F = normal load (N)
E^{*} = effective Young’s modulus (Pa)
R = effective radius of curvature (m)
1/E^{*} = (1-nu_{1}^{2})/E_{1} + (1-nu_{2}^{2})/E_{2}. The effective radius for a sphereβonβflat contact is simply the sphere radius, while for two spheres it follows 1/R = 1/R_{1} + 1/R_{2}. By inserting the userβprovided material and geometry data into these relations, the calculator returns the peak Hertzian stress.What is Hertzian contact stress?
When would I use this calculator?
What assumptions does the Hertzian contact stress model make?
Can this calculator be used for any type of material?
What are some examples of applications for Hertzian contact stress calculations?
How do I interpret the results from this calculator?
What is the difference between Hertzian stress and other types of stress?
Results are for informational purposes only and do not constitute professional advice.
