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Elastomers are viscoelastic materials and their properties significantlydepend on the loading rate. The actual stress experienced by these materials isthe sum of equilibrium and dissipative (inelastic) terms. At very low loadingrates we can eliminate the significant influence of time effects and model thematerial as hyperelastic. In this paper, the features of the experimentaldetermination and subsequent mathematical description of equilibrium stressesare considered. Verification of the proposed equations has been carried out fora series of experiments - cyclic uniaxial tests of samples of materials on thebasis of the same matrix, but with different filler contents and underdifferent maximum degrees of deformation.

Modeling of the equilibrium component of the stress tensor of filled elastomeric materials with taking into account the Mullins softening effect