1980
DOI: 10.1021/ma60076a047
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Elastic Properties of Well-Characterized Ethylene-Propylene Copolymer Networks

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Cited by 141 publications
(43 citation statements)
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“…Similar comments have been found to apply 23 to ethylenepropylene networks. 26 These results therefore strongly support Flory's contention 14 that the unusually high values of the modulus reported 13 • 26 for some networks should be attributed to reinforcing effects from network crystallization rather than to highly speculative contributions from inter-chain entaglements. 56 -63 It would thus seem to be extremely difficult to use cis-trans butadiene 13 or ethylene-propylene 26 elastomers for evaluating the molecular theories of rubberlike elasticity, at least when the networks are in the unswollen state.…”
Section: 0supporting
confidence: 74%
“…Similar comments have been found to apply 23 to ethylenepropylene networks. 26 These results therefore strongly support Flory's contention 14 that the unusually high values of the modulus reported 13 • 26 for some networks should be attributed to reinforcing effects from network crystallization rather than to highly speculative contributions from inter-chain entaglements. 56 -63 It would thus seem to be extremely difficult to use cis-trans butadiene 13 or ethylene-propylene 26 elastomers for evaluating the molecular theories of rubberlike elasticity, at least when the networks are in the unswollen state.…”
Section: 0supporting
confidence: 74%
“…The pronounced time (or frequency) dependences of mechanical functions observed with loosely crosslinked networks in the rubberlike region, are connected, on one hand with the considerable length of elastically active network chains (EANCs) and their distribution, and, on the other, with the existence of topological interchain interactions (entanglements) in the network. These interactions cause long times to appear in the relaxation or retardation spectrum [1,7] and may also contribute to the equilibrium modulus of the network (Langley's concept of trapped entanglements [8]). …”
Section: Introductionmentioning
confidence: 99%
“…Such result has been found repeatedly in the past when comparing physical measurements with different theoretical predictions, most recently [23] with the Edwards-Vilgis slip-link theory [22]. This has been commonly interpreted as being due to the presence, in the network, of trapped chain entanglements which behave more or less as ordinary network junctions-covalent crosslinks [9,23,[27][28][29][30][31][32][33][34]. Let us denote the contribution of trapped entanglements to the connectivity term as affine entanglement modulus, (2C 1 KnRT), or, alternatively, phantom entanglement modulus (2C 1 KxRT).…”
Section: Parameters and Structurementioning
confidence: 72%