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Changing this contact radius means changing the CVT ratio.
They demonstrate that this analysis predicts the contact radius well.
The model provides a prediction of the contact radius under load.
The model of delamination threshold load (DTL) is improved based on the corrected contact radius.
The model accounts for the dependence of the effective surface roughness at the microparticle/surface interface on the contact radius.
In order to define the relation between the JKR contact radius and applied load without measuring the contact radius optically, we used a relation between applied load and contact stiffness by examining the correlation between the JKR contact radius and stiffness through dimensional analysis with 14 elastomeric polymers.
These solutions provide closed-form expressions of equilibrium relations among applied load, indentation depth and contact radius.
The DTL were then recalculated based on the revised contact radius, and the prediction errors are lower than 6.5%.
Along with this, we present a simple numerical method for computing the contact radius for true spherical contact.
The contact radius is obtained by requiring that the surface of the foundation satisfies the corresponding continuity equations.
The increase of contact radius was calculated for each impact, which is ranging from 41%to44%41%to44%
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