1974
DOI: 10.1002/app.1974.070180514
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Determination of young's modulus of elastomers by use of a thermomechanical analyzer

Abstract: synopsisThis work used a conventional thermomechanical analyzer (TMA) to measure the depth of indentation a t room temperature of elastomers and Finkin's equation to calculate Young's moduli of elastomers, which have been measured by Drutowski, from the radius of contact of an indentor on thin sheets of sample. Data obtained from the TMA are compared with those measured by radius of contact and Hertz contact theory and are found in good agreement. Measurements of Young's modulus as a function of temperature at… Show more

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Cited by 18 publications
(10 citation statements)
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“…The uniaxial compression modulus [5,6] .K/ is given by equation (2), where a is the radius of the contact zone between the probe and the sealant, P is the load on the probe, and R is the radius of the probe tip.…”
Section: Young's Modulusmentioning
confidence: 99%
“…The uniaxial compression modulus [5,6] .K/ is given by equation (2), where a is the radius of the contact zone between the probe and the sealant, P is the load on the probe, and R is the radius of the probe tip.…”
Section: Young's Modulusmentioning
confidence: 99%
“…From Figure 6, we can see that at each temperature the strain increases with voltage as expected, and that at each voltage the actuation strain is higher at lower temperature; this trend is more pronounced at higher voltage. This variation of actuation strain with temperature is likely related to the dependence of an elastomer's modulus with temperature [28]. Since the elasticity of an elastomer is driven by entropy, the modulus will decrease with decreasing temperature.…”
Section: Broad Actuation Temperature Range Of Siliconementioning
confidence: 99%
“…Despite the noise in the stress data at low strains, it is possible roughly estimate the Young's modulus in the linear regime for 75 n 100: E ~ 0.01 GPa (see Fig. S12 in the SI), a value that is comparable to silicone elastomer (E ~ 0.011 GPa) [53] and Ethylene vinyl Acetate (EVA) copolymers (E ~ 0.012 GPa) [54]. The stress-strain curves show that as the strand length increases, the Young's modulus decreases slightly, indicating that the network becomes more elastic and softer.…”
Section: Influence Of Chain Length On the Stress-strain Relationmentioning
confidence: 99%
“…The Young's moduli of Tetra-PE systems and different polymer materials (a: [64], b: [54] and c: [53] Figure S2 Local order ! probability distribution for the n-eicosane system with a half-crystal, half-melt configuration.…”
Section: Table S6mentioning
confidence: 99%