A short note on the approximability of the maximum leaves spanning tree problem
Information Processing Letters
Approximating maximum leaf spanning trees in almost linear time
Journal of Algorithms
Self-stabilization
A Uniform Self-Stabilizing Minimum Diameter Tree Algorithm (Extended Abstract)
WDAG '95 Proceedings of the 9th International Workshop on Distributed Algorithms
2-Approximation Algorithm for Finding a Spanning Tree with Maximum Number of Leaves
ESA '98 Proceedings of the 6th Annual European Symposium on Algorithms
Self-Stabilizing Leader Election in Optimal Space
SSS '08 Proceedings of the 10th International Symposium on Stabilization, Safety, and Security of Distributed Systems
Self-stabilizing minimum-degree spanning tree within one from the optimal degree
IPDPS '09 Proceedings of the 2009 IEEE International Symposium on Parallel&Distributed Processing
ICACT'09 Proceedings of the 11th international conference on Advanced Communication Technology - Volume 1
A new self-stabilizing minimum spanning tree construction with loop-free property
DISC'09 Proceedings of the 23rd international conference on Distributed computing
Algorithms and theory of computation handbook
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The maximum leaf spanning tree (MLST) is a good candidate for constructing a virtual backbone in self-organized multihop wireless networks, but is practically intractable (NP-complete). Self-stabilization is a general technique that permits to recover from catastrophic transient failures in self-organized networks without human intervention.We propose a fully distributed self-stabilizing approximation algorithm for the MLST problem on arbitrary topology networks. Our algorithm is the first self-stabilizing protocol that is specifically designed for the construction of anMLST. It improves other previous self-stabilizing solutions both for generality (arbitrary topology graphs vs. unit disk graphs or generalized disk graphs, respectively) and for approximation ratio, as it guarantees the number of its leaves is at least 1/3 of the maximum one. The time complexity of our algorithm is O(n2) rounds.