1988
DOI: 10.1109/25.16542
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Estimation of Gilbert's and Fritchman's models parameters using the gradient method for digital mobile radio channels

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Cited by 50 publications
(22 citation statements)
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“…Further, cochannel interference was simulated at various carrier-to-interference ratios (CIR). In using the SMAP1 and SMAP2 schemes, the channel transition probabilities have to be combined with a priori knowledge of Gilbert model parameters which can be estimated once in advance using the gradient iterative method (Chouinard et al, 1988). For each simulated error sequence, we first measured the error-gap distribution P(0 l |1) by computing the probability that at least l successive error-free bits will be encountered next on the condition that an error bit has just occurred.…”
Section: Resultsmentioning
confidence: 99%
“…Further, cochannel interference was simulated at various carrier-to-interference ratios (CIR). In using the SMAP1 and SMAP2 schemes, the channel transition probabilities have to be combined with a priori knowledge of Gilbert model parameters which can be estimated once in advance using the gradient iterative method (Chouinard et al, 1988). For each simulated error sequence, we first measured the error-gap distribution P(0 l |1) by computing the probability that at least l successive error-free bits will be encountered next on the condition that an error bit has just occurred.…”
Section: Resultsmentioning
confidence: 99%
“…Hence, if P DCCA (0), P DCCA (00), P DCCA (000), and P DCCA (111) are known, where P DCCA (z n ) is the probability of error sequences generated by the DCCA [see (11)], the parameters of the GEC can be obtained by (16), (17), and Proposition 1 by setting P GEC (z n ) = P DCCA (z n ), n = 1, 2, and 3.…”
Section: ) Qbc Parameter Estimationmentioning
confidence: 99%
“…In [15] and [16], methods for the parameter estimation of Gilbert's and Fritchman's models are presented, while in [17], [18], [19] and [20] HMMs in general are addressed. New models to describe special error characteristics of (wireless) communication links have been developed up to the present, including a three-state model for Poisson distributed burstlengths [21], a two-state model with segmented exponential distributed burst-and gaplengths [22], two-and three-state Markov models [23] and a finite state Markov channel (FSMC) [24].…”
Section: A Link Error Models -A Literature Surveymentioning
confidence: 99%
“…8), there are two main areas with high probability of gaplengths. Obviously, these statistics of gaplengths cannot be met via a single geometric distribution; therefore, the memoryless When using Fritchman's partitioned Markov chains with two error-free states and following the proposal of [15] (estimating the model parameters by separate curve fitting for different parts of the distribution function), the measured distribution of gaplengths is met as shown in Fig. 18.…”
Section: Umts Dch Link Error Modeling -Static Casementioning
confidence: 99%