Find the yield strength for an elastomer

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SUMMARY

Finding the yield strength of an elastomer from the engineering stress-strain curve is complex and differs from metals due to significant non-linear elastic deformation. The yield stress for elastomers is typically close to the maximum stress, but this is an approximation rather than a precise calculation. Accurate determination requires calibrating a nonlinear stress-strain model, such as the Mooney-Rivlin model, which involves fitting coefficients to the stress-strain response using finite element analysis (FEA). This process is labor-intensive and lacks straightforward shortcuts for achieving decent accuracy.

PREREQUISITES
  • Understanding of engineering stress-strain curves
  • Familiarity with hyperelastic models, specifically the Mooney-Rivlin model
  • Knowledge of finite element analysis (FEA) techniques
  • Basic principles of non-linear elastic deformation
NEXT STEPS
  • Research the Mooney-Rivlin model and its application in elastomer analysis
  • Learn about finite element analysis (FEA) for stress-strain modeling
  • Explore methods for calibrating nonlinear stress-strain models
  • Investigate alternative material properties for elastomers beyond yield strength
USEFUL FOR

Material scientists, mechanical engineers, and researchers involved in elastomer characterization and modeling will benefit from this discussion.

ac_nex
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Hey,

Just wondering, how would you find the yield strength for an elastomer just from the engineering stress-strain curve. My professor said its complix and different books have different ways of finding it. Any ideas?
 
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I know that it is not calculated from a 0.2% offset method. I think for elastomers, the yield stress is usually pretty close to the maximum stress, but this is only a best guess (and doesn't really tell you how exactly to find it). The difference between an elastomer and say, a metal, is the large amount of non-linear elastic deformation. This basically is why the offset method will not work.
 
Would think that the yield strength itself is not as important of a material characteristic as it is in metals for example, and they'd use other properties to describe suitability to typical applications (:confused: ). But in order to attain an adequate description of stress-strain response for elastomers one needs to 'calibrate' a nonlinear stress-strain model to the results with all its "weird" 'tilts', which doesn't really make it a simple task (models such as hyperelastic models (for example the Mooney-Rivlin model), where the stress-strain response is given via several coefficients of strain energy potentials which don't really identify with stress or strain measures directly, but rather to a nonlinear fit to the stress-strain response (often done for example using FEA)). Some PDE codes have within them routines which do the fitting on the basis of model examples when inputted with experimental data, but overall getting an accurate result (don't know of any shortcuts with decent accuracy, meaning if you need the stress-strain response) is far more laborious than doing an engineering analysis of a tensile test of a metal.
 

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