13.07.2015 Views

Page 2 Lecture Notes in Computer Science 2865 Edited by G. Goos ...

Page 2 Lecture Notes in Computer Science 2865 Edited by G. Goos ...

Page 2 Lecture Notes in Computer Science 2865 Edited by G. Goos ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

Proactive QoS Rout<strong>in</strong>g <strong>in</strong> Ad Hoc Networks 61performance? Or should we just give up on proactive QoS rout<strong>in</strong>g? The goal of thispaper is to <strong>in</strong>vestigate the answers to these questions through the performance evaluationof a proactive bandwidth QoS rout<strong>in</strong>g algorithm that we have proposed.In [5], we studied the approach of proactive QoS rout<strong>in</strong>g and proposed 3 heuristicsthat allow OLSR (Optimized L<strong>in</strong>k State Protocol [8]) to pre-compute the best bandwidthroute among all the possible routes. That work presents the performance of theheuristics <strong>in</strong> a static network. In this paper, we implement one QoS OLSR heuristic,which guarantees to f<strong>in</strong>d the best bandwidth path <strong>in</strong> the static network and has comparablylow overhead, <strong>in</strong> OPNET and evaluate the rout<strong>in</strong>g algorithm’s performance withnode movements and data flows, and consequently, analyze the feasibility of proactiverout<strong>in</strong>g <strong>in</strong> MANET.The rest of the paper is organized as follows: a brief description of OLSR and QoSversions of OLSR is given <strong>in</strong> Section 2. The detailed implementation of QoS OLSR <strong>in</strong>OPNET is discussed <strong>in</strong> Section 3. Section 4 lists the OPNET simulation parametersand discusses the simulation results <strong>in</strong> OPNET. Section 5 analyses whether proactiveQoS rout<strong>in</strong>g is practical <strong>in</strong> an Ad-Hoc network and discusses future work.2 OLSR and QoS OLSRThe IETF’s MANET Work<strong>in</strong>g Group has <strong>in</strong>troduced the Optimized L<strong>in</strong>k State Rout<strong>in</strong>g(OLSR) protocol for mobile Ad-Hoc networks [8]. The protocol is an optimizationof the pure l<strong>in</strong>k state algorithm. The key concept used <strong>in</strong> the protocol is that ofmultipo<strong>in</strong>t relays (MPRs). The MPR set is selected such that it covers all nodes thatare two hops away. A node’s knowledge about its neighbors and two-hop neighborsis obta<strong>in</strong>ed from HELLO messages – the message each node periodically generates todeclare the nodes that it hears. The node N, which is selected as a multipo<strong>in</strong>t relay <strong>by</strong>its neighbors, periodically generates TC (Topology Control) messages, announc<strong>in</strong>gthe <strong>in</strong>formation about who has selected it as an MPR. Apart from generat<strong>in</strong>g TCsperiodically, an MPR node can also orig<strong>in</strong>ate a TC message as soon as it detects atopology change <strong>in</strong> the network. A TC message is received and processed <strong>by</strong> all theneighbors of N, but only the neighbors who are <strong>in</strong> N’s MPR set retransmit it. Us<strong>in</strong>gthis mechanism, all nodes are <strong>in</strong>formed of a subset of all l<strong>in</strong>ks – l<strong>in</strong>ks between theMPR and MPR selectors <strong>in</strong> the network. So, contrary to the classic l<strong>in</strong>k state algorithm,<strong>in</strong>stead of all l<strong>in</strong>ks, only small subsets of l<strong>in</strong>ks are declared. For route calculation,each node calculates its rout<strong>in</strong>g table us<strong>in</strong>g a “shortest hop path algorithm” basedon the partial network topology it learned. MPR selection is the key po<strong>in</strong>t <strong>in</strong> OLSR.The smaller the MPR set is, the less overhead the protocol <strong>in</strong>troduces. The proposedheuristic <strong>in</strong> [8] for MPR selection is to iteratively select a 1-hop neighbor that reachesthe maximum number of uncovered 2-hop neighbors as an MPR. If there is a tie, theone with higher degree (more neighbors) is chosen.Table 1. Node B’s MPR(s), based on Fig. 1.Node 1 Hop Neighbors 2 Hop Neighbors MPR(s)B A, C, F, G D, E CFrom the perspective of node B, both C and F cover all of node B’s 2-hopneighbors. However, C is selected as B’s MPR as it has 5 neighbors while F only has4 (C’s degree is higher than F).

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!