It is assumed the data can be described by a power law, expressed either as Y or X dependent (referring to the second and first axis on a classical fatigue curve).
##Dependency
It is assumed the data can be described by a power law, expressed either as Y or X dependent (referring to the second and first axis on a fatigue curve).
```math
```math
Y = CX^m \leftrightarrow X = \left(\frac{Y}{C}\right)^{\frac{1}{m}}
Y = CX^m \leftrightarrow X = \left(\frac{Y}{C}\right)^{\frac{1}{m}}
```
```math
X = CY^m \leftrightarrow Y = \left(\frac{X}{C}\right)^{\frac{1}{m}}
X = CY^m \leftrightarrow Y = \left(\frac{X}{C}\right)^{\frac{1}{m}}
```
```
Where $`\omega`$ is measured in rad/s.
Where $m$ and $C$ are the power slope- and adjustment coefficient, respectively.
