Coverage is an important issue in WSN. The problem is to ensure full coverage of a region whose geometrical details are not available. A set of mobile sensors is to be deployed in the unexplored region to form a mobile sensor network. In the first part, our work is on the field of Exploration in sensor networks. We have proposed an incremental algorithm to explore the region. First a general algorithm is given for a completely unknown region. Next with a little modification it is applied to the case of partially known region. Later we have discussed about some more special cases and related algorithms. In the second part, we have worked on another important field of sensor networks - Data Aggregation. Here we have discussed about the k-selection algorithm. Given a general connected network of diameter D, consisting of n nodes, each node containing m number of numeric elements, we are to find the kth smallest element among the elements across the network. In our work, there is no imposed assumption or constraint on the magnitude of the elements or the size of the network or the range of element-values. We have proposed a deterministic algorithm with much improved complexity.
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Indranil Nandy, currently working as a software professional in telecommunication domain, has obtained his Master’s degree in Computer Science and Engineering from IIT Kharagpur in 2008, after graduating from Jadavpur University. His specific fields of interest include algorithms for distributed processing and pattern recognition techniques.
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Coverage is an important issue in WSN. The problem is to ensure full coverage of a region whose geometrical details are not available. A set of mobile sensors is to be deployed in the unexplored region to form a mobile sensor network. In the first part, our work is on the field of Exploration in sensor networks. We have proposed an incremental algorithm to explore the region. First a general algorithm is given for a completely unknown region. Next with a little modification it is applied to the case of partially known region. Later we have discussed about some more special cases and related algorithms. In the second part, we have worked on another important field of sensor networks - Data Aggregation. Here we have discussed about the k-selection algorithm. Given a general connected network of diameter D, consisting of n nodes, each node containing m number of numeric elements, we are to find the kth smallest element among the elements across the network. In our work, there is no imposed assumption or constraint on the magnitude of the elements or the size of the network or the range of element-values. We have proposed a deterministic algorithm with much improved complexity. 156 pp. Englisch. Seller Inventory # 9783846554456
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