Article | REF: TRI502 V1

Wear Theory. Approaches by Elasticity and Balance Equations

Authors: Eric Felder, Pierre Montmitonnet

Publication date: March 10, 2017

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ABSTRACT

This article addresses the optimization and estimation of the lifetime of frictional contacts through models for the estimation of wear rate. The article first presents the model of wear by extrusion of peripheral burrs with the shakedown theory. It then provides the elementary models of the abrasive wear of ductile solids by the balance equations, which precisely state the forces, the dissipated energy and the displaced matter. The contributions of scratch tests to this approach are reviewed.

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AUTHORS

  • Eric Felder: Honorary Senior Researcher MINES ParisTech-CEMEF, Paris, France

  • Pierre Montmitonnet: CNRS Research Director MINES ParisTech-CEMEF, Paris, France

 INTRODUCTION

Relative motion between two solids generates two inseparable and irreversible phenomena: friction, i.e. mechanical resistance to this relative motion, and wear, i.e. the loss of material from the opposing bodies. Unlike friction, which has positive and/or negative consequences, the wear and tear of rubbing parts in mechanisms and manufacturing tools has only negative aspects, and must be controlled. However, contact involves two antagonists, and it is often desirable to concentrate wear phenomena, a priori unavoidable, on one of the two parts, the easier and less costly to change. In material forming processes, it is important to minimize tool damage and wear, while ensuring that the formed part has good dimensions and a good surface appearance. It should also be noted that the aim of abrasive machining processes is to remove material from the machined part (a wear process) at the highest possible speed, while minimizing damage and wear to abrasive agents.

As wear needs to be taken into account in the design of machines and manufacturing operations, the aim of this article is to provide models for predicting the wear rate of rubbing parts and thus controlling their service life.

In the article [TRI500] , the Preston-Archard law was presented and discussed. It describes the effect on the wear volume V of the normal force P and the sliding length L, using the wear speed k. Within a certain range of validity, when thermal effects remain limited, a sliding contact can be characterized by its wear speed :

k=V/(PL)

with :

V
 : 
volume formed by wear debris,
P
 : 
force normal to the contact surface,
L
 : 
cumulative distance covered per slip,
k
 : 
wear speed, in Pa –1 .

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KEYWORDS

wear   |   fatigue   |   elastic shakedown   |   cutting   |   abrasive wear


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