|
The basic information
about these properties is summarized in a stress-strain curve, where stress
is related to the applied load and the sample area and the strain quantifies
the change in the sample dimension under load with respect to its initial dimension.
For the sample shown in the diagram, the nominal stress, s = F/A0 , and the nominal strain, e = DL / L0
, where A0 and L0 are the initial area
and length of the sample. In the elastic response range, Stress and Strain
are connected by Hooke's Law through an elastic constant such that: Stress
= E (Strain) , where E is known as Young's modulus. |
|
|
|
|
|
|
|
|
|