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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 저널정보
- Korean Institute of Information Scientists and Engineers Journal of Electrical Engineering and Information Science Journal of Electrical Engineering and Information Science Vol.2 No.3
- 발행연도
- 1997.6
- 수록면
- 29 - 40 (12page)
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초록· 키워드
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Two asymptotic analyses of the queue length distribution at a statistical multiplexor supporting heterogeneous exponential on-off sources are considered. The first analysis is performed by approximating the cell generation rate as a multi-dimensional Omstein-Uhlenbeck process and then applying the Benes queueing formula. In the second analysis, we start with a system of linear equations derived from the exact expressions of the dominant eigenvalue of the matrix governing the queue length distribution. Assuming that there are a large number of sources, we obtain asymptotic approximations to the dominant eigenvalue. Based on the analyses, we define a traffic descriptor to include the mean and the variance of the cell generation rate and a burstiness measure. A simple expression for the quality of service (QoS) in cell loss rate is derived in terms of the traffic descriptor parameters and the multiplexor parameters (output link capacity and buffer size). This result is then used to quantify the factors determining the required capacity of a call taking the statistical multiplexing gain into consideration. As an application of the analyses, we can use the required capacity calculation for simple yet effective connection admission control (CAC) algorithms.
목차
Abstract
Ⅰ. Introduction
Ⅱ. Known Results and Assumptions
Ⅲ. Asymptotic Analysis Ⅰ
Ⅳ. Asymptotic Analysis Ⅱ
Ⅴ. Required Channel Capacity, Performance Measure and Traffic Descriptors
Ⅵ. Measurement of Traffic Descriptor Values
Ⅶ. Conclusions
Appendices
Acknowledgement
References
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