2016 12th European Dependable Computing Conference (EDCC) 2016
DOI: 10.1109/edcc.2016.12
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Design and Implementation of a Consistent Data Store for a Distributed SDN Control Plane

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Cited by 23 publications
(19 citation statements)
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References 21 publications
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“…ONOS [6] and ONIX [7] provide a redundant control plane through a distributed data store, however their primary focus is on tolerance of crash failures. Botelho et al [43] also make use of a replicated data store, following a crash-recovery model, for maintaining a consistent network state among a replicated control plane built upon Floodlight [48]. Ravana [8], another protocol that only tolerates crashes, differs slightly in its use of a distributed event queue rather than a distributed data store.…”
Section: Related Workmentioning
confidence: 99%
“…ONOS [6] and ONIX [7] provide a redundant control plane through a distributed data store, however their primary focus is on tolerance of crash failures. Botelho et al [43] also make use of a replicated data store, following a crash-recovery model, for maintaining a consistent network state among a replicated control plane built upon Floodlight [48]. Ravana [8], another protocol that only tolerates crashes, differs slightly in its use of a distributed event queue rather than a distributed data store.…”
Section: Related Workmentioning
confidence: 99%
“…We may cite several works focussing on the design choice of distributed SDN controller with the aim to show that to build an efficient distributed controller it should consider the following aspects: scalability, robustness, consistency and security [59][60][61][62]. The papers of [63,64] define the use of adaptive consistency models in the context of distributed SDN controllers.…”
Section: The Consistency's Use Areas and Benefitsmentioning
confidence: 99%
“…. , τ }; 3 Estimate Ψ( x) = 1 τ τ t=1 Ψ t (x t ); 4 for each iteration k from 1 to B do 5 Pick σ random controller pairs p for which x p < R; 6 for each picked pair p from 1 to σ do 7 Set x = x where x p = x p + 1; 8 Try out x t = x and observe Ψ t (x t ) ∀t ∈ {(k−1)στ +pτ +1, . .…”
Section: Learning Algorithmmentioning
confidence: 99%