2010
DOI: 10.1145/1824766.1824767
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Key predistribution for homogeneous wireless sensor networks with group deployment of nodes

Abstract: Recent literature contains proposals for key predistribution schemes for sensor networks in which nodes are deployed in separate groups. In this paper we consider the implications of group deployment for the connectivity and resilience of a key predistribution scheme. After showing that there is a lack of flexibility in the parameters of a scheme due to Liu, Ning and Du, limiting its applicability in networks with small numbers of groups, we propose a more general scheme, based on the structure of a resolvable… Show more

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Cited by 23 publications
(11 citation statements)
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“…If two nodes are neighbors, it is called local connectivity; otherwise, it shows global connectivity. Because the global connectivity is strongly dependent on physical topology of nodes, it can be difficult to assess on the basis of the properties of KPS . So, only the local connectivity is discussed here.Resiliency: When sensor nodes are distributed in a hostile environment, some of them may be compromised by an adversary.…”
Section: Discussionmentioning
confidence: 99%
“…If two nodes are neighbors, it is called local connectivity; otherwise, it shows global connectivity. Because the global connectivity is strongly dependent on physical topology of nodes, it can be difficult to assess on the basis of the properties of KPS . So, only the local connectivity is discussed here.Resiliency: When sensor nodes are distributed in a hostile environment, some of them may be compromised by an adversary.…”
Section: Discussionmentioning
confidence: 99%
“…This is a well-studied problem in the literature on resolvable designs [Desmedt et al 2009;Martin et al 2010]. Briefly, a design is said to be resolvable if the blocks can be partitioned into µ sets or parallel classes, each of which forms a partition of the set of points.…”
Section: Bekps For Revocationmentioning
confidence: 99%
“…Specifically, we will make use of resolvable transversal designs to accomplish this objective. Resolvable transversal designs have previously been exploited for constructing KPSs suited for networks where there is group deployment of nodes; see [8]. The transversal design KPSs proposed by Lee and Stinson do not require the resolvability property; however, the transversal designs TD(2, k, n) used in [5] are in fact resolvable.…”
Section: Scheme 1 (Random Scheme) Suppose a Kps Is Desired For A Netmentioning
confidence: 99%