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This paper presents a comprehensive study on the Load-Balanced Connected Dominating Set (LBCDS) for constructing a virtual backbone in wireless sensor networks. The authors, Jing (Selena) He, Shouling Ji, Yi Pan, and Zhipeng Cai, detail motivations for load-balanced allocation methods and introduce algorithms such as MinMax Valid-degree Dominatee Allocation (MVDA) and MinMax Degree Maximal Independent Set (MDMIS). The findings highlight the NP-Completeness of LBCDS and discuss approximation algorithms and performance analysis, offering insights into efficient resource allocation in sensor networks.
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Load-Balanced Virtual Backbone Constructionfor Wireless Sensor Networks Jing (Selena) He, Shouling Ji, Yi Pan, Zhipeng Cai Department of Computer Science Georgia State University
Outline • Motivation • Solution Overview • Problem Formulation and Analysis • Conclusion
Motivation Load-Balanced Connected Dominating Set (LBCDS) 1 2 1 2 3 4 3 4 5 6 7 8 5 6 7 8 Minimum-sized CDS (MCDS) Load-Balanced CDS (LBCDS)
Motivation Load-Balancedly Allocate Diminatees (LBAD) 1 2 1 2 4 3 4 3 5 6 7 8 5 6 7 8 Unbalanced Allocation Balanced Allocation
Outline • Motivation • Solution Overview • Problem Formulation and Analysis • Conclusion
Solution Overview MinMax Valid-degree Dominatee Allocation (MVDA) MinMax Degree Maximal Independent Set (MDMIS) Connected Maximal Independent Set (CMIS)
Outline • Motivation • Solution Overview • Problem Formulation and Analysis • Conclusion
MinMax Degree Maximal Independent Set (MDMIS) DS Property Constraint IS Property Constraint (quadratic) 1 viis a dominator xi Relaxing 0otherwise linearization
Approximation Algorithm (Random Rounding) Due to the relaxation enlarged the optimization space, the solution of LP*MDMIScorresponds to a lower bound to the objective of INPMDMIS .
MinMax Valid-degree Dominatee Allocation (MVDA) Each dominatee can be allocated to only one dominator Relaxing
Outline • Motivation • Solution Overview • Problem Formulation and Analysis • Conclusion
Conclusions • LBCDS is NP-Complete, constructed in two steps: • MinMax Degree Maximal Independent Set (MDMIS) • Connected Maximal Independent Set (CMIS) • Load-Balanced Allocation • MinMax Valid-Degree Dominatee Allocation (MVDA) • Approximation algorithms and performance ratio analysis are presented.