Splittable traffic partition in WDM/SONET rings to minimize SONET ADMs
Theoretical Computer Science
Computers and Intractability: A Guide to the Theory of NP-Completeness
Computers and Intractability: A Guide to the Theory of NP-Completeness
A 10/7 + " Approximation for Minimizing the Number of ADMs in SONET Rings
BROADNETS '04 Proceedings of the First International Conference on Broadband Networks
Approximation algorithms for combinatorial problems
Journal of Computer and System Sciences
Approximating the traffic grooming problem
ISAAC'05 Proceedings of the 16th international conference on Algorithms and Computation
Better bounds for minimizing SONET ADMs
WAOA'04 Proceedings of the Second international conference on Approximation and Online Algorithms
SIROCCO'05 Proceedings of the 12th international conference on Structural Information and Communication Complexity
Lightpath arrangement in survivable rings to minimize the switching cost
IEEE Journal on Selected Areas in Communications
Minimizing electronic line terminals for automatic ring protection in general WDM optical networks
IEEE Journal on Selected Areas in Communications
A 10/7 + ε approximation for minimizing the number of ADMs in SONET rings
IEEE/ACM Transactions on Networking (TON)
Traffic Grooming in Unidirectional WDM Rings with Bounded Degree Request Graph
Graph-Theoretic Concepts in Computer Science
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We consider the problem of grooming paths in all-optical networks with tree topology so as to minimize the switching cost, measured by the total number of used ADMs. We first present efficient approximation algorithms with approximation factor of 2 ln (δg) + o(ln (δg)) for any fixed node degree bound δ and grooming factor g, and 2ln g+ o( ln g) in unbounded degree directed trees, respectively. In the attempt of extending our results to general undirected trees we completely characterize the complexity of the problem in star networks by providing polynomial time optimal algorithms for g ≤2 and proving the intractability of the problem for any fixed g 2. While for general topologies the problem was known to be NP-hard g not constant, the complexity for fixed values of g was still an open question.