Viscoelastic models revisited: characteristics and interconversion formulas for generalized Kelvin–Voigt and Maxwell models
Other authors
Publication date
2019-12ISSN
1614-3116
Abstract
Generalized Kelvin–Voigt and Maxwell models using Prony series are some of the most well-known models to characterize the behavior of polymers. The simulation software for viscoelastic materials generally implement only some material models. Therefore, for the practice of the engineer, it is very useful to have formulas that establish the equivalence between different models. Although the existence of these relationships is a well-established fact, moving from one model to another involves a relatively long process. This article presents a development of the relationships between generalized Kelvin–Voigt and Maxwell models using the aforementioned series and their respective relaxation and creep coefficients for one and two summations. The relationship between the singular points (maximums, minimums and inflexion points) is also included.
Document Type
Article
Document version
Accepted version
Language
English
Subject (CDU)
531/534 - Mechanics
Keywords
Dynamic mechanical analysis
Mechanical vibrations
Viscoelasticity
Viscoelasticitat
Vibració
Enginyeria mecànica
Pages
p.45
Publisher
Springer
Is part of
Acta Mechanica Sinica 2019, 35 (6), 1191-1209
This item appears in the following Collection(s)
Rights
Copyright © 2019, The Chinese Society of Theoretical and Applied Mechanics and Springer-Verlag GmbH Germany, part of Springer Nature