditions.
Citation
Robson R. de Araujo. Grasiele C. Jorge. "Constructions of full diversity $D_n$-lattices for all $n$." Rocky Mountain J. Math. 50 (4) 1137 - 1150, August 2020. https://doi.org/10.1216/rmj.2020.50.1137
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