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Data Gathering in Wireless Sensor Networks with Mobile Collectors Ming Ma and Yuanyuan Yang State University of New York, Stony Brook 1 IEEE Parallel and Distributed Processing (IEEE IPDPS) 2008
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Outline Introduction Previous work Goal Assumption Single-hop data gathering potocol(SHDGP) Data Gathering with Multiple M-Collectors Performance evaluation 2
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Introduction Wireless sensor network (WSN) is composed of several sensor nodes deployed and scattered over a specific monitoring region for collecting sensed data. 3
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Introduction 4
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Previous work When only a small number of data mules are available and not all sensors are connected, data mules may not cover all the sensors in the network. D. Jea, A.A. Somasundara and M.B. Srivastava, “Multiple controlled mobile elements (data mules) for data collection in Sensor Networks,” 2005 IEEE/ACM International Conference on Distributed Computing in Sensor Systems (DCOSS ’05), June 2005. 6
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Goal Large scale homogeneous networks Can be used in both connected networks and disconnected networks 7
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Assumption M-collectors move at a fixed speed, and ignore the time for making turns and data transmission Sensing data is generally collected at a low rate and is not so delay-sensitive. 8
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Single-hop data gathering(SHDGP) 9 Candidate polling points Sensor Wireless links S1 S2 S3 S4 S5 Sensor:S1~S5 Neighbor set of l1,l2,l6:{S1,S2} l1 l2 l3 l4 l6 l7 l5 Neighbor set of l3,l4,l5,l7:{S3,S4,S5} Candidate polling point set:{l1~l7} F: The family of neighbor sets. S: Neighbor set.
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Single-hop data gathering(SHDGP) 10
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Minimum Set Cover problems Single-hop data gathering(SHDGP) 11 P: Contain all polling points. U: Contain the set of remaining uncovered sensors. Traveling Salesman Problem (TSP) for points in the plane A B C D E
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Single-hop data gathering(SHDGP) Determine the sequence to visit 12 Wireless links
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Single-hop data gathering(SHDGP) Find an approximate shortest tour on points of tree. 13 Wireless links
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Data Gathering with Multiple M- Collectors Multiple Traveling Salesman Problem(MTSP) Find a set of data gathering sub-tours, such that the number of M-collectors can be minimized. 14
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Data Gathering with Multiple M- Collectors 15
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Let L max be the upper bound on the length of any sub-tour of any sub-tour Data Gathering with Multiple M- Collectors 16 L max /2
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Let L max be the upper bound on the length of any sub-tour of any sub-tour Data Gathering with Multiple M- Collectors 17 L max /2
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Data Gathering with Multiple M- Collectors 18
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Data Gathering with Multiple M- Collectors 19
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Data Gathering with Multiple M- Collectors 20
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Performance evaluation Simulation parametersInitial values Bandwidth200 Kbps Payload80 bytes Terrain1000m × 1000m Number of nodes600, 800, 1000 Node placementUniform Radio Range40, 60, 80M Propagation modelTWO-RAY 21
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Performance evaluation 22
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Performance evaluation 23
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Performance evaluation 24
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Conclusinos Proposed data gathering becomes more flexible and adaptable to the unexpected changes of the network topology. Greedy algorithm can greatly reduce the moving length compared to the covering line algorithm and is close to the optimal algorithm in small networks. 25
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