Micromechanics models of particulate filled elastomer at finite strain deformation
A micromechanics-based model is proposed for the finite strain deformation of filled elastomers based on generalized Eshelby’s tensor and Mori–Tanaka’s method. The present formulation leads to a clear explanation of the constraint effect of rubber–like matrix on the inclusions. Comparisons with expe...
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Veröffentlicht in: | Composites. Part B, Engineering Engineering, 2013-02, Vol.45 (1), p.881-887 |
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container_title | Composites. Part B, Engineering |
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creator | Yang, Hui Jiang, Yunpeng Chen, Puhui Fan, Hualin |
description | A micromechanics-based model is proposed for the finite strain deformation of filled elastomers based on generalized Eshelby’s tensor and Mori–Tanaka’s method. The present formulation leads to a clear explanation of the constraint effect of rubber–like matrix on the inclusions. Comparisons with experiments and other micromechanics models are conducted. It is observed that an improvement in predictive capability for the composite with randomly dispersed particles was achieved by the present method. Based on the latest experiment of single molecular chain, a compact network model is fatherly developed to reflect the microstructure effect on the stress–strain relations of rubbery polymer and the resulting composites. |
doi_str_mv | 10.1016/j.compositesb.2012.07.011 |
format | Article |
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The present formulation leads to a clear explanation of the constraint effect of rubber–like matrix on the inclusions. Comparisons with experiments and other micromechanics models are conducted. It is observed that an improvement in predictive capability for the composite with randomly dispersed particles was achieved by the present method. Based on the latest experiment of single molecular chain, a compact network model is fatherly developed to reflect the microstructure effect on the stress–strain relations of rubbery polymer and the resulting composites.</description><identifier>ISSN: 1359-8368</identifier><identifier>EISSN: 1879-1069</identifier><identifier>DOI: 10.1016/j.compositesb.2012.07.011</identifier><language>eng</language><publisher>Kidlington: Elsevier Ltd</publisher><subject>A. Polymer–matrix composites (PMCs) ; Applied sciences ; B. Microstructures ; C. Analytical modeling ; C. Micro-mechanics ; Composites ; Deformation ; Elastomers ; Exact sciences and technology ; Forms of application and semi-finished materials ; Laminates ; Mathematical analysis ; Mathematical models ; Micromechanics ; microstructure ; Particulate composites ; Physicochemistry of polymers ; Polymer industry, paints, wood ; polymers ; Strain ; Stress-strain relationships ; Technology of polymers</subject><ispartof>Composites. 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Part B, Engineering</title><description>A micromechanics-based model is proposed for the finite strain deformation of filled elastomers based on generalized Eshelby’s tensor and Mori–Tanaka’s method. The present formulation leads to a clear explanation of the constraint effect of rubber–like matrix on the inclusions. Comparisons with experiments and other micromechanics models are conducted. It is observed that an improvement in predictive capability for the composite with randomly dispersed particles was achieved by the present method. Based on the latest experiment of single molecular chain, a compact network model is fatherly developed to reflect the microstructure effect on the stress–strain relations of rubbery polymer and the resulting composites.</description><subject>A. Polymer–matrix composites (PMCs)</subject><subject>Applied sciences</subject><subject>B. Microstructures</subject><subject>C. Analytical modeling</subject><subject>C. 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Polymer–matrix composites (PMCs)</topic><topic>Applied sciences</topic><topic>B. Microstructures</topic><topic>C. Analytical modeling</topic><topic>C. 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subjects | A. Polymer–matrix composites (PMCs) Applied sciences B. Microstructures C. Analytical modeling C. Micro-mechanics Composites Deformation Elastomers Exact sciences and technology Forms of application and semi-finished materials Laminates Mathematical analysis Mathematical models Micromechanics microstructure Particulate composites Physicochemistry of polymers Polymer industry, paints, wood polymers Strain Stress-strain relationships Technology of polymers |
title | Micromechanics models of particulate filled elastomer at finite strain deformation |
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