1998
DOI: 10.1049/el:19980165
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Channel holding time distribution in cellular telephony

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Cited by 47 publications
(22 citation statements)
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“…Channel holding time, however, does not necessarily obey the exponential assumption [6], [7] as there exist certain conditions to be held (a necessary and sufficient condition is given in [5]). Jedrzycki ad Leung [11] showed that a lognormal distribution is a more accurate model for channel holding time through field data, and a similar conclusion was drawn in [3]. In this paper, for mathematical derivation, we assume that channel holding time is exponentially distributed with being the rate of handoff from cell to a neighboring cell .…”
Section: The Control Algorithmmentioning
confidence: 62%
“…Channel holding time, however, does not necessarily obey the exponential assumption [6], [7] as there exist certain conditions to be held (a necessary and sufficient condition is given in [5]). Jedrzycki ad Leung [11] showed that a lognormal distribution is a more accurate model for channel holding time through field data, and a similar conclusion was drawn in [3]. In this paper, for mathematical derivation, we assume that channel holding time is exponentially distributed with being the rate of handoff from cell to a neighboring cell .…”
Section: The Control Algorithmmentioning
confidence: 62%
“…For these systems, contrary to the classical modeling assumptions of telephony systems, field trials show that call holding time, cell residence time and channel holding time are no longer exponentially distributed [1], [7], [10]. We observe that the channel holding time depends on the users' mobility, which in turn can be characterized by the cell residence time (dwell time), the time that a mobile user stays in a cell.…”
Section: Introductionmentioning
confidence: 74%
“…It is also the case when the PU has high traffic or when a long sensing period is used. Different PU traffic models represented by different PU channel holding time distributions, including exponential [9], [10], log-normal [11], [12], Gamma [13], [14] and Erlang [15] …”
Section: Introductionmentioning
confidence: 99%