2016 IEEE Information Theory Workshop (ITW) 2016
DOI: 10.1109/itw.2016.7606878
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Asymmetric degrees of freedom of the full-duplex MIMO 3-way channel

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Cited by 5 publications
(5 citation statements)
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“…In this subsection we present a non-adaptive transmission scheme based on ZF, IA and EC that provides an inner bound on sum-DoF and DoF region of 3WCs. Previous works [18], [19], [21], [47] developed similar ZF/IA-based schemes only to the limited extent necessary to analyze the sum-DoF of various 3WCs. We take EC as additional technique to mitigate intermittency and develop the resulting ZF/IA/ECbased scheme in full generality, i.e., for arbitrary numbers of antennas and flexible allocation of DoFs to the available transmission techniques ZF, IA and EC.…”
Section: A a Non-adaptive Scheme Based On Zf Ia And Ecmentioning
confidence: 99%
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“…In this subsection we present a non-adaptive transmission scheme based on ZF, IA and EC that provides an inner bound on sum-DoF and DoF region of 3WCs. Previous works [18], [19], [21], [47] developed similar ZF/IA-based schemes only to the limited extent necessary to analyze the sum-DoF of various 3WCs. We take EC as additional technique to mitigate intermittency and develop the resulting ZF/IA/ECbased scheme in full generality, i.e., for arbitrary numbers of antennas and flexible allocation of DoFs to the available transmission techniques ZF, IA and EC.…”
Section: A a Non-adaptive Scheme Based On Zf Ia And Ecmentioning
confidence: 99%
“…To this end, several bounds are reported in the literature, among them cut-set outer bounds [49] on pairs of DoFs (involving two messages either intended for or originating at a certain node), and tighter genie-aided outer bounds on triplets of DoFs (involving two messages either intended for or originating at a certain node, and one message exchanged between the remaining two nodes). The latter bounding technique is due to [18], [19] and was later taken up in [21], [47].…”
Section: B Conversesmentioning
confidence: 99%
“…III achieves the DoF region of the nonintermittent 3WC (τ = 1) given by D a,1 = D [in] r,1 . Proof: The proof is based on upper bounds in [9], [21], and is omitted for lack of space. Therefore, from a DoF-region point-of-view, adaptation is not necessary in the nonintermittent case.…”
Section: B Dof Regionmentioning
confidence: 99%
“…[in] r,1 . Proof: The proof is based on upper bounds in [9], [21], and is omitted for lack of space.…”
Section: B Dof Regionmentioning
confidence: 99%
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