Paper Review #15: GPSR: Greedy Perimeter Stateless Routing for Wireless Networks

From: Yuhan Cai (yuhancai@cs.washington.edu)
Date: Sun Nov 21 2004 - 22:39:06 PST

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    Title: GPSR: Greedy Perimeter Stateless Routing for Wireless Networks
    Authors: Brad Karp and H. T. Kung

    Reviewed by: Yuhan Cai

     

    Main results of the paper:

    , A routing protocol called Greedy Perimeter Stateless Routing (GPSR) for packet forwarding in wireless datagram networks is presented.

    , The superiority of the approach is demonstrated by extensive simulation of mobile wireless networks.

     

    Strengths of the paper:

    , The protocol uses only information from a router¨s immediate neighbors in the networks to make greedy forwarding decisions, and therefore is efficient and cost-effective.

    , The protocol is able to recover when greedy choices are not available.

    , The protocol is more scalable with respect to the number of network destinations and mobility rate, compared with both shortest-path and ad-hoc protocols.

    , The protocol is stable and converges quickly and therefore is suitable for mobile environment where there are frequent topology changes.

    , Geographic routing allows routers to be almost stateless and it possesses the key feature of self-describing.

     

    Key limitations:

    , Only 2-dimensional surfaces are dealt with in this paper, while perimeter forwarding can be in 3-dimensional space.

    , The performance is compared with only Dynamic Source Routing. There may be other routing techniques that are worth exploring.

     

    Relevance of the paper:

    , Existing routing algorithms such as DV and LS algorithms have a inherent problem with scalability with respect to the network diameter and mobility. GPSR provides a powerful way to achieve more scalable networks.

     

    Future work:

    , Future research work is expected on the combination of GPSR and a distributed database system.

    , It might be useful to compare the uses of RNG and GG planarizations in GPSR.

    , The assumption that a node can reach all other nodes within its radio range could be relaxed by a more efficient way.


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