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Journal ArticleDOI

The Elastic Contact of Rough Spheres

J. A. Greenwood, +1 more
- 01 Mar 1967 - 
- Vol. 34, Iss: 1, pp 153-159
TLDR
In this article, the Hertzian theory of elastic contact between spheres is extended by considering one of the spheres to be rough, so that contact occurs, as in practice, at a number of discrete microcontacts.
Abstract
The Hertzian theory of elastic contact between spheres is extended by considering one of the spheres to be rough, so that contact occurs, as in practice, at a number of discrete microcontacts. It is found that the Hertzian results are valid at sufficiently high loads, but at lower loads the effective pressure distribution is much lower and extends much further than for smooth surfaces. The relevance to the physical-contact theory of friction and electric contact is considered.

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Citations
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Indentation fracture: principles and applications

TL;DR: The basic principles and practical applications of indentation fracture are reviewed in this article, with a focus on the application of fracture fracture in the field of orthogonal fracture repair and alignment.
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The correlation of indentation experiments

TL;DR: In this article, a simplified theoretical model of this behaviour is obtained by extending R. Hill's theory of expanding a cylindrical or spherical cavity in an elastic-plastic material to ensure compatibility between the volume of material displaced by the indenter and that accommodated by elastic expansion.
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An Asperity Microcontact Model Incorporating the Transition From Elastic Deformation to Fully Plastic Flow

TL;DR: In this article, an elastic-plastic asperity microcontact model for contact between two nominally flat surfaces is presented, where the transition from elastic deformation to fully plastic flow of the contacting as perity is modeled based on contact-mechanics theories in conjunction with the continuity and smoothness of variables across different modes of deformation.
Journal ArticleDOI

Tribology of polymers: Adhesion, friction, wear, and mass-transfer

TL;DR: In this article, the authors reviewed the behavior of polymers from the mid-20th century to the present day and determined the surface energy of different coatings with new contact adhesion meter.
Journal ArticleDOI

A numerical method for solving rough contact problems based on the multi-level multi-summation and conjugate gradient techniques

TL;DR: An alternative numerical method for solving contact problems for real rough surfaces using a single-loop iteration scheme based on the conjugate gradient method, which converges for arbitrary rough surfaces.