Stress-strain laws for carbon black and silicon filled elastomers

In this note we present results for nonlinear and hysteretic constitutive laws for filled elastomers. Theoretical, computational and experimental results are given.

[1]  Richard Schapery.  On the characterization of nonlinear viscoelastic materials , 1969 .

[2]  R. Christensen.  Theory of viscoelasticity : an introduction , 1971 .

[3]  Joey Mead,et al.  Large Strain Viscoelastic Constitutive Models for Rubber, Part I: Formulations , 1994 .

[4]  J. Ferry.  Viscoelastic properties of polymers , 1961 .

[5]  David S. Gilliam,et al.  Global solvability for damped abstract nonlinear hyperbolic systems , 1997, Differential and Integral Equations.

[6]  D. Golla.  Dynamics of viscoelastic structures: a time-domain finite element formulation , 1985 .

[7]  Y. Soucy,et al.  Prediction and measurement of modal damping factors for viscoelasticspace structures , 1992 .

[8]  W. V. Chang,et al.  On the theory of the viscoelastic behavior of soft polymers in moderately large deformations , 1976 .

[9]  Predictive creep response of linear viscoelastic graphite/epoxy composites using the laplace transform method , 1992 .

[10]  W. V. Chang,et al.  The Behavior of Rubberlike Materials in Moderately Large Deformations , 1978 .

[11]  H. Banks,et al.  A mathematical framework for curved active constrained layer structures: well-posedness and approximation1 , 1996 .

[12]  Herbert Kolsky.  The measurement of the material damping of high polymers over ten decades of frequency and its interpretation , 1992 .

[13]  Mark R. Jolly,et al.  The Magnetoviscoelastic Response of Elastomer Composites Consisting of Ferrous Particles Embedded in a Polymer Matrix , 1996 .

[14]  Nancy J. Lybeck,et al.  Computational methods for estimation in the modeling of nonlinear elastomers , 1996, Kybernetika.