Abstract

Fretting is a special type of wear, which appears at the contact interface between two solids subjected to constant normal load and periodic tangential forces. Although most studies on fretting have been executed experimentally, some approaches for simulating fretting wear have also been introduced during the last decades. In particular, fretting wear analysis is concerned with the evolution of the surface profiles of the contacting bodies due to wear, and its modeling was executed using numerical, finite-element, semi-analytical and analytical methods, including the method of dimensionality reduction. In the present review we discuss recent analytical results on fretting wear contact geometry adaptation.

Highlights

  • Contact of two machine parts established under external compressive loads and subjected to oscillating shear forces is often accompanied by friction and wear (Ciavarella and Demelio, 2001)

  • The problem of contact geometry adaptation in fretting wear can be formulated as a spatial-temporal contact problem with a variable contact geometry

  • Observe that Equation (16) states that in quasi steady state the contact zone evolves being governed by the wear coefficient kw, the average sliding velocity v, and the undeformed contact geometry, which is characterized by the curvature radius R

Read more

Summary

INTRODUCTION

Contact of two machine parts established under external compressive loads and subjected to oscillating shear forces is often accompanied by friction and wear (Ciavarella and Demelio, 2001). Contact Geometry Adaptation in Fretting Wear concept of contact geometry adaptation in fretting wear to facilitate their further development (for instance, by extending the solutions of two-dimensional problems to the threedimensional case). Under partial-slip fretting wear conditions, no such steady state exists, and, theoretically speaking, the initial contact state is expected to evolve into a kind of steady state (called limiting state), characterized by transferring the contact load primarily through the stick zone, where no wear occurs. In both cases our particular interest is focused on estimating the time needed to achieve the steady state or the limiting state

Archard Wear Equation and Its Generalizations
Reciprocal Sliding Wear
Energy Wear Equation
Formulation of the Model Wear Contact Problem
Force-Controlled Steady-State Regime
Steady-State Contact Profile
Wearing-In Period
Wear of Functionally-Graded Wear-Resisting Materials
Three-Dimensional Fretting Wear
Stick Zone
MDR-Based Approach
Limiting Profile
Wear Accumulation
DISCUSSION AND CONCLUSIONS
Limitations of the Analytical Approach
Open Problems
Directions for Future Research
Full Text
Paper version not known

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call