From Winkler's Foundation to Popov's Foundation

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From Winkler's Foundation to Popov's Foundation

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Publication Article, peer reviewed scientific
Title From Winkler's Foundation to Popov's Foundation
Author Argatov, Ivan
Date 2019
English abstract
In recent years, the method of dimensionality reduction (DR) has started to figure as a very convenient tool for dealing with a wide class of elastic contact problems. The MDR modeling framework introduces an equivalent punch profile and a one-dimensional Winkler-type elastic foundation, called henceforth Popov's foundation. While the former mainly accounts for the geometry of contact configuration, the Popov foundation inherits the main characteristics of both the contact interface (like friction and adhesion) and the contacting elastic bodies (e.g., anisotropy, viscoelasticity or inhomogeneity). The discussion is illustrated with an example of the Kendall-type adhesive contact for an isotropic elastic half-space.
DOI https://doi.org/10.22190/FUME190330024A (link to publisher's fulltext.)
Link http://casopisi.junis.ni.ac.rs/index.php/FUMechEng/article/view/5058 .Icon
Publisher University Of Nis
Host/Issue Facta Universitatis-Series Mechanical Engineering;2
Volume 17
ISSN 0354-2025
Language eng (iso)
Subject Elastic Contact
Winkler Foundation
Method of Dimensionality Reduction
Contact Stiffness
Adhesion Strength
Technology
Research Subject Categories::TECHNOLOGY
Handle http://hdl.handle.net/2043/30213 Permalink to this page
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