Click following links to view Static stress-strain diagram for these materials
Click following links to view two testing machine and the tension failure sample of Aluminum alloy in Axial-torsion Fatigue Lab, ESM
In this animation, we will show how stress can be related to strain by using experimental methods to determine the stress-strain diagram for a specific material
The strength of a material depends on its ability to sustain a load without undue deformation or a failure. The tension or Compression test is primarily used to determine the relationship between the average normal stress and average normal strain.
1.The stress-strain diagram
From the data of a tension test, it is possible to compute various values of the stress and corresponding strain in the specimen and then plot the result. The resulting curve is called the stress-strain diagram.
Stress s = applied Load P divided by the specimenís original cross-sectional Area A0
Strain e = the change in the specimenís gauge length d divided by the specimenís original gauge Length L0.
If the specimen returns to its original length when the load acting on it is removed, it is said to response elastically.
A slight increase in stress above the elastic limit will result in permanent deformation. This behavior is called yielding for ductile materials.
The stress that causes yielding is called yield stress sy.
The deformation that occurs is called plastic deformation.
When yielding has ended, a further load can be applied to the specimen, resulting a cure that rises continuously but becomes flatter until it reaches a maximum stress referred to as ultimate stress, su.
The rise in the curve is called Strain Harding.
After the ultimate stress, the cross-sectional area begins to decrease in a localized region of the specimen, instead of over its entire length. So, a ďneckĒ is formed as the specimen elongated further.
6. Experimental data was obtained from ESM lab.