1980
DOI: 10.1109/tcom.1980.1094613
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A Modified Monte-Carlo Simulation Technique for the Evaluation of Error Rate in Digital Communication Systems

Abstract: Abstruct-Digital communication systemsare frequently operated over nonlinear channels with memory. The analysis of the performance of these systems is difficult and no complete analytical treatment of the problem has been obtained before. Several recent efforts have been directed toward the computation of error probabilities via Monte-Carlo simulation using a complete system model. These simulations require excessively large sample sizes and are not practical for estimating very low values of error probabiliti… Show more

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Cited by 191 publications
(95 citation statements)
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“…Importance Sampling Technique [ 43] The estimation of the parameters such as POD and PFA for a given flaw, basically involves the integrations of the tail regions of distributions.…”
Section: Mesh Creationmentioning
confidence: 99%
See 1 more Smart Citation
“…Importance Sampling Technique [ 43] The estimation of the parameters such as POD and PFA for a given flaw, basically involves the integrations of the tail regions of distributions.…”
Section: Mesh Creationmentioning
confidence: 99%
“…For instance from equation ( 4.5) the probability of false alarm is expressed as PFA = f fy(y) dy (6.1) where fy(y) is the noise PDF and T the threshold value selected. The number of samples, N, required to estimate this integration using the Monte-Carlo simulation technique is given by where £is the normalized error in the estimated PF A and is given by Importance sampling technique [ 43] consists on transforming the density function fy(y) to a PDF (y{y) such that the probability of a sample occurring in the tail region in the new distribution is higher. This is illustrated in Figure 6.3.…”
Section: Mesh Creationmentioning
confidence: 99%
“…The simulation techniques have their origin in Monte Carlo simulation (MCS) method, which generates a large sample set of limit state evaluations and approximates the true value of the probability of failure by = , where is the number of samples lying in the failure region and S the total number of samples. In order to further improve the computational efficiency of MCS, many variance reduction techniques have been proposed [9], including importance sampling ( [10], [11]), directional simulation [12] or subset simulation ( [13], [14]). Despite these improvements, the MCS method is still timeconsuming and further development is crucial.…”
Section: Introductionmentioning
confidence: 99%
“…Although the application of IS is well documented, the search for a convenient biased distribution remains a major issue in many papers, e.g., [2]- [5]. In order to speed up the simulation of orthogonal space-time block codes (OSTBCs) on i.i.d.…”
Section: Introductionmentioning
confidence: 99%