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Elastomer experimental stress-strain results

Quested et al. [16] have conducted an extensive experimental program on the stress-strain behavior of the elastomer solithane while subjected to an ambient at high pressure. Some of their experimental results are reproduced in Fig. 13. (Note that the reported stress is the deviatoric, not the total, stress as observed from the fact that the reported stress is zero for X = 1 for the various imposed ambient pressures). For the classic ideal affine network model (all stress caused by ideal Nc Gaussian chains in a volume v with no nonbonded interactions)... [Pg.24]

The general factorable single integral constitutive equation is an equation that describes well the viscoelastic properties of a large class of crosslinked rubbers > and the elasticoviscous properties of many polymer melt8 under various types of deformation An appropriate way to compare the stress-strain relation for cured elastomers and polymer melts therefore is to calculate the strain-dependent function contained in this constitutive equation from experimental results and to compare the strain measures so obtained. [Pg.421]

For an experimental check-up of the theoretical considerations about liquid-crystalline elastomers in a mechanical field, Fin-kelmann and coworkers [107, 123] studied, in nematic networks, the evolution of the order parameter and of the transition temperature as a function of the stress. The observed results are in full agreement with the predictions of the Landau-de Gennes theory, since an increasing clearing temperature as well as an increasing order parameter are observed with increasing stress. From their results, it was possible to estimate the crosscoupling coefficient U (see Sec. 3.1.1) between the order parameter and the strain of a nematic elastomer [123]. [Pg.239]

In this equation, essentially similar to the condition for cracking of a lap joint or removal of a film by applying a compression (Fig. 10b), W is the work of adhesion, E is the Young modulus of the film, d its thickness and e the residual elastic strain (or o the elastic stress) in the coating. Experimental results confirmed this theory for elastomers adhering to glass. For biaxial tension, is replaced by cr ( 1 - v ), where v is the Poisson ratio. [Pg.87]


See other pages where Elastomer experimental stress-strain results is mentioned: [Pg.616]    [Pg.15]    [Pg.30]    [Pg.525]    [Pg.230]    [Pg.767]    [Pg.31]    [Pg.81]    [Pg.460]    [Pg.196]    [Pg.293]   
See also in sourсe #XX -- [ Pg.398 , Pg.399 ]




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