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Modeling Dynamic Stress Softening as a Filler-Polymer Network Effect

3 Modeling Dynamic Stress Softening as a Filler-Polymer Network Effect [Pg.168]

With a reference to the well known Langmuir s theory for the equilibrium adsorption-desorption of gas molecules on solid surfaces, Maier and Goritz developed a quantitative model by considering the kinematical aspects of an adsorption-desorption mechanism of rubber chain segments [Pg.168]

Interactions between rubber segments and carbon black surface according to Maier and Gbritz. [Pg.169]

Rubber-filler interactions sites are like knots whose effect superimposes to chemical reticulation. With reference to the theory for rubbery elasticity, in a filled network, the d5mamic modulus is proportional to the overall networking density N and the temperature T, according to (see details in Appendix 5.6)  [Pg.169]

The adsorption rate is assumed to be constant, while is proportional to strain y, i.e., where iC is a constant. [Pg.170]




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A -networks

A. Dynamics

Dynamical effects

Dynamics effect

Effective stress

Filler network

Filler network effect

Filler network effect Dynamic stress softening

Fillers filler network

Model network

Models Networking

Network dynamics

Network effect

Network modelling

Network polymer model

Networks Polymer network

Polymer filler

Polymer networked

Polymer networks

Polymer softening

Polymers as fillers

SOFTEN

Softens

Stress dynamic

Stress model

Stress modelling

Stress polymers

Stress softening

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