2016
DOI: 10.1109/lcomm.2016.2514348
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Performance Analysis of Project-and-Forward Relaying in Mixed MIMO-Pinhole and Rayleigh Dual-Hop Channel

Abstract: Abstract-In this letter, we present an end-to-end performance analysis of dual-hop project-and-forward relaying in a realistic scenario, where the source-relay and the relay-destination links are experiencing MIMO-pinhole and Rayleigh channel conditions, respectively. We derive the probability density function of both the relay post-processing and the end-to-end signal-to-noise ratios, and the obtained expressions are used to derive the outage probability of the analyzed system as well as its end-to-end ergodi… Show more

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Cited by 76 publications
(43 citation statements)
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“…For the first‐hop RF link, the channel is assumed to be observing a pinhole effect as in the work of Chergui et al, and the channel‐gain matrix representing small‐scale fading effects for this MIMO‐pinhole channel is expressed as boldHSR=boldgR2.56804ptboldgSH, where boldHSRdouble-struckCnR×nS is the source‐to‐relay complex channel‐gain matrix, boldgSdouble-struckCnS×1 and boldgRdouble-struckCnR×1 are the two complex independent and uncorrelated Nakagami‐ m faded vectors observed at the source and the relay, respectively, and {.} H denotes the Hermitian transpose.…”
Section: The Project and Forward Relaying Protocolmentioning
confidence: 99%
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“…For the first‐hop RF link, the channel is assumed to be observing a pinhole effect as in the work of Chergui et al, and the channel‐gain matrix representing small‐scale fading effects for this MIMO‐pinhole channel is expressed as boldHSR=boldgR2.56804ptboldgSH, where boldHSRdouble-struckCnR×nS is the source‐to‐relay complex channel‐gain matrix, boldgSdouble-struckCnS×1 and boldgRdouble-struckCnR×1 are the two complex independent and uncorrelated Nakagami‐ m faded vectors observed at the source and the relay, respectively, and {.} H denotes the Hermitian transpose.…”
Section: The Project and Forward Relaying Protocolmentioning
confidence: 99%
“…Instead of the actual signal, y R , the projection of this signal, ie, ŷR, is amplified and forwarded from the relay to the destination. Hence, the instantaneous end‐to‐end SNR for this system using modified AF relaying protocol, ie, PF relaying, can be represented as in the works of Chergui et al and Peppas et al,(eq. 1) similar to that, for a variable‐gain AF relay‐aided two‐hop link, and given as normalΥSRD=normalΥSRnormalΥRDnormalΥSR+normalΥRD+1, where Υ SRD , Υ SR , and Υ RD represent the instantaneous SNRs for the source‐to‐relay‐to‐destination link ( S – R – D ), source‐to‐relay link ( S – R ), and relay‐to‐destination link ( R – D ), respectively.…”
Section: Snr‐statistical Characteristicsmentioning
confidence: 99%
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“…Further, it may be noted that the term P3 in is same as P2a in , and, hence, its high SNR series expansion is given by scriptP2a in . The asymptotic expression at high SNR for P4 in is obtained by using the residue method as in the work of Chergui et al First, we express the BMGF represented by P4 in terms of Mellin‐Barnes integrals as in the work of Ansari et al, ie, P4=1false(2πjfalse)2L1L2()l=13normalΓ()c1false(lfalse)s()l=17normalΓ()c3(l)tnormalΓ()1stl=12normalΓ()c2(l)t×1s2tdsdt, where j=1, c1false(lfalse), c2false(lfalse), and c3false(lfalse) are the l th element in { c 1 }, { c 2 }, and { c 3 }, respectively, defined in , and ℧ 2 =Φ γ th . The residue at the corresponding integrands is then evaluated at the pole that is closest to the contour.…”
Section: High Snr Outage and Error Performance Evaluationmentioning
confidence: 99%