1972
DOI: 10.1016/0032-3861(72)90042-0
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Birefringence of plastically deformed poly(methyl methacrylate)

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Cited by 112 publications
(42 citation statements)
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“…The plastic partψ p is borrowed from the non-Gaussian rubber elasticity theories where the shear modulus has a molecular interpretation μ p :=n p kθ. Following the work of Raha and Bowden [3] that is based on the thermal dissociation of the secondary bonds in the polymer network, we consider the change of the chain density n p with temperature through n p (θ) = A + B (1 − exp(−E a /Rθ)). In order to conserve mass, the number of segments in a molecule is determined by Adjustable parameters of the above introduced material model are identified by means of the homogeneous experiments in Fig.1.…”
Section: Experimental Observationsmentioning
confidence: 99%
“…The plastic partψ p is borrowed from the non-Gaussian rubber elasticity theories where the shear modulus has a molecular interpretation μ p :=n p kθ. Following the work of Raha and Bowden [3] that is based on the thermal dissociation of the secondary bonds in the polymer network, we consider the change of the chain density n p with temperature through n p (θ) = A + B (1 − exp(−E a /Rθ)). In order to conserve mass, the number of segments in a molecule is determined by Adjustable parameters of the above introduced material model are identified by means of the homogeneous experiments in Fig.1.…”
Section: Experimental Observationsmentioning
confidence: 99%
“…More recently, Jancar et al [10] studied the effect of temperature and strain rate on yield stresses and post-yield softening of PMMA. Additionally, Raha and Bowsen [11] conducted plane-strain compression tests on PMMA to study the structural changes employing birefringence measurements. They reported that the model of dissociable cohesion points gave a reasonable explanation to all the observations on the polymer for its optical and mechanical properties.…”
Section: Introductionmentioning
confidence: 99%
“…The plastic part ψ p is borrowed from the non-Gaussian rubber elasticity theories in which the shear modulus has a molecular interpretation µ p :=n p kθ. Following the work of Raha and Bowden [6] that is based on the thermal disassociation of the secondary bonds in the polymer network, we consider the change of the chain density n p in temperature n p (θ) = A + B (1 − exp(−E a /Rθ)). In order to conserve mass, the number of segments in a molecule is determined by…”
Section: Constitutive Framework and Simulationsmentioning
confidence: 99%
“…The evolution law of plastic strains is adopted from Argon's double kink theory [1,3]. Temperature-induced softening is incorporated by thermal disassociation of the secondary bonds in the polymer network [6,2]. In the FE analysis of the coupled BVPs, the staggered scheme is employed [7].…”
mentioning
confidence: 99%