Approximation schemes for the restricted shortest path problem
Mathematics of Operations Research
Optimal partition of QoS requirements on unicast paths and multicast trees
IEEE/ACM Transactions on Networking (TON)
Quality-of-service routing for supporting multimedia applications
IEEE Journal on Selected Areas in Communications
A precomputation-based scheme for qos routing and fair bandwidth allocation
HiPC'06 Proceedings of the 13th international conference on High Performance Computing
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This paper considers the combined problem of optimal QoS partition and routing (problem QPQR-G) for a QoS framework in which a performance dependent cost function is associated with each network element and the QoS metric is additive (e.g. delay, jitter). This problem has been addressed in the context of unicast connections and multicast trees only. Here we consider the problem for a more general case of a multicommodity flow network. Also, it is assumed that the performance dependent cost functions are non-increasing and are of general integer type. The goal is to determine primary paths between the origin and destination (OD) pairs and QoS partitions on the links so that the overall cost in the network is minimised while all OD pair QoS requirements are satisfied. As the problem is NP-complete, we concentrate on the development of an efficient heuristic algorithm. In addition, two LP-based algorithms were developed, that use the optimisation tool ILOG(TM) CPLEX 7.1 LP for solving the problem OPQR-G. The numerical results obtained for various test network scenarios are very close to the optimal. The problem addressed in this paper provides the basis for the solution of many interesting and practical engineering problems, such as dimensioning and admission control/resource reservation in IP networks that support service differentiation.