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Contact Mechanics Handout
Contact Mechanics
Introduction
While Classical Mechanics deals solely with bulk material properties Contact
Mechanics deals with bulk properties that consider surface and geometrical constraints. It is
in the nature of many rheological tools to probe the materials from outside. For instance,
a probe in the form of a pin in a pin-on-disk tester is brought into contact with the material
of interest, measuring properties such as hardness, wear rates, etc.
Geometrical effects on local elastic deformation properties have been considered as
early as 1880 with the Hertzian Theory of Elastic Deformation.1 This theory relates the
circular contact area of a sphere with a plane (or more general between two spheres) to the
elastic deformation properties of the materials. In the theory any surface interactions such as
near contact Van der Waals interactions, or contact Adhesive interactions are neglected.
An improvement over the Hertzian theory was provided by Johnson et al. (around 1970)
with the JKR (Johnson, Kendall, Roberts) Theory.1 In the JKR-Theory the contact is
considered to be adhesive. Hence the theory correlates the contact area to the elastic material
properties plus the interfacial interaction strength. Due to the adhesive contact, contacts can
be formed during the unloading cycle also in the negative loading (pulling) regime. Such as
the Hertzian theory, the JKR solution is also restricted to elastic sphere- sphere contacts.
A more involved theory (the DMT theory) also considers Van der Waals interactions
outside the elastic contact regime, which give rise to an additional load. The theory
simplifies to Bradleys Van der Waals model if the two sur
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