Journal of Combinatorial Theory Series B
Cost-effective traffic grooming in WDM rings
IEEE/ACM Transactions on Networking (TON)
Hardness and approximation of traffic grooming
ISAAC'07 Proceedings of the 18th international conference on Algorithms and computation
Approximating the traffic grooming problem in tree and star networks
WG'06 Proceedings of the 32nd international conference on Graph-Theoretic Concepts in Computer Science
Approximating the traffic grooming problem
ISAAC'05 Proceedings of the 16th international conference on Algorithms and Computation
Traffic grooming in WDM networks
IEEE Communications Magazine
Reducing electronic multiplexing costs in SONET/WDM rings with dynamically changing traffic
IEEE Journal on Selected Areas in Communications
Grooming of arbitrary traffic in SONET/WDM BLSRs
IEEE Journal on Selected Areas in Communications
On optimal traffic grooming in WDM rings
IEEE Journal on Selected Areas in Communications
Traffic grooming in WDM networks: past and future
IEEE Network: The Magazine of Global Internetworking
Traffic grooming in star networks via matching techniques
SIROCCO'10 Proceedings of the 17th international conference on Structural Information and Communication Complexity
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Traffic grooming is a major issue in optical networks. It refers to grouping low rate signals into higher speed streams, in order to reduce the equipment cost. In SONET WDM networks, this cost is mostly given by the number of electronic terminations, namely Add-Drop Multiplexers (ADMs for short). We consider the unidirectional ring topology with a generic grooming factor C , and in this case, in graph-theoretical terms, the traffic grooming problem consists in partitioning the edges of a request graph into subgraphs with at most C edges, while minimizing the total number of vertices of the decomposition. We consider the case when the request graph has bounded degree Δ , and our aim is to design a network (namely, place the ADMs at each node) being able to support any request graph with maximum degree at most Δ . The existing theoretical models in the literature are much more rigid, and do not allow such adaptability. We formalize the problem, and we solve the cases Δ = 2 (for all values of C ) and Δ = 3 (except the case C = 4). We also provide lower and upper bounds for the general case.