2014
DOI: 10.1049/iet-com.2013.0932
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Gaussian doubly dirty compound multiple‐access channel with partial side information at the transmitters

Abstract: In this study, the authors study a two-user Gaussian doubly dirty compound multiple-access channel with partial side information (GDD-CMAC-PSI) where two independent additive interference signals are considered, each one known noncausally and partially to one of the encoders but unknown to either of the receivers. This channel, first, can model two users communicating with two base stations suffering from interference, and second, includes many previously studied channels as its special cases. For such a commu… Show more

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Cited by 9 publications
(6 citation statements)
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“…A two-user generalized MAC with correlated states and non-causally known CSIT is studied in [ 107 ]. In [ 108 ], a two-user Gaussian double-dirty compound MAC with partial CSIT is studied. The capacity regions of a MAC with full and distributed CSIT are analyzed in [ 109 ].…”
Section: The Multiple Access Channelmentioning
confidence: 99%
“…A two-user generalized MAC with correlated states and non-causally known CSIT is studied in [ 107 ]. In [ 108 ], a two-user Gaussian double-dirty compound MAC with partial CSIT is studied. The capacity regions of a MAC with full and distributed CSIT are analyzed in [ 109 ].…”
Section: The Multiple Access Channelmentioning
confidence: 99%
“…is bounded by the average of the corresponding bounds in (26), (28), (30), and 32 (39) Note that the min{•, •} terms in (38) and (39) are needed to guarantee the decodability of each codebook in two different channel states, e.g., rate of codebook U 1 11 must be achievable in each of channel states (α 1 , α 1 ) and (α 1 , α 2 ), even though it is primarily adapted to state (α 1 , α 1 ). Codebooks U 1 12 , U 1 22 , U 2 11 , U 2 12 , and U 2 22 are required to satisfy similar conditions.…”
Section: Appendix a Proof Of Theoremmentioning
confidence: 99%
“…A two-user generalized MAC with correlated states and non-causally known CSIT is studied in [27]. In [28] a two-user Gaussian double-dirty compound MAC with partial CSIT is studied. The capacity regions of a MAC with full and distributed CSIT are analyzed in [29].…”
Section: Introductionmentioning
confidence: 99%
“…In [20], [21], the authors derived the capacity inner bound for the multiple-access channel with SI partially and non-causally known at the sources, and showed the optimality of lattice coding. The authors in [20][21][22][23] and [24] have studied the MAC with SI using lattice strategy, and fading MAC, respectively.…”
Section: Introductionmentioning
confidence: 99%