Abstract

The research paper introduces a method that can be used for the forecasting the residual life of automobile aggregates (through the example of automobile engines). The results of a test-drive have shown that the proposed method is less labor intensive and has a satisfactory forecast accuracy. In the research the tenets of the reliability theory and mathematical statistics were used as well as information on the post-repair operating time of repaired engines based on the value of the initial main parameter (the gap between the piston and cylinder) for 41 engines. The probability density of this parameter follows the Gauss’ law. In our work we accept the nonlinear change in the mathematical expectation of the main parameter depending on the operating time in the form of a power law. The probability density of the aggregate resource is distributed according to the Weibull law. Adequacy of theoretical information to experimental data was determined by the Fisher criterion. The forecasting of the residual life of the aggregates is relevant when the operating time approaches their limit state. The relative forecast error varies from 0.021 to 0.130, which is quite acceptable for the real-world applications.

Highlights

  • Information about the remaining resource of car assemblies is necessary for planning the data and volumes of repair with determination of the demand for replacement

  • The most simple, though approximate method for determination of remaining resource of a car assembly is based on the linear program building, when the change of the main parameter depending on the operating age is assumed as linear

  • The car assembly is put into operation after manufacture or overhaul with initial value of the main parameter Pin

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Summary

Introduction

Information about the remaining resource of car assemblies is necessary for planning the data and volumes of repair with determination of the demand for replacement. The most simple, though approximate method for determination of remaining resource of a car assembly is based on the linear program building, when the change of the main parameter depending on the operating age is assumed as linear. In this case the remaining resource of a car assembly trem is determined by the formula [10]: trem. The values 1.3–1.5 2.0 1.1–1.7 1.4–1.6 (See [2]) In this case at the linear change of the main parameter Pcur the remaining resource of the assembly, depending on the operating age, is determined by the formula: Plim Pcur. The considered methods for determination of remaining resource of the car assemblies are labor-consuming and do not ensure the necessary accuracy of prediction of latter

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