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Modeling the Algorithm of Cumulative Sums in the Applied Problems of Detecting the Signals with Random Time of Occurrence in non-Gaussian Noise

机译:在非高斯噪声中随机出现检测信号检测信号的应用问题中的算法

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The methods of mathematical modeling of the cumulative sums algorithm in the problems of detecting signals with a random moment of occurrence in non-Gaussian noise are considered. The probability of false alarm errors and correct detection of imbalance based on the statistical characteristics of the algorithm of cumulative sums obtained by modeling real processes is calculated. An experimental distribution of the cumulative sum in state of imbalance at a current step for detection without reflecting or absorbing screens is obtained. A linear dependence between the means of the cumulative sum taken in separate sections is determined. Based on modeling real processes, the probability of correct detection and false alarm under the influence of non-Gaussian noise with a bimodal distribution is calculated. Effectiveness of cumulative sums algorithm both consistent and inconsistent with the density of the probability distribution of influencing noise is compared.
机译:考虑了在非高斯噪声中随机发生的检测信号中检测信号中的累积总和算法的数学建模方法。 基于通过建模实际过程获得的累积总和算法的统计特征,误报误差和对不平衡的校正概率的概率。 得到了在不反射或吸收屏幕的目前步骤中进行不平衡状态的累积和累积和累积的实验分布。 确定在单独的部分中占用的累积总和的装置之间的线性依赖性。 基于建模实际过程,计算了在非高斯噪声影响下具有双峰分布的正确检测和假警报的概率。 比较了对影响噪声的概率分布的概率分布一致和不一致的累积和算法的有效性。

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