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Simple constitutive modelling of nonlinear viscoelasticity under general extension

Tsenoglou, Christos, 1954-, Voyiatzis Evangelos, Gotsis Alexandros

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URIhttp://purl.tuc.gr/dl/dias/FD4EA322-7E6B-4EC4-B1BC-CD62194583A1-
Identifierhttp://www.sciencedirect.com/science/article/pii/S0377025706001030-
Identifierhttps://doi.org/10.1016/j.jnnfm.2006.05.002-
Languageen-
Extent11 pagesen
TitleSimple constitutive modelling of nonlinear viscoelasticity under general extensionen
CreatorTsenoglou, Christos, 1954-en
CreatorVoyiatzis Evangelosen
CreatorGotsis Alexandrosen
CreatorΓκοτσης Αλεξανδροςel
PublisherElsevieren
Content SummaryWe study the behaviour of a single integral constitutive equation, capable of providing analytic expressions for the viscoelastic stress in extensional flows of a variety of deformation histories and geometries, ranging from uniaxial to equibiaxial. It is based on the use of a stress damping function, with a power-law dependence on the elongation, λ: h(λ) = 1/λn. The parameter n (0 ≤ n ≤ 2) signifies the nonlinear viscoelastic character of the material and, therefore, is an inverse measure of network connectivity strength of the underlying microstructure. This renders the constitutive approach applicable to incompressible polymers of a variable degree of branching, strain hardening and stress thinning behavior. Methods of connecting n with the macromolecular architecture and the alignment strength of the flow are also explored.en
Type of ItemPeer-Reviewed Journal Publicationen
Type of ItemΔημοσίευση σε Περιοδικό με Κριτέςel
Licensehttp://creativecommons.org/licenses/by/4.0/en
Date of Item2015-10-24-
Date of Publication2006-
SubjectStrain damping functionen
SubjectUniaxialen
SubjectNonlinear problemsen
SubjectNonlinearity (Mathematics)en
Subjectnonlinear theoriesen
Subjectnonlinear problemsen
Subjectnonlinearity mathematicsen
SubjectViscoelasticityen
SubjectPolymeren
SubjectAlignment strengthen
Bibliographic CitationC. Tsenoglou, E. Vogiatzis and A. D. Gotsis, "Simple constitutive modelling of nonlinear viscoelasticity under general extension", J. Non-Newt. Flow Mech., vol. 138, no. 1, pp. 33-43, Sep. 2006. doi:10.1016/j.jnnfm.2006.05.002en

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