Kinetic finite element model to optimize sulfur vulcanization: Application to extruded epdm weather-strips

A numerical two-phase approach based on experimental scorch curve data fitting, to predict the optimal exposure time and cure temperature of extruded thick items is applied for the study of a real weather-strip. In the first phase, an existing single equation kinetic model is used to predict the crosslinking density under sulfur vulcanization at variable temperatures. The model requires the calibration of only three kinetic constants. The variation with respect to temperature of such parameters is then evaluated by means of two experimental cure curves performed at two different temperatures. In the second phase, kinetic reaction parameters are implemented in finite element software, to perform thermal analyses on an extruded weather-strip. Once evaluated the final mechanical properties of the item point by point, a set of compression tests is numerically simulated, assuming that the rubber behaves as a Mooney–Rivlin material under the large deformations. Elastic properties of the item are evaluated as a function of the vulcanization degree evaluated in the second phase. It is found that suboptimal vulcanizations result into lower elastic moduli and hence great deformability, sometimes incompatible with real scale engineering applications. POLYM. ENG. SCI., 2013. © 2012 Society of Plastics Engineers

[1]  Musa R. Kamal,et al.  Kinetics and thermal characterization of thermoset cure , 1973 .

[2]  C. T. Loo High temperature vulcanization of elastomers: 2. Network structures in conventional sulphenamide-sulphur natural rubber vulcanizates , 1974 .

[3]  J. L. Koenig,et al.  Compounding Variables Influencing the Reversion Process in Accelerated Curing of Natural Rubber , 1982 .

[4]  J. L. Koenig,et al.  Solid State Carbon-13 NMR Studies of Elastomers. XL N-t-Butyl Benzothiazole Sulfenimide Accelerated Sulfur Vulcanization of cis-Polyisoprene at 75 MHz , 1993 .

[5]  J. L. Koenig,et al.  A review of sulfur crosslinking fundamentals for accelerated and unaccelerated vulcanization , 1993 .

[6]  Thomas F. Coleman,et al.  On the convergence of interior-reflective Newton methods for nonlinear minimization subject to bounds , 1994, Math. Program..

[7]  John S. Dick,et al.  Alternate instrumental methods of measuring scorch and cure characteristics , 1995 .

[8]  A. I. Leonov,et al.  A Study of the Vulcanization Kinetics of an Accelerated-Sulfur SBR Compound , 1996 .

[9]  A. I. Leonov,et al.  A Kinetic-Model for Sulfur Accelerated Vulcanization of a Natural-Rubber Compound , 1996 .

[10]  M. F. Chen,et al.  Cure characteristics of unaccelerated sulfur vulcanization of epoxidized natural rubber , 1996 .

[11]  Yuksel Gur,et al.  Nonlinear analysis of automotive door weatherstrip seals , 1997 .

[12]  B. T. Poh,et al.  Effect of silane coupling agents on the mooney scorch time of silica-filled natural rubber compound , 1998 .

[13]  K. W. Wong,et al.  Effect of blend ratio on Mooney scorch time of rubber blends , 1998 .

[14]  B. T. Poh,et al.  Dependence of Mooney scorch time of SMR L, ENR 25, and ENR 50 on concentration and types of antioxidants , 1999 .

[15]  Miroslava Duskova,et al.  Cure Curve with Two Plateaus - The Result of Individual Vulcanization Reactions , 2001 .

[16]  B. T. Poh,et al.  Mooney scorch time and cure index of epoxidized natural rubber in presence of sodium carbonate , 2001 .

[17]  Guoqun Zhao,et al.  Investigation of computer-aided engineering of silicone rubber vulcanizing (II)—finite element simulation of unsteady vulcanization field , 2002 .

[18]  K. S. Tan,et al.  Effect of filler loading on tensile and tear properties of SMR L/ENR 25 and SMR L/SBR blends cured via a semi-efficient vulcanization system , 2002 .

[19]  Mary C. Boyce,et al.  Durometer Hardness and the Stress-Strain Behavior of Elastomeric Materials , 2003 .

[20]  Guoqun Zhao,et al.  Investigation of computer-aided engineering of silicone rubber vulcanizing (I)—vulcanization degree calculation based on temperature field analysis , 2003 .

[21]  M. Ghoreishy,et al.  Finite element analysis of a thermoplastic elastomer melt flow in the metering region of a single screw extruder , 2005 .

[22]  Domenico Mundo,et al.  Dynamic characterization and numerical modelling of automotive rubber connections , 2006 .

[23]  A. Zaldua,et al.  Techniques used for determining cure kinetics of rubber compounds , 2007 .

[24]  Vanja Kosar,et al.  Modelling and simulation of the continuous power cable processing , 2007 .

[25]  Seong-Beom Lee,et al.  Prediction for Weather Strip Using Nonlinear Finite Element Analysis , 2008 .

[26]  Jae-Hoon Kim,et al.  Finite element analysis of rubber extrusion forming process for automobile weather strip , 2008 .

[27]  Federico Milani,et al.  Genetic algorithm for the optimization of rubber insulated high voltage power cables production lines , 2008, Comput. Chem. Eng..

[28]  Gabriele Milani,et al.  Optimal vulcanization of 2D–3D EPM/EPDM thick elements through peroxidic mixtures , 2009 .

[29]  Gabriele Milani,et al.  A Numerical Model for the Optimal Vulcanization of 2D Polar Rubber Compounds Using Microwaves , 2009 .

[30]  Lijia An,et al.  Combined Effects of Hot Curing Conditions and Reaction Heat on Rubber Vulcanization Efficiency and Vulcanizate Uniformity , 2009 .

[31]  Arantxa Eceiza,et al.  Accelerator adsorption onto carbon nanotubes surface affects the vulcanization process of styrene–butadiene rubber composites , 2009 .

[32]  Vanja Kosar,et al.  Crosslinking of an unsaturated polyester resin in the mould: Modelling and heat transfer studies , 2010 .

[33]  Gabriele Milani,et al.  A Three-Function Numerical Model for the Prediction of Vulcanization-Reversion of Rubber During Sulfur Curing , 2011 .

[34]  Gabriele Milani,et al.  EPDM accelerated sulfur vulcanization: a kinetic model based on a genetic algorithm , 2011 .

[35]  Gabriele Milani,et al.  Simple kinetic numerical model based on rheometer data for ethylene–propylene–diene monomer accelerated sulfur crosslinking , 2012 .