DocumentCode
1840232
Title
Mobility models and biased sampling problem
Author
Xie, Hai ; Goodman, David J.
Author_Institution
WINLAB, Rutgers, State Univ. of New Jersey, Piscataway, NJ, USA
Volume
2
fYear
1993
fDate
12-15 Oct 1993
Firstpage
803
Abstract
In studies of cellular networks, such as the performance analysis of handoff or location update, mobility models for mobile terminals play a very important role. Several mobility models have been proposed in the previous studies, each of them depicts the terminal mobility by a simple method. In this paper, the authors studied Thomas\´s, Hong\´s and Guerin\´s mobility models. They find that Thomas\´s formula for outgoing terminals can be extended to the other two models. Thus, some system performance information derived from Thomas\´ model can also be used in the other two models. In the next analysis of a mobility model, the probability density function (PDF) of terminal speeds is a very important condition. For a given PDF for total terminals, a subset of terminals, such as the boundary-crossing terminals of the speed-renewing terminals (if the model requires speed-renewing), may have a different PDF, which follows the "Biased Sampling" formula. The PDF of moving directions at boundaries is also biased. The proposed formulas, boundary conditions and renewal conditions can be used as the basic components for the future studies of cellular systems
Keywords
boundary-value problems; cellular radio; telecommunication terminals; biased sampling; boundary conditions; boundary-crossing terminals; cellular networks; mobile terminals; mobility models; probability density function; renewal conditions; Boundary conditions; Cellular networks; Information analysis; Laboratories; Land mobile radio cellular systems; Performance analysis; Probability density function; Random variables; Sampling methods; System performance;
fLanguage
English
Publisher
ieee
Conference_Titel
Universal Personal Communications, 1993. Personal Communications: Gateway to the 21st Century. Conference Record., 2nd International Conference on
Conference_Location
Ottawa, Ont.
Print_ISBN
0-7803-1396-8
Type
conf
DOI
10.1109/ICUPC.1993.528490
Filename
528490
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