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
Hauptverfasser: Duong, Trung Q., Nguyen, Ngoc-Tien, Hoang, Trang, Nguyen, Viet-Kinh
Format: Journal Article Tagungsbericht
Sprache:Englisch
Veröffentlicht: Boston Springer US 01.10.2009
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ISSN:0929-6212, 1572-834X, 1572-834X
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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.
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
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  givenname: Trung Q.
  surname: Duong
  fullname: Duong, Trung Q.
  email: quang.trung.duong@bth.se
  organization: Blekinge Institute of Technology
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  givenname: Ngoc-Tien
  surname: Nguyen
  fullname: Nguyen, Ngoc-Tien
  organization: Ministry of Posts and Telematics (MPT)
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  givenname: Trang
  surname: Hoang
  fullname: Hoang, Trang
  organization: Heterogeneous Silicon Integration Department, CEA/LETI
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  givenname: Viet-Kinh
  surname: Nguyen
  fullname: Nguyen, Viet-Kinh
  organization: University of Technology-Hanoi National University
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Cites_doi 10.1109/49.730453
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Issue 2
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
Language English
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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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