A New Model for the Error Detection Delay of Finite Precision Binary Arithmetic Codes with a Forbidden Symbol
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概要
- 論文の詳細を見る
In this paper, the statistical characteristic of the Error Detection Delay (EDD) of Finite Precision Binary Arithmetic Codes (FPBAC) is discussed. It is observed that, apart from the probability of the Forbidden Symbol (FS) inserted into the list of the source symbols, the probability of the source sequence and the operation precision as well as the position of the FS in the coding interval can affect the statistical characteristic of the EDD. Experiments demonstrate that the actual distribution of the EDD of FPBAC is quite different from the geometric distribution of infinite precision arithmetic codes. This phenomenon is researched deeply, and a new statistical model (gamma distribution) of the actual distribution of the EDD is proposed, which can make a more precise prediction of the EDD. Finally, the relation expressions between the parameters of gamma distribution and the related factors affecting the distribution are given.
- （社）電子情報通信学会の論文
- 2008-09-01
著者
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Wang Peng
Institute Of Image Communication And Information Processing Department Of Electronic Engineering Sha
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PANG Yuye
Institute of Image Communication and Information Processing, Department of Electronic Engineering, S
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SUN Jun
Institute of Image Communication and Information Processing, Department of Electronic Engineering, S
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WANG Jia
Institute of Image Communication and Information Processing, Department of Electronic Engineering, S
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Sun Jun
Institute Of Image Communication And Information Processing Department Of Electronic Engineering Sha
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Sun Jun
Institute Of Image Communication And Information Processing Department Of Electronic Engineering Sha
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Wang Jia
Institute Of Image Communication And Information Processing Department Of Electronic Engineering Sha
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Pang Yuye
Institute Of Image Communication And Information Processing Department Of Electronic Engineering Sha
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Wang Jia
Institute Of Basic Medical Sciences Academy Of Military Medical Sciences
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ZHAO Zenghua
School of Computer Science and Technology, Tianjin University
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