The purpose of this work was to create a calculation-experimental method for calculating the wear of lubricated friction units of machines based on a two-factor wear model (contact pressure – sliding velocity) with identification of their wear resistance parameters. To achieve this purpose it was necessary to obtain theoretical dependences for identification of wear resistance parameters in the wear models based on laboratory tests with various geometrical contact diagrams of lubricated samples. Analysis of known studies has shown that existing approaches required solution of complex systems of integral-differential equations or numerical methods that are unacceptable in the engineering practice. In this work a model of the wear of lubricated friction units of machines in conditions of boundary friction was obtained in a form of dependence of the wear rate on the dimensionless complexes of contact pressure and sliding velocity. The basis was the solution of the inverse wear of the contact problem for various geometrical schemes of contact. The contact diagrams corresponded to the actual forms of contact of the friction units of the machines: rolling bearings and sliding bearings, gears and others. The following equations were taken as the defining equations: the equilibrium equation in the contact, the continuity equation in the contact, and the approximating experimental dependence for the wear of materials. As a result of the solution, it has been obtained the simple algebraic formulas for calculating and identifying the parameters of the patterns of wear. It was realized that the installation has been developed for tests by means of program Solid Works and the numerical algorithm of the decision of a task on the basis of program MathCad. During the work it has been studied the influence of determining factors of sliding velocity and load on bearing wear. The obtained results were recommended for predicting wear of lubricated friction units of engines at the design stage and optimizing their design and operational parameters.
[1]
V. Aulin,et al.
Studying truck transmission oils using the method of thermal-oxidative stability during vehicle operation
,
2019,
Eastern-European Journal of Enterprise Technologies.
[2]
Aleksandr Dykha,et al.
Substantiation of diagnostic parameters for determining the technical condition of transmission assemblies in trucks
,
2018
.
[3]
A. Dykha,et al.
Calculation-experimental modeling of wear of cylindrical sliding bearings
,
2017
.
[4]
V. Aulin,et al.
Development of a method and an apparatus for tribotechnical tests of materials under loose abrasive friction
,
2016
.
[5]
A. Kuzmenko,et al.
Solution to the problem of contact wear for a four-ball wear-testing scheme
,
2015
.
[6]
K. S. Lebedinskii,et al.
Kinetics of sample wear on four-ball friction-testing machine using lubricants of different consistencies
,
2014
.
[7]
I. Soldatenkov.
Evolution of contact pressure during wear of the coating in a thrust sliding bearing
,
2010
.
[8]
A. M. Mezrin.
Determining local wear equation based on friction and wear testing using a pin-on-disk scheme
,
2009
.
[9]
Physics and Chemistry of Materials Treatment
,
2022
.