2005
DOI: 10.1007/978-3-540-31956-6_56
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An Optimal Node Scheduling for Flat Wireless Sensor Networks

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Cited by 28 publications
(15 citation statements)
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“…Some important parameters shown as follows are used in the simulation experiments: (1) for all ∈ do (2) Evaluate the node's importance ; (3) Decide the size of neighborhood ; (4) Create its candidate-node set ( ); (5) end (6) if the network is broken by a failed node ∈ (7) if nodes in ( ) can replace in terms of (15) (8) Select an optimal node from ( ); (9) else if local MCT of satisfies the network's performance (10) Decide the radius of the regional recovered region; (11) Find the recovery region; (12) else (13) Restart global optimization / * Algorithm 1 * /; (14) end if (15) …”
Section: Simulation Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Some important parameters shown as follows are used in the simulation experiments: (1) for all ∈ do (2) Evaluate the node's importance ; (3) Decide the size of neighborhood ; (4) Create its candidate-node set ( ); (5) end (6) if the network is broken by a failed node ∈ (7) if nodes in ( ) can replace in terms of (15) (8) Select an optimal node from ( ); (9) else if local MCT of satisfies the network's performance (10) Decide the radius of the regional recovered region; (11) Find the recovery region; (12) else (13) Restart global optimization / * Algorithm 1 * /; (14) end if (15) …”
Section: Simulation Resultsmentioning
confidence: 99%
“…However, once the above constraint condition cannot be satisfied, how to construct fully connected network with optimal coverage rate is the key issue. Nakamura et al [11] transformed the full-connection coverage problem into an ILP model and solved it by the commercial optimization package CPLEX [12]. By comparing WSNs' performances gotten from an ILP model and evolutionary algorithms, Quintão et al [13] indicated that population-based method could achieve reasonable solutions for WSNs with a considerably lower computational cost.…”
Section: Introductionmentioning
confidence: 99%
“…The MILP formulation of Nakamura et al [17] achieves this by minimizing the total energy usage with respect to the coverage requirements. Similarly, the model of Cardei et al [18] selects active subsets by allocating their active durations of time to the periods so that the network lifetime, which is defined as the sum of the active time durations over the horizon, is maximized, and a given number of targets are covered in every period.…”
Section: Related Workmentioning
confidence: 99%
“…These communications consume energy, may produce network congestion or link collision around the central node and are very susceptible to central node failure but the result of the centralized scheduling is generally efficient. For instance, in [9] a dynamic mixed integer linear programming (MILP) model is presented to solve a coupled coverage and connectivity dynamic problem (CCDP) in flat WSNs. A good example for distributed, random sleeping algorithm can be found in [10] where nodes make local decisions on whether to sleep or to join a forwarding backbone, to ensure measurement and communications.…”
Section: Scheduling Techniquesmentioning
confidence: 99%