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      KCI등재 SCIE SCOPUS

      Thermo-mechanical finite element simulation and validation of rubber curing process

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      https://www.riss.kr/link?id=A108506258

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      다국어 초록 (Multilingual Abstract)

      Vulcanization, or curing, is a very important process in producing useful rubber products. The curing process takes place when heat is transferred to the rubber compounds inside a heated mold. The temperature distribution in the rubber significantly affects cure level distribution throughout the part. The problem of non-uniformity of cure level of the final product often occurs in a large rubber component, such as a tire or a rubber track, leading to poor quality and performance. The expansion of the rubber due to temperature increase and the rise of elastic modulus during the curing process lead to an increase in stress inside the mold, which can cause excessive mold deformation and the appropriate mold press force should be determined. This work’s aim was to develop a methodology for the analysis of the vulcanization process using a coupled thermo-mechanical finite element method to simulate a nonlinear heat transfer process coupled with curing kinetics and the evolution of thermal and mechanical properties. User subroutines UMATHT and UMAT were developed and implemented into the finite element package ABAQUS to evaluate the cure level distribution and stress developed inside the mold during curing. Experimental tests were carried out to study and evaluate the thermal, curing, and mechanical properties as dependent functions of temperature and cure level. A simple compression molding test was performed and the results were used to validate the simulated predictions. It is shown that the predictions of the temperature, cure level distribution in the rubber part and press force during curing process obtained from the developed finite element analysis are in the good agreement with the experimental data. Furthermore, the simulations with thermal and mechanical properties varying with temperature and cure level are closer to the measured data than one with constant properties.
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      Vulcanization, or curing, is a very important process in producing useful rubber products. The curing process takes place when heat is transferred to the rubber compounds inside a heated mold. The temperature distribution in the rubber significantly a...

      Vulcanization, or curing, is a very important process in producing useful rubber products. The curing process takes place when heat is transferred to the rubber compounds inside a heated mold. The temperature distribution in the rubber significantly affects cure level distribution throughout the part. The problem of non-uniformity of cure level of the final product often occurs in a large rubber component, such as a tire or a rubber track, leading to poor quality and performance. The expansion of the rubber due to temperature increase and the rise of elastic modulus during the curing process lead to an increase in stress inside the mold, which can cause excessive mold deformation and the appropriate mold press force should be determined. This work’s aim was to develop a methodology for the analysis of the vulcanization process using a coupled thermo-mechanical finite element method to simulate a nonlinear heat transfer process coupled with curing kinetics and the evolution of thermal and mechanical properties. User subroutines UMATHT and UMAT were developed and implemented into the finite element package ABAQUS to evaluate the cure level distribution and stress developed inside the mold during curing. Experimental tests were carried out to study and evaluate the thermal, curing, and mechanical properties as dependent functions of temperature and cure level. A simple compression molding test was performed and the results were used to validate the simulated predictions. It is shown that the predictions of the temperature, cure level distribution in the rubber part and press force during curing process obtained from the developed finite element analysis are in the good agreement with the experimental data. Furthermore, the simulations with thermal and mechanical properties varying with temperature and cure level are closer to the measured data than one with constant properties.

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      참고문헌 (Reference) 논문관계도

      1 J. D. Ferry, "Viscoelastic Properties of Polymers" John Wiley &Sons 1980

      2 M. H. R. Ghoreishy, "Three-dimensional finite element modeling of rubber curing process" 37 (37): 37-53, 2005

      3 S. Pornpeerakeat, "Three dimensional finite element program for determination of cure level in thick rubber part" 728 : 318-324, 2017

      4 M. André, "Thermo-mechanical behaviour of rubber materials during vulcanization" 42 (42): 4758-4778, 2005

      5 D. Adolf, "Rheology of Carbon-Black Filled Rubber During Cure" Sandia National Laboratories 1996

      6 P. Sae-oui, "Prediction of cure level in thick rubber" 28 : 385-391, 2002

      7 M. R. Kamal, "Kinetics and thermal characterization of thermoset cure" 13 (13): 59-64, 1973

      8 L. Gong, "Investigation on vulcanization degree and residual stress on fabric rubber composites" 209 : 472-480, 2019

      9 W. J. Toth, "Finite element evaluation of the state of cure in a tire" 19 (19): 178-212, 1991

      10 S. Limrungruengrat, "Finite element analysis for evaluation of cure level in a large rubber part" 5 (5): 9336-9343, 2018

      1 J. D. Ferry, "Viscoelastic Properties of Polymers" John Wiley &Sons 1980

      2 M. H. R. Ghoreishy, "Three-dimensional finite element modeling of rubber curing process" 37 (37): 37-53, 2005

      3 S. Pornpeerakeat, "Three dimensional finite element program for determination of cure level in thick rubber part" 728 : 318-324, 2017

      4 M. André, "Thermo-mechanical behaviour of rubber materials during vulcanization" 42 (42): 4758-4778, 2005

      5 D. Adolf, "Rheology of Carbon-Black Filled Rubber During Cure" Sandia National Laboratories 1996

      6 P. Sae-oui, "Prediction of cure level in thick rubber" 28 : 385-391, 2002

      7 M. R. Kamal, "Kinetics and thermal characterization of thermoset cure" 13 (13): 59-64, 1973

      8 L. Gong, "Investigation on vulcanization degree and residual stress on fabric rubber composites" 209 : 472-480, 2019

      9 W. J. Toth, "Finite element evaluation of the state of cure in a tire" 19 (19): 178-212, 1991

      10 S. Limrungruengrat, "Finite element analysis for evaluation of cure level in a large rubber part" 5 (5): 9336-9343, 2018

      11 I. Han, "Dynamic simulation of the tire curing process" 24 (24): 50-76, 1996

      12 M. Rafei, "Development of an advanced computer simulation technique for the modeling of rubber curing process" 47 (47): 539-547, 2009

      13 M. Fernando, "Cure simulation of large rubber components : a comparison of compression and extrusion molding" 85 (85): 495-512, 2012

      14 R. Plachy, "Compressibility of unvulcanized natural and EPDM rubber : new experimental protocol and data evaluation in the framework of large strain elasticity theory" 123 : 334-344, 2017

      15 Dassault Systèmes, "ABAQUS Documentation Version 2016"

      16 T. Berger, "A thermo-mechanical material model for rubber curing and tire manufacturing simulation" 66 (66): 513-535, 2020

      17 Q. Adam, "A thermo-mechanical finite element material model for the rubber forming and vulcanization process: from unvulcanized to vulcanized rubber" 185-186 : 365-379, 2020

      18 M. H. R. Ghoreishy, "A state-of-the-art review on the mathematical modeling and computer simulation of rubber vulcanization process" 25 (25): 89-109, 2016

      19 A. R. Trivedi, "A simple rate-temperature dependent hyperelastic model applied to neoprene rubber" 6 : 336-347, 2020

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