Title :
Polynomial complexity optimal detection for oversaturated M-ary complex-valued Multiple-Access systems
Author :
Liu, Wenlong ; Zhao, Guannan ; Wang, Jie ; Jin, Minglu ; Kim, Jaemoung
Author_Institution :
Sch. of Inf. & Commun. Eng., Dalian Univ. of Technol., Dalian, China
Abstract :
The optimal multiuser detection (OMD) for binary Multiple-Access (MA) system can be posed as a binary quadratic programming (BQP) which belongs to a nondeterministic polynomial-time hard (NP-hard) problem unless the systems have some special structures. While, the OMD for PAM real-valued MA system can be posed as an integer quadratic programming (IQP) which is a problem much more difficult than BQP. Furthermore, the most generalized MA system is the M-ary complex-valued system and the OMD for this system can be posed as a complex-valued integer quadratic programming (CIQP). To the best of our knowledge, the optimal detector with polynomial complexity has never been presented for any nonorthogonal Mary complex-valued MA system. In this paper, we focus our interests on a certain M-ary complex-valued nonorthogonal MA system with a hierarchical structure of the signature waveform set. The OMD for this system can be posed as a CIQP. By using two properties of the hierarchical signature waveform set, we propose a polynomial complexity detector which can solve this CIQP optimally.
Keywords :
integer programming; multi-access systems; multiuser detection; quadratic programming; NP-hard problem; binary quadratic programming; complex-valued integer quadratic programming; nondeterministic polynomial-time hard; optimal multiuser detection; oversaturated M-ary complex-valued multiple-access systems; polynomial complexity; signature waveform set; Binary trees; Complexity theory; Detectors; Multiaccess communication; Multiuser detection; Optimization; Polynomials;
Conference_Titel :
GLOBECOM Workshops (GC Wkshps), 2011 IEEE
Conference_Location :
Houston, TX
Print_ISBN :
978-1-4673-0039-1
Electronic_ISBN :
978-1-4673-0038-4
DOI :
10.1109/GLOCOMW.2011.6162489