Ad Hoc Modeling of Rate-Dependent Adhesion in Indentation Relaxation Testing

The phenomenon of rate-dependent adhesion has long been recognized as an intricate problem, and the so-far-developed physics and mechanics-based approaches resulted in analytical relations between the implicit form between the work of adhesion and the contact front velocity which are difficult to implement in practice. To address this issue in the framework of spherical indentation, the adhesion relaxation test in a nominal point contact is introduced to estimate the rate-dependent adhesion. Based on a stretched exponent approximation for the contact radius evolution with time, a relatively simple four-parameter model is proposed for the functional relation between the work of adhesion and the contact front velocity, and its fitting performance is compared to that of the known Greenwood–Johnson and Persson–Brener models.

Publication Details

Journal
DepositOnce
Published
2024-08-08
DOI
https://doi.org/10.14279/depositonce-21349
Primary Topic
Adhesion, Friction, and Surface Interactions
Type
article
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article

Ad Hoc Modeling of Rate-Dependent Adhesion in Indentation Relaxation Testing

DepositOnce
Adhesion, Friction, and Surface Interactions
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Ad Hoc Modeling of Rate-Dependent Adhesion in Indentation Relaxation Testing

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Abstract

The phenomenon of rate-dependent adhesion has long been recognized as an intricate problem, and the so-far-developed physics and mechanics-based approaches resulted in analytical relations between the implicit form between the work of adhesion and the contact front velocity which are difficult to implement in practice. To address this issue in the framework of spherical indentation, the adhesion relaxation test in a nominal point contact is introduced to estimate the rate-dependent adhesion. Based on a stretched exponent approximation for the contact radius evolution with time, a relatively simple four-parameter model is proposed for the functional relation between the work of adhesion and the contact front velocity, and its fitting performance is compared to that of the known Greenwood–Johnson and Persson–Brener models.

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Reduced inequalities
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Adhesion, Friction, and Surface Interactions
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