Method of modelling operation and maintenance processes in public transport systems using a certain class of stochastic processes

Author:

Landowski Bogdan

Abstract

The study presents a method for application of the theory Markov homogenous processes for modeling of the process of vehicle operational state changes characterized by exponential distribution of their duration time. A model of operation and maintenance of vehicles used in the research object has been developed. The research object is a city bus transport system situated in the analyzed agglomeration. Stochastic process {X(t), t = 0} is a mathematical model of the process of operation and maintenance of public transport buses. The analyzed stochastic process {X(t),t = 0} has a finite phase space S, S={S1, S2, ..., Sn}. It was assumed that operation of the model is to be described by the homogeneous Markov process {X(t) : t ? R+} with a finite set of S states. The states of the analyzed stochastic process correspond to the operational states distinguished for a bus. A hypothetical computing model was built in order to illustrate the discussion and present a method for application of the developed model. The parameters of the model were estimated based on the analysis of initial results of experimental tests conducted in a real bus transport system.

Publisher

EDP Sciences

Subject

General Medicine

Reference24 articles.

1. Landowski B., Woropay M., Neubauer A., Controlling reliability in the transport systems (Sterowanie niezawodnoscia w systemach transportowych), Library of Maintenance Problems, Bydgoszcz-Radom 2004, Maintenance Technology Institute (2004).

2. Landowski B., Perczynski D., Muslewski L., Kolber P., Economic aspects of a city transport means purchase. Proceedings of 58th International Conference of Machine Design Departments - ICMD 2017, Publisher: Czech University of Life Sciences Prague, Czech Republic, pp. 194-199 (2017).

3. Buslenko N., Kalasznikov W., Kovalenko I., Theory of complex systems (Teoria systemów zlozonych), PWN, Warszawa (1979).

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