A4 Vertaisarvioitu artikkeli konferenssijulkaisussa
An algebraic look into MAC-DMT of lattice space-time codes
Tekijät: Vehkalahti Roope, Lu Hsiao-Feng
Julkaisuvuosi: 2011
Journal: IEEE International Symposium on Information Theory
Kokoomateoksen nimi: Information Theory Proceedings (ISIT), 2011 IEEE International Symposium on
Tietokannassa oleva lehden nimi: 2011 IEEE INTERNATIONAL SYMPOSIUM ON INFORMATION THEORY PROCEEDINGS (ISIT)
Aloitussivu: 2831
Lopetussivu: 2835
ISBN: 978-1-4577-0596-0
ISSN: 2157-8095
Tiivistelmä
In this paper we are concentrating on the diversity-multiplexing gain trade-off (DMT) of some space-time lattice codes. First we give a DMT bound for lattice codes having restricted dimension. We then recover the well known results of the DMT of algebraic number field codes and the Alamouti code by using the union bound and see that these codes do achieve the previously mentioned bound. During our analysis interesting connections to the Dedekind's zeta-function and to Dirichlet's unit theorem are revealed. Finally we prove that both the number field codes and Alamouti code are in some sense optimal codes in the multiple access channel (MAC).
In this paper we are concentrating on the diversity-multiplexing gain trade-off (DMT) of some space-time lattice codes. First we give a DMT bound for lattice codes having restricted dimension. We then recover the well known results of the DMT of algebraic number field codes and the Alamouti code by using the union bound and see that these codes do achieve the previously mentioned bound. During our analysis interesting connections to the Dedekind's zeta-function and to Dirichlet's unit theorem are revealed. Finally we prove that both the number field codes and Alamouti code are in some sense optimal codes in the multiple access channel (MAC).
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