Mechanical Properties: Hardness and Fatigue PDF

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Document Details

DurableRecorder

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German International University

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mechanical properties hardness fatigue materials science

Summary

This document presents a lecture on mechanical properties, focusing on hardness and fatigue. It discusses the definition, industrial applications, measurement methods (Mohs scale), and measuring devices for hardness. For fatigue, it covers the definition, real-life examples and stress variations aspects.

Full Transcript

Mechanical Properties Hardness and Fatigue Objective  Discuss mechanical properties  Hardness  Fatigue  Understand the criticality of such properties  Tabulate the values of such properties Hardness What is it?  Hardness is a resistance to deformation  Hardness is mor...

Mechanical Properties Hardness and Fatigue Objective  Discuss mechanical properties  Hardness  Fatigue  Understand the criticality of such properties  Tabulate the values of such properties Hardness What is it?  Hardness is a resistance to deformation  Hardness is more likely to mean the resistance to indention  Deeper or larger impression indicates softer material Hardness Industrial applications  Abrasion  Wear and high friction  Subjected to high pressures and sharp impacts  Theft protection to be resistant to cutting Hardness Industrial applications Hardness How it was measured before?  Qualitative vs Quantitative analysis  Mohs scale  1-10 as materials get harder (Diamond is the hardest) Hardness Measuring devices  Indenter  Comparing the depth/shape/area of the indentation to the load will tabulate the Hardness number Hardness Measuring devices Vickers Brinell Rockwell Hardness Measuring devices  Depth/shape/area of the indentation will be compared to the load  The calculations will always be the applied load divided by the area  The area could be surface area or cross-sectional area  The applied load is usually a weight  The load is left for a certain dwell time to get the needed value in terms of N/mm2  Since each measuring device will have a different area, the unit is not MPa and is named after the device itself  For example Al measured by Vickers will have 80 Vickers Hardness (HV)  Brinell HB, Rockwell HR Fatigue Strength and Failure Fatigue What is it?  Fatigue (as defined medically) is a term used to describe an overall feeling of tiredness or lack of energy.  Fatigue (as defined in mechanics) is based on the concept that a material becomes “tired” and fails at a stress level below the nominal strength of the material. Fatigue What is it?  Fatigue occurs when a material experiences:  Lengthy periods of cyclic or repeated stresses  Failure occurs rapidly and without warning.  Fatigue is estimated to be responsible for approximately 90% of all metallic failures  The stresses acting repeatedly upon the material may be due to:  Tension-compression type stresses  Bending or twisting type stresses Fatigue In real life and industry  Any application with dynamic loading is subjected to Fatigue failure  Airplanes  Bridges  Cars and trains  Bearings and gears Fatigue Stress that induces failure  Sinusoidal varying Fatigue Stress variations  Only the Stress peaks above the threshold will cause fatigue cracking Fatigue Failure vs Tensile failure S-N Curves  Stress which can lead to failure at stress levels much lower than the tensile strength of the material. S-N curves for different materials Fatigue Calculations  The mean stresses given by:  Stress amplitude is given by:  σr being the range of stress.  The stress ratio of the maximum and minimum stress amplitudes is given by:  Note: that tensile stresses are positive while compressive stresses are always negative Fatigue Problem.1  A fatigue test was conducted in which the mean stress was 70 MPa (10,000 psi), and the stress amplitude was 210 MPa (30,000 psi).  a) Compute the maximum and minimum Stress levels  b) Compute the stress ratio  c) Compute the magnitude of the stress range Fatigue Problem.1 solution Fatigue Problem.2  A cylindrical 70Cu-30Zn brass bar is subjected to axial tension– compression stress testing with reversed-cycling. If the load amplitude is 10,000 N, compute the minimum allowable bar diameter to ensure that fatigue failure will not occur at 107 cycles. Assume a factor of safety (N) of 2.5, data in the Figure were taken for reversed axial tension– compression tests, and that S is stress amplitude.  Stress amplitude= Stress*Factor of Safety Minimum allowable bar diameter?? Givens:  70Cu-30Zn  Cylinder  Axial tension–compression stress testing with reversed-cycling (Fatigue)  F=10000N  N=107 cycles Fatigue Problem.2 solution Recap  Hardness in the resistance to scratches or indentation  Measured using multiple devices like Rockwell  Hardened materials in use as gears and locks  Fatigue as an unpredictable failure mechanism of parts  The fatigue limit vs the ultimate strength

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