JOURNAL ARTICLE

Molecular‐weight distribution attainable in a batch free‐radical polymerization

Kee‐Youn YooHyun‐Ku Rhee

Year: 1999 Journal:   AIChE Journal Vol: 45 (6)Pages: 1298-1308   Publisher: Wiley

Abstract

Abstract The attainable values of molecular‐weight distribution (MWD) specified by the degree of polymerization and the polydispersity in a batch free‐radical polymerization reactor are described. The two‐step method based on the quadratic profile of the instantaneous degree of polymerization is used to obtain the recipe producing the polymer with the desired MWD specification. The analytic solution for the quadratic profile is derived and analyzed in order to estimate the attainable MWD given the constraints on the range of the instantaneous degree of polymerization. The entire computational procedure is intelligently organized, and thus the actual computational load is very low compared to the conventional optimization scheme. The MWD attainable under a specific operating condition with constraints in a batch styrene polymerization reactor is visualized and various reactor temperature trajectories that would produce the desired polymer product are calculated. The ability to predict the attainable MWD allows an engineer to easily design the recipes that would meet the desired MWD specification.

Keywords:
Polymerization Dispersity Molar mass distribution Polymer Radical polymerization Batch reactor Materials science Degree of polymerization Computer science Process engineering Control theory (sociology) Chemistry Polymer chemistry Engineering Organic chemistry Catalysis Composite material

Metrics

7
Cited By
2.93
FWCI (Field Weighted Citation Impact)
13
Refs
0.90
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Process Optimization and Integration
Physical Sciences →  Engineering →  Control and Systems Engineering
Thermal and Kinetic Analysis
Physical Sciences →  Materials Science →  Materials Chemistry
Computational Drug Discovery Methods
Physical Sciences →  Computer Science →  Computational Theory and Mathematics

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