Pairwise Error Probability of Distributed Space–Time Coding Employing Alamouti Scheme in Wireless Relays Networks
In this paper, we analyze the pairwise error probability (PEP) of distributed space–time codes, in which the source and the relay generate Alamouti space–time code in a distributed fashion. We restrict our attention to the space–time code construction for Protocol III in Nabar et al. (IEEE Journal o...
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| Veröffentlicht in: | Wireless personal communications Jg. 51; H. 2; S. 231 - 244 |
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| Abstract | In this paper, we analyze the pairwise error probability (PEP) of distributed space–time codes, in which the source and the relay generate Alamouti space–time code in a distributed fashion. We restrict our attention to the space–time code construction for Protocol III in Nabar et al. (IEEE Journal on Selected Areas Communications 22(6): 1099–1109, 2004). In particular, we derive two closed-form approximations for PEP when the relay is either close to the destination or source and an upper bound for any position of the relay. Using the alternative definition of
Q
-function, we can express these PEPs in terms of finite integral whose integrand is composed of trigonometric functions. We further show that with only one relay assisted source-destination link, system still achieves diversity order of two, assuming single-antenna terminals. We also perform Monte-Carlo simulations to verify the analysis. |
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| AbstractList | In this paper, we analyze the pairwise error probability (PEP) of distributed space–time codes, in which the source and the relay generate Alamouti space–time code in a distributed fashion. We restrict our attention to the space–time code construction for Protocol III in Nabar et al. (IEEE Journal on Selected Areas Communications 22(6): 1099–1109, 2004). In particular, we derive two closed-form approximations for PEP when the relay is either close to the destination or source and an upper bound for any position of the relay. Using the alternative definition of
Q
-function, we can express these PEPs in terms of finite integral whose integrand is composed of trigonometric functions. We further show that with only one relay assisted source-destination link, system still achieves diversity order of two, assuming single-antenna terminals. We also perform Monte-Carlo simulations to verify the analysis. In this paper, we analyze the pairwise error probability (PEP) of distributed space-time codes, in which the source and the relay generate Alamouti space--time code in a distributed fashion. We restrict our attention to the space-time code construction for Protocol III in [1]. In particular, we derive two closed-form approximations for PEP when the relay is either close to the destination or source and an upper bound for any position of the relay. Using the alternative definition of $Q$-function, we can express these PEPs in terms of finite integral whose integrand is composed of trigonometric functions. We further show that with only one relay assisted source-destination link, system still achieves diversity order of two, assuming single-antenna terminals. We also perform Monte-Carlo simulations to verify the analysis. |
| Author | Duong, Trung Q. Hoang, Trang Nguyen, Ngoc-Tien Nguyen, Viet-Kinh |
| Author_xml | – sequence: 1 givenname: Trung Q. surname: Duong fullname: Duong, Trung Q. email: quang.trung.duong@bth.se organization: Blekinge Institute of Technology – sequence: 2 givenname: Ngoc-Tien surname: Nguyen fullname: Nguyen, Ngoc-Tien organization: Ministry of Posts and Telematics (MPT) – sequence: 3 givenname: Trang surname: Hoang fullname: Hoang, Trang organization: Heterogeneous Silicon Integration Department, CEA/LETI – sequence: 4 givenname: Viet-Kinh surname: Nguyen fullname: Nguyen, Viet-Kinh organization: University of Technology-Hanoi National University |
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| Keywords | Relay channels Distributed space–time codes Pairwise error probability (PEP) Monte Carlo method Space-time codes Relay Error probability Wireless telecommunication Diversity Distributed space-time codes Upper bound Relay channel Trigonometric function Wireless network Numerical simulation Antenna |
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| References | Telatar (CR3) 1999; 10 Gradshteyn, Ryzhik (CR17) 2000 Nabar, Bölcskei, Kneubühler (CR1) 2004; 22 Laneman, Wornell (CR9) 2003; 49 Alamouti (CR15) 1998; 16 Foschini (CR2) 1996; 1 Tarokh, Seshadri, Calderbank (CR4) 1998; 44 Laneman, Tse, Wornell (CR8) 2004; 50 Jing, Hassibi (CR10) 2006; 5 Sendonaris, Erkip, Aazhang (CR6) 2003; 51 CR14 CR13 CR12 Sendonaris, Erkip, Aazhang (CR7) 2003; 51 Dohler, Li, Vucetic, Aghvami, Arndt, Barthel (CR11) 2006; 55 Tarokh, Jafarkhani, Calderbank (CR5) 1999; 45 Simon, Alouini (CR16) 2000 A. Sendonaris (9640_CR6) 2003; 51 J.N. Laneman (9640_CR8) 2004; 50 G.J. Foschini (9640_CR2) 1996; 1 A. Sendonaris (9640_CR7) 2003; 51 V. Tarokh (9640_CR5) 1999; 45 Y. Jing (9640_CR10) 2006; 5 I.E. Telatar (9640_CR3) 1999; 10 M. Dohler (9640_CR11) 2006; 55 J.N. Laneman (9640_CR9) 2003; 49 I.S. Gradshteyn (9640_CR17) 2000 9640_CR13 9640_CR12 S.M. Alamouti (9640_CR15) 1998; 16 R.U. Nabar (9640_CR1) 2004; 22 9640_CR14 V. Tarokh (9640_CR4) 1998; 44 M.K. Simon (9640_CR16) 2000 |
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| Snippet | In this paper, we analyze the pairwise error probability (PEP) of distributed space–time codes, in which the source and the relay generate Alamouti space–time... In this paper, we analyze the pairwise error probability (PEP) of distributed space-time codes, in which the source and the relay generate Alamouti space--time... |
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| SubjectTerms | Antennas Applied sciences Communications Engineering Computer Communication Networks Distributed space-time codes Engineering Exact sciences and technology Networks pairwise error probability (PEP) Radiocommunications relay channels Signal,Image and Speech Processing Telecommunications Telecommunications and information theory |
| Title | Pairwise Error Probability of Distributed Space–Time Coding Employing Alamouti Scheme in Wireless Relays Networks |
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