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30 | 12 | 2024
10.14489/vkit.2022.02.pp.008-018

DOI: 10.14489/vkit.2022.02.pp.008-018

Платонов Е. Н., Просвирин К. В.
ПРОГНОЗИРОВАНИЕ ДЕФЕКТОВ ВЕРХНЕГО СТРОЕНИЯ ЖЕЛЕЗНОДОРОЖНОГО ПУТИ МЕТОДАМИ МАШИННОГО ОБУЧЕНИЯ
(pp. 8-18)

Аннотация. Предложены методы предсказания дефектов для объектов верхнего строения железнодорожного пути методами машинного обучения. В железнодорожном секторе большинство работ по техническому обслуживанию выполняются по расписанию, что может привести к отказу системы между двумя соседними проверками. В последние годы много внимания уделяется новым технологиям на основе методов машинного обучения для построения предикативной системы технического обслуживания. Кроме классических методов машинного обучения, таких как градиентный бустинг, использованы рекуррентные нейронные сети различной архитектуры. Полученные результаты позволяют говорить о том, что достигнут практический порог по точности предсказаний модели с учетом зашумленности входных данных. Предлагаемый набор методов можно рассматривать как часть системы принятия решений по техническому обслуживанию пути. Его можно легко адаптировать для функционирования в режиме онлайн и интегрировать с автоматизированной измерительной системой на базе транспортного средства.

Ключевые слова:  задача классификации; несбалансированные данные; дефекты железнодорожного пути; порог бинаризации; градиентный бустинг; рекуррентные нейронные сети.

 

Platonov E. N., Prosvirin K. V.
PREDICTION OF TRACK STRUCTURE DEFECTS BY MACHINE LEARNING METHODS
(pp. 8-18)

Abstract. This paper proposes methods of defect prediction for railroad track superstructure objects using machine learning methods. In the railroad sector, most maintenance work is performed on a schedule, which can lead to system failure between two adjacent checks. In recent years, much attention has been paid to new technologies and “smart” approaches based on machine learning techniques, to build a predictive maintenance system. The problem of defect detection from a machine learning perspective is a classification problem with two classes. The initial observation data for the state of the superstructure of the railway track of the problem are unbalanced. This is due to the fact that one of the classes, on the objects of which a track structure defect has been registered, occurs much less frequently. Therefore, when solving the problem, an important parameter is the binarization threshold for machine learning algorithm responses. Modern methods for solving classification problems for tabular data were used to solve the problem. In addition to classical machine learning methods, such as gradient boosting, recurrent neural networks of different architectures were used.  The results suggest that a practical threshold has been reached for the accuracy of model predictions, taking into account the noisiness of the input data. The practical significance of this work is that the proposed set of methods can be considered as part of a track maintenance decision-making system. It can be easily adapted for online operation and integrated with an automated measuring system based on a track geometry “recording” car.

Keywords: Classification problem; Unbalanced data; Railway track defects; Binarization threshold; Gradient boosting; Recurrent neural networks.

Рус

Е. Н. Платонов (Московский авиационный институт (национальный исследовательский университет), Москва, Россия) E-mail: Этот e-mail адрес защищен от спам-ботов, для его просмотра у Вас должен быть включен Javascript
К. В. Просвирин (Сколковский институт науки и технологий, Москва, Россия)

 

Eng

E. N. Platonov (Moscow Aviation Institute (National Research University), Moscow, Russia) E-mail: Этот e-mail адрес защищен от спам-ботов, для его просмотра у Вас должен быть включен Javascript
K. V. Prosvirin (Skolkovo Institute of Science and Technology, Moscow, Russia)

 

Рус

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Eng

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18. García V., Sánchez J. S., Mollineda R. A. (2012). On the Effectiveness of Preprocessing Methods when Dealing with DIfferent Levels of Class Imbalance. Knowledge-Based Systems, Vol. 25, pp. 13 – 21.
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Рус

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