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      Distributed Flooding-based Storage Algorithms for Large-scale Sensor Networks

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          Abstract

          In this paper we propose distributed flooding-based storage algorithms for large-scale wireless sensor networks. Assume a wireless sensor network with \(n\) nodes that have limited power, memory, and bandwidth. Each node is capable of both sensing and storing data. Such sensor nodes might disappear from the network due to failures or battery depletion. Hence it is desired to design efficient schemes to collect data from these \(n\) nodes. We propose two distributed storage algorithms (DSA's) that utilize network flooding to solve this problem. In the first algorithm, DSA-I, we assume that every node utilizes network flooding to disseminate its data throughout the network using a mixing time of approximately O(n). We show that this algorithm is efficient in terms of the encoding and decoding operations. In the second algorithm, DSA-II, we assume that the total number of nodes is not known to every sensor; hence dissemination of the data does not depend on \(n\). The encoding operations in this case take \(O(C\mu^2)\), where \(\mu\) is the mean degree of the network graph and \(C\) is a system parameter. We evaluate the performance of the proposed algorithms through analysis and simulation, and show that their performance matches the derived theoretical results.

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          Raptor Codes Based Distributed Storage Algorithms for Wireless Sensor Networks

          We consider a distributed storage problem in a large-scale wireless sensor network with \(n\) nodes among which \(k\) acquire (sense) independent data. The goal is to disseminate the acquired information throughout the network so that each of the \(n\) sensors stores one possibly coded packet and the original \(k\) data packets can be recovered later in a computationally simple way from any \((1+\epsilon)k\) of nodes for some small \(\epsilon>0\). We propose two Raptor codes based distributed storage algorithms for solving this problem. In the first algorithm, all the sensors have the knowledge of \(n\) and \(k\). In the second one, we assume that no sensor has such global information.
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            Author and article information

            Journal
            30 August 2009
            Article
            0908.4419
            4098751a-9c1a-454b-919b-9939bb67bddf

            http://arxiv.org/licenses/nonexclusive-distrib/1.0/

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            cs.IT cs.NI math.IT

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