About Factors affecting storage modulus
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6 FAQs about [Factors affecting storage modulus]
Why is storage modulus important?
When designing polymer materials for specific applications, understanding storage modulus is essential because it influences mechanical performance under service conditions. A high storage modulus indicates a stiffer material ideal for structural applications, while lower values may be suitable for flexible components.
Why is loss modulus higher than storage modulus?
When the experiment is run at higher frequencies, the storage modulus is higher. The material appears to be stiffer. In contrast, the loss modulus is lower at those high frequencies; the material behaves much less like a viscous liquid. In particular, the sharp drop in loss modulus is related to the relaxation time of the material.
How does temperature affect storage modulus?
The storage modulus generally increases with increase in the percentage of secondary constituent (polymer as blend, fillers/reinforcement to make composite), while it decreases dramatically with increase in temperature, and a complete loss of properties is observed at the Tg, which is generally close to 40 °C.
How does frequency affect storage modulus?
The results would typically be presented in a graph like this one: What the graph tells us is that frequency clearly matters. When the experiment is run at higher frequencies, the storage modulus is higher. The material appears to be stiffer.
What is the ratio of loss modulus and storage modulus?
The ratio of loss modulus and storage modulus is referred to the loss tangent (tan δ) or the damping factor of the material. The values of dynamic modulus for polymeric materials are typically in the range of 10 1 to 10 7 MPa depending upon the type of polymer, frequency, and temperature .
What does a higher storage modulus mean?
A higher storage modulus indicates a stiffer material, which correlates with better dimensional stability and mechanical performance. In viscoelastic materials, the storage modulus can be frequency-dependent, showing variations at different frequencies of applied stress.
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