2004
DOI: 10.1016/j.ces.2003.11.008
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Molecular weight distribution modeling in low-density polyethylene polymerization; impact of scission mechanisms in the case of CSTR

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Cited by 37 publications
(18 citation statements)
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“…Based on the random segment connection algorithm, a number of research studies have been published on the prediction of the exact topological architecture of highly branched polymer chains. Most notably, Iedema and his co-workers [58,59] described a graph-based approach for efficient storage of the relevant polymer chain topological information while the chain length and branching distributions of the macromolecular segments were calculated via the implementation of a Galerkin on finite elements method. In a recent publication by the same group [60], the random segment connection algorithm was replaced by a backtracking algorithm that displayed limited applicability to real polymerization processes (i.e., with a comprehensive kinetic mechanism).…”
Section: Stochastic Monte Carlo Simulationsmentioning
confidence: 99%
“…Based on the random segment connection algorithm, a number of research studies have been published on the prediction of the exact topological architecture of highly branched polymer chains. Most notably, Iedema and his co-workers [58,59] described a graph-based approach for efficient storage of the relevant polymer chain topological information while the chain length and branching distributions of the macromolecular segments were calculated via the implementation of a Galerkin on finite elements method. In a recent publication by the same group [60], the random segment connection algorithm was replaced by a backtracking algorithm that displayed limited applicability to real polymerization processes (i.e., with a comprehensive kinetic mechanism).…”
Section: Stochastic Monte Carlo Simulationsmentioning
confidence: 99%
“…In the past 20 years, several mathematical models dealing with the calculation of the MWD of branched polymers have been published (Tobita and Hatanaka, 1996;Thomas, 1998;Pladis and Kiparissides, 1998;Iedema et al, 2000;Kim et al, 2004). A variety of numerical methods have been employed to calculate the MWD of branched polymers, including the 'numerical fractionation' method (Teymour and Campbell, 1992), Monte-Carlo simulations (Tobita and Hatanaka, 1996) and discrete weighted Galerkin methods (Wulkow, 1995).…”
Section: Introductionmentioning
confidence: 99%
“…The role of random scission in the development of the MWD for LDPE is not fully understood and requires special treatment. In general, random scission can be described by a two-step mechanism [see Equation (8) and (9)]. In the first step, a hydrogen atom is abstracted from the backbone of a 'dead' polymer chain by a 'live' polymer chain.…”
Section: Kinetic Mechanism and Polymerization Rate Functionsmentioning
confidence: 99%
“…[1][2][3][4][5][6][7][8] A variety of numerical methods have been employed, including the 'numerical fractionation' method, [9,10] Monte-Carlo simulations, [11,12] global orthogonal collocation, [13,14] and discrete weighted Galerkin methods. [15,16] Butte et al [17] described a 2-D sectional-grid method for solving the bivariate PBEs.…”
Section: Full Papermentioning
confidence: 99%
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