2013
DOI: 10.1002/aic.14144
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Reactor modeling and recipe optimization of polyether polyol processes: Polypropylene glycol

Abstract: The reactor modeling and recipe optimization of conventional semibatch polyether polyol processes, in particular for the polymerization of propylene oxide to make polypropylene glycol, is addressed. A rigorous mathematical reactor model is first developed to describe the dynamic behavior of the polymerization process based on first‐principles including the mass and population balances, reaction kinetics, and vapor‐liquid equilibria. Next, the obtained differential algebraic model is reformulated by applying a … Show more

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Cited by 41 publications
(51 citation statements)
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“…1. A complex model for this process has been proposed in [40], which was employed in [41] for NMPC and in [42] Fig. 1.…”
Section: Case Studymentioning
confidence: 99%
See 1 more Smart Citation
“…1. A complex model for this process has been proposed in [40], which was employed in [41] for NMPC and in [42] Fig. 1.…”
Section: Case Studymentioning
confidence: 99%
“…The missing parameter values including the vaporliquid equilibrium equations and temperature correlations can be found in [40]. The aim of the control algorithm is to minimize the required remaining batch time (t f [s]) to achieve a specified number average molecular weight (NAMW[g/mol]) of the final product of 350g/mol and ensuring that the amount of monomer (PO) at the end of the batch does not exceed 1000ppm.…”
Section: Case Studymentioning
confidence: 99%
“…In the population balance equations for the polymer chains were reformulated to eliminate stiffness due to the fast exchange reactions. To overcome this, a nullspace projection method was applied to isolate the fast equilibrium reactions from differential balance equations and to model their quasi‐steady states with algebraic equations. As a result of the reformulation procedure, two pseudo‐species X and Y are introduced: true X normalnnormalA normal, normalnnormalB normalS = G normalnnormalA normal, normalnnormalB normalS + D normalnnormalA normal, normalnnormalB normalS ,normal S{A,B}, nnormalA , nnormalB 0 true Y normalnnormalA normal, normalnnormalB normalS = Q normalnnormalA normal, normalnnormalB normalS + R normalnnormalA normal, normalnnormalB normalS ,normal S{A,B}, nnormalA , nnormalB 0 …”
Section: Modeling Of Copolymerization Processmentioning
confidence: 99%
“…In [30] the population balance equations for the polymer chains were reformulated to eliminate stiffness due to the fast exchange reactions. To overcome this, a nullspace projection method [32] was applied to isolate the fast equilibrium reactions from differential balance equations and to model their quasi-steady states with algebraic equations. As a result of the reformulation procedure, two pseudo-species X and Y are introduced:…”
Section: Modeling Of Copolymerization Processmentioning
confidence: 99%
“…In a semibatch reactor, the contents of the reactor change throughout the batch, so the on-line NIR can monitor the changes and help determine the completion of the batch. For semibatch reactors, Dow [25] will utilize offline modeling of the process built on kinetics and thermodynamic properties developed on the lab scale. These offline models are used to set the recipe for safe and efficient operations.…”
Section: Polyol/polyglycolmentioning
confidence: 99%