2014
DOI: 10.1002/nme.4672
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A semi-implicit integration scheme for a combined viscoelastic-damage model of plastic bonded explosives

Abstract: SUMMARYThis paper presents a new implementation of a constitutive model commonly used to represent plastic bonded explosives in finite element simulations of thermomechanical response. The constitutive model, viscoSCRAM, combines linear viscoelasticity with isotropic damage evolution. The original implementation was focused on short duration transient events; thus, an explicit update scheme was used. For longer duration simulations that employ significantly larger time step sizes, the explicit update scheme is… Show more

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Cited by 14 publications
(9 citation statements)
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References 21 publications
(75 reference statements)
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“…Some models consider damage as inducing additional strain (SCRAM, VS, VS-VP, VE-VP) while for others (VE-P, E-VP, and VDT-P), damage affects the (visco)elastic stiffness. However, by comparing the final equations of these models (equations 10,13,19,24), it is clear that these two modelling choices are the same. The damage is purely deviatoric in VS and VS-VP while it is also volumetric in VE-P and VE-VP.…”
Section: Discussionmentioning
confidence: 99%
“…Some models consider damage as inducing additional strain (SCRAM, VS, VS-VP, VE-VP) while for others (VE-P, E-VP, and VDT-P), damage affects the (visco)elastic stiffness. However, by comparing the final equations of these models (equations 10,13,19,24), it is clear that these two modelling choices are the same. The damage is purely deviatoric in VS and VS-VP while it is also volumetric in VE-P and VE-VP.…”
Section: Discussionmentioning
confidence: 99%
“…If the initial powder has no texture in the reference state, i.e., M 0 (θ 0 , φ 0 ) = 1, then the maximum of Equation (3) occurs at an orientation n = v which maximizes Equation (2). By inspection, it is clear that this orientation is obtained by solving the eigenvalue problem:…”
Section: Original March Theorymentioning
confidence: 99%
“…Macroscale models of the thermomechanical response of PBXs used to simulate material response under such scenarios are often based on phenomenology including viscoelasticity of binder [1], intergranular and transgranular fracture, and viscoplasticity [2]. In order to capture detailed physical processes associated with the deformation of PBX materials, it is becoming widely recognized that new models must connect critical aspects of the material microstructure with an improved understanding of deformation mechanisms at that scale to build up realistic macroscale constitutive models.…”
Section: Introductionmentioning
confidence: 99%
“…The model was developed to predict the nonlinear stress-strain response of the material, as well as the strain-softening and nonlinearity observed due to extensive cracking at larger deformations. The model has since been extensively implemented in finite element analyses and used to predict the thermo-mechanical behavior of PBX and study hotspot generation (Rangaswamy et al, 2010;Buechler & Luscher, 2014). In the context of PBX undergoing low-frequency vibrational loading, nonlinear viscoelastic models for a mass-material system undergoing base excitation were proposed by Paripovic & Davies (2013.…”
Section: Introductionmentioning
confidence: 99%