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Minimum-Variance Importance-Sampling Bernoulli Estimator for Fast Simulation of Linear Block Codes over Binary Symmetric Channels

机译:最小方差重要性 - 采样伯努利估计的快速   二元对称通道上线性分组码的仿真

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摘要

In this paper the choice of the Bernoulli distribution as biased distributionfor importance sampling (IS) Monte-Carlo (MC) simulation of linear block codesover binary symmetric channels (BSCs) is studied. Based on the analyticalderivation of the optimal IS Bernoulli distribution, with explicit calculationof the variance of the corresponding IS estimator, two novel algorithms forfast-simulation of linear block codes are proposed. For sufficiently highsignal-to-noise ratios (SNRs) one of the proposed algorithm is SNR-invariant,i.e. the IS estimator does not depend on the cross-over probability of thechannel. Also, the proposed algorithms are shown to be suitable for theestimation of the error-correcting capability of the code and the decoder.Finally, the effectiveness of the algorithms is confirmed through simulationresults in comparison to standard Monte Carlo method.
机译:本文研究了将伯努利分布作为有偏分布的选择,以进行二进制对称信道(BSC)上线性分组码的重要性抽样(IS)蒙特卡罗(MC)模拟。在对最优IS伯努利分布进行解析推导的基础上,通过对相应IS估计量的方差进行显式计算,提出了两种新型的线性分组码快速仿真算法。对于足够高的信噪比(SNR),提出的算法之一是SNR不变的,即IS估算器不取决于信道的穿越概率。最后,与标准的蒙特卡洛方法相比,通过仿真结果验证了算法的有效性。

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