马尔可夫增强型 I-LSTM 方法用于有效检测时间序列传感器数据的异常情况

V. Shanmuganathan, A. Suresh
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引用次数: 0

摘要

在智能环境中,用户可以不费吹灰之力就能与周围环境互动。智能技术和基于软件的服务的出现使这一切成为可能。显然,技术进步为计算机处理和传感器技术开创了一个新时代,促进了智能环境概念的发展。尽管在实施过程中面临许多障碍,但许多大型项目仍在努力推动其应用。传感器数据中的异常问题可能会导致不恰当的决策,并可能给用户带来难以控制的情况。目前已有许多此类算法,但它们无法为时间序列数据的传感器数据提供令人满意的预测。时间序列异常检测问题通常是指与某些标准或典型信号相比,找出离群数据点。所提出的马尔可夫技术和增强型 LSTM 技术能更好地检测时间序列数据中的异常点。马尔可夫模型和增强型 LSTM 可以准确预测超短期数据,这在涉及智能环境的情况下非常有用。与 KNN 算法相比,该技术降低了 MAE、RMSE、MSE 和 MAPE 误差。该算法的性能也优于其他 LSTM 和 RNN 方法。与 KNN 算法相比,该算法在湿度数据方面的误差降低了 0.00047,在温度方面的误差降低了 0.00416,在光照强度方面的 MAE 值降低了 0.01771。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Markov enhanced I-LSTM approach for effective anomaly detection for time series sensor data

Users could engage and interact with their immediate surroundings without effort in smart settings. The emergence of intelligent technologies along with software-based services has made this possible. It is clear that technical advancements have ushered in a new era for both computer processing and sensor technology, facilitating the concept of smart surroundings. Even though their implementation faces a number of obstacles, numerous expansive projects are working to advance their adoption. The problem of anomalies in the sensor data could result inappropriate decisions and could lead unamicable situations to the users. Many such algorithms are already there, which does not provide satisfactory predictions for the sensor data for the time series data. Time series anomaly detection problems are typically stated as finding outlier data points in comparison to some norm or typical signal. Better anomaly detection in time series data is provided by the proposed Markov and enhanced LSTM technique. The Markov model and the enhanced LSTM offer accurate predictions for extra- and short-term data, which is highly useful in situations involving intelligent environments. When compared to the KNN algorithm, the technique offers reduced MAE, RMSE, MSE and MAPE errors. The algorithm also performs better than other LSTM and RNN methods. The proposed algorithm provides 0.00047 reduced error in humidity data, 0.00416 reduced error in temperature and 0.01771 reduced MAE value in case of light intensity when comparing with the KNN algorithm.

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