Modelling nonlinear viscoelasticity and damage in amorphous glassy polymers
β Scribed by A.D. Drozdov
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 731 KB
- Volume
- 33
- Category
- Article
- ISSN
- 0895-7177
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β¦ Synopsis
Abstract+onstitutive
equations are derived for the nonlinear viscoelsstic behavior of amorphous glassy polymers in the subyield region, A polymer is thought of as an ensemble of cooperatively rearranged regions trapped in cages. In the phase space, a cage is modeled ss a potential well, where a flow unit hops ss it is thermally activated at random times. The viscoelastic response ls treated as rearrangement of flow units. A rearrangement event occurs when a region reaches some liquidlike state in a hop. Damage of a polymer is modeled as breakage of van der Waals forces between monomeric units. It happens when the nominal strain in a relaxing region exceeds some threshold level. Stress-strain relations for a glassy polymer and a governing equation for the damage evolution are develo,ped and verified by comparison with experimental data. Fair agreement is demonstrated between results of numerical simulation and observations for polycarbonate.
π SIMILAR VOLUMES
In this article, a mathematical model is proposed for predicting solvent self-diffusion coefficients in amorphous glassy polymers based on free volume theory. The basis of this new model involves consideration of the plasticization effects induced by small molecular solvents to correctly estimate th
A rheologcal model for polymenc flmds IS proposed Thls model can descnbe non-Newtoman viscosity, shear-rate-dependent normal stresses, frequency-dependent complex vlscoslty, stress relaxatlon after largedeformation shear flow, reccnl, and hysteresls loops The model may be expanded m such a way as to
Abstraet-An appraisal of the rheological model proposed in Part I is presented. The experimental data on six fluids (four polymer solutions. one soap solution and one polymer melt) are used to test the model in various flow situations: steady simple shearing; oscillatory, small-amplitude simple shea