ROTATED A(n)-LATTICE CODES OF FULL DIVERSITY
Loading...
Files
External sources
External sources
Date
Advisor
Coadvisor
Graduate program
Undergraduate course
Journal Title
Journal ISSN
Volume Title
Publisher
Amer Inst Mathematical Sciences-aims
Type
Article
Access right
Files
External sources
External sources
Abstract
Some important properties of lattices are packing density and full diversity, which may be good for signal transmission over both Gaussian and Rayleigh fading channel, respectively. The algebraic lattices are constructed through twisted homomorphism of some modules in the ring of integers of a number field K. In this paper, we present a construction of some families of rotated An-lattices, for n = 2(r)-2 - 1, r >= 4, via totally real subfield of cyclotomic fields. Furthermore, closed-form expressions for the minimum product distance of those lattices are obtained through algebraic properties.
Description
Keywords
Algebraic number field, algebraic lattice, packing density, twisted homomorphism
Language
English
Citation
Advances In Mathematics Of Communications. Springfield: Amer Inst Mathematical Sciences-aims, 9 p., 2020.





