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D Ferrari and D Verma A scheme for real-time channel establishment in wide-area networks IEEE J Select Areas Commun, pp 368 379, April 1990 7 M Garrett Contributions toward real-time services on packet-switched networks PhD Thesis, Columbia University, 1993 8 M Garrett and W Willinger Analysis, modeling and generation of self-similar VBR video traf c In Proc ACM SIGCOMM'94, pp 269 280, 1994 9 S J Golestani A Stop-and-Go Queuing framework for congestion management In Proc ACM SIGCOMM'90, pp 8 18, September 1990 10 S J Golestani A framing strategy for congestion management IEEE J Select Areas Commun, pp 1064 1077, September 1991 11 S J Golestani Duration-limited statistical multiplexing of delay-sensitive traf c in packet networks In Proc IEEE INFOCOM'91, pp 323 332, 1991 12 C Huang, M Devetsikiotis, I Lambadaris, and A Kayes Self-similar modeling of variable bit-rate compressed video: a uni ed approach.

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In Proc ACM SIGCOMM'95, Vol 25, Number 4, October 1995 13 J R M Hosking Modeling persistent in hydrological time series using fractional differencing Water Resources Res, 20(12):1898 1908, 1984 14 C R Kalmanek, H Kanakia, and S Keshav Rate controlled servers for very high speed networks In Proc IEEE GLOBECOM'90, 1990 15 J Kurose On comuting per-session performance bounds in high-speed multihop computer networks In Proc ACM SIGMETRICS'92, pp 128 139, June 1992 16 S Q Li and C L Hwang Queue response to input correlation functions: discrete spectral analysis IEEE=ACM Trans Networking, 1(5):522 533, October 1993 17 S Q Li and C L Hwang Queue response to input correlation functions: continuous spectral analysis IEEE=ACM Trans Networking, 2(6): 678 692, December 1994 18 M Livny, B Melamed, and A K Tsiolis The impact of auto-correlation on queueing systems Manage Sci, pp 322 339, March 1993 19 A.

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Denso QR Bar Code Encoder In Visual Studio NET Using Barcode creator for ELR accounts for the temporal variations of the link quality by sampling ifferent neighbors adaptively The drawback of ELR is the inability to calculate the the packet loss information since unicasts are associated with packet retries that cannot be obtained from the MAC hardware in realistic deployment Table 71 summarizes the properties of the different link quality estimation metrics It is to be noted that some metrics may re ect some components affecting link quality, but in a very coarse form For example, RTT may capture the packet drops because the packet drops will lead to a higher RTT ELR cannot capture the required number of retransmissions (even though theoretically it is possible) because it uses unicast packets and the packet loss due to retransmission cannot be captured.

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We do not explicitly consider such secondary effects in the table 746 Route-Quality Estimation Once the individual link qualities are estimated, the next problem is how to combine them to reach a measure of an overall route quality The quality of the route depends upon the quality of the individual links present in the route The multihop route can be imagined as pipe, with each link representing a part of the pipe with constant diameter which represents the link quality The overall throughput of the route is the amount of data that can be pushed in the pipe It can be seen that the throughput is affected by the bottleneck link which has the least diameter Multiple routes may exist between a given source and destination The routing protocol is responsible for the choice of the route which can support maximum throughput for the connection.

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Yang, Wang, and Kravets [43] suggest that isotonicity is an important property for combining the link quality into a single route quality Isotonocity refers to the property that the cost of a route strictly increases when it is pre xed with additional hops For example, consider two routes between node A and node B, say R1 and R2 as shown in Figure 72 Let the combined link metrics of R1 and R2 be represented as r1 and r2 Let there be another path that is pre xed to route A B, say from node X to A denoted by X A B Consider the two routes between X and B in X A B, one passing through R1 and the other through R2 Let us denote them by X R1 and X R2 , respectively, and denote their metrics by xr1 and xr2 , respectively.

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The isotonicity property says that ifRelated: .

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