Özet Görüntüleme: 9 / PDF İndirme: 6


  • Kasmir Raja Lecturer
  • Herbert Raj

Anahtar Kelimeler:

Constraint based routing, Link Utilization, Subset split method and Traffic Engineering.


The overlay approach has been widely used by many service providers for Traffic Engineering (TE) in large Internet backbones. In the overlay approach, logical connections are set up between edge nodes to form a full mesh virtual network on top of the physical topology. IP routing is then run over the virtual network.
Traffic engineering objectives are achieved through carefully routing logical connections over the physical links. Although the overlay approach has been implemented in many operational networks, it has a number of well-known scaling issues. This paper proposes a new pproach to achieve traffic engineering without full-mesh overlaying
with the help of integrated approach and equal subset split method. Traffic engineering needs to determine the optimal routing of traffic over the existing network infrastructure by efficiently allocating resource in order to optimize traffic performance on an IP network. Even though constraint-based routing [1] of Multi-Protocol Label Switching (MPLS) is developed to address this need, since it is not widely tested or debugged, Internet Service Providers (ISPs) resort to TE methods under Open Shortest Path First (OSPF), which is the most commonly used intra-domain routing protocol. Determining OSPF link weights for optimal network performance is an NP-hard problem. As it is not possible to solve this problem, we present a subset split method to improve the efficiency and performance by minimizing the maximum link utilization in the network via a small number of link weight modifications. The results of this method are
compared against results of MPLS architecture [9] and other heuristic methods.


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Nasıl Atıf Yapılır

Raja, K., & Raj, H. (2022). INTEGRATED SUBSET SPLIT FOR BALANCING NETWORK UTILIZATION AND QUALITY OF ROUTING. MMM International Journal of Advances in Engineering, Architecture and Mathematics, 1(1). Geliş tarihi gönderen