Placement of regenerators in optical networks has attracted the attention of recent research works in optical networks. In this problem we are given a network, with an underlying topology of a graph G, and with a set of requests that correspond to paths in G. There is a need to put a regenerator every certain distance, because of a decrease in the power of the signal. In this work we investigate the problem of minimizing the number of locations to place the regenerators. We present analytical results regarding the complexity of this problem, in four cases, depending on whether or not there is a bound on the number of regenerators at each node, and depending on whether or not the routing is given or only the requests are given (and part of the solution is also to determine the actual routing). These results include polynomial time algorithms, NP-complete results, approximation algorithms, and inapproximability results. Copyright 2009 ACM.
On the complexity of the regenerator placement problem in optical networks / Michele, Flammini; MARCHETTI SPACCAMELA, Alberto; Gianpiero, Monaco; Luca, Moscardelli; Shmuel Zaks, Spaa. - (2009), pp. 154-162. (Intervento presentato al convegno 21st Annual Symposium on Parallelism in Algorithms and Architectures, SPAA'09 tenutosi a Calgary; Canada nel 11 August 2009 through 13 August 2009) [10.1145/1583991.1584035].
On the complexity of the regenerator placement problem in optical networks
MARCHETTI SPACCAMELA, Alberto;
2009
Abstract
Placement of regenerators in optical networks has attracted the attention of recent research works in optical networks. In this problem we are given a network, with an underlying topology of a graph G, and with a set of requests that correspond to paths in G. There is a need to put a regenerator every certain distance, because of a decrease in the power of the signal. In this work we investigate the problem of minimizing the number of locations to place the regenerators. We present analytical results regarding the complexity of this problem, in four cases, depending on whether or not there is a bound on the number of regenerators at each node, and depending on whether or not the routing is given or only the requests are given (and part of the solution is also to determine the actual routing). These results include polynomial time algorithms, NP-complete results, approximation algorithms, and inapproximability results. Copyright 2009 ACM.File | Dimensione | Formato | |
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