Abstract

Fatigue in any material is a result of continuous irreversible degradation process. Traditionally, fatigue life is predicted by extrapolating experimentally curve fitted empirical models. In the current study, unified mechanics theory is used to predict life of Ti-6Al-4V under monotonic tensile, compressive and cyclic load conditions. The unified mechanics theory is used to derive a constitutive model for fatigue life prediction using a three-dimensional computational model. The proposed analytical and computational models have been used to predict the low cycle fatigue life of Ti-6Al-4V alloys. It is shown that the unified mechanics theory can be used to predict fatigue life of Ti-6Al-4V alloys by using simple predictive models that are based on fundamental equation of the material, which is based on thermodynamics associated with degradation of materials.

Highlights

  • Titanium alloys are popular for their superior mechanical properties, such as high yield strength, long fatigue life, toughness, low density, as well as corrosion resistance

  • If the system is very complicated to arrive at suitable one-dimensional fatigue life prediction model, we look for another appropriate and convenient method

  • Since the stress level at a given stage of cyclic loading is governed by the thermodynamic state index (TSI), Φ of the material, the TSI can be used to calculate the incremental dissipation from any known stage of loading, as follows: p p p

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Summary

Introduction

Titanium alloys are popular for their superior mechanical properties, such as high yield strength, long fatigue life, toughness, low density, as well as corrosion resistance. In unified mechanics theory [29], in addition to nodal displacements, the entropy generation rate is necessary to relate microstructural changes in the material with spatial and temporal coordinates This concept [29] has been successfully implemented for a wide range of materials and has been experimentally and mathematically validated and reported in literature [18,19,20,25,30,31,32,33,34,35,36,37,38,39,40,41,42,43,44,45,46,47,48,49,50,51,52,53,54,55,56,57,58,59,60,61,62,63,64,65].

Second Law of Unified Mechanics Theory
Third Law of Unified Mechanics Theory
Analytical Approach for the Prediction of Damage and Fatigue Life
Derivation of the Computational Model
Algorithm for the Computational Model
Validation of the Computational Model for Monotonic Loading
Validation of the Numerical Model for Monotonic Tensile Loading
Validation of the 3-D numerical model for monotonic compressive loading
Model Predictions for Low Cycle Fatigue Life
Analytical
Findings
Computational Procedure for Fatigue Life Prediction
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