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Modelling of polymers

Of particular interest has been the study of the polymer configurations at the solid-liquid interface. Beginning with lattice theories, early models of polymer adsorption captured most of the features of adsorption such as the loop, train, and tail structures and the influence of the surface interaction parameter (see Refs. 57, 58, 62 for reviews of older theories). These lattice models have been expanded on in recent years using modem computational methods [63,64] and have allowed the calculation of equilibrium partitioning between a poly-... [Pg.399]

Two-dimensional models can be used to provide effective approximations in the modelling of polymer processes if the flow field variations in the remaining (third) direction are small. In particular, in axisymraetric domains it may be possible to ignore the circumferential variations of the field unlaiowns and analytically integrate the flow equations in that direction to reduce the numerical model to a two-dimensional form. [Pg.17]

As mentioned in Chapter 2, the numerical solution of the systems of algebraic equations is based on the general categories of direct or iterative procedures. In the finite element modelling of polymer processing problems the most frequently used methods are the direet methods. [Pg.199]

Iterative solution methods are more effective for problems arising in solid mechanics and are not a common feature of the finite element modelling of polymer processes. However, under certain conditions they may provide better computer economy than direct methods. In particular, these methods have an inherent compatibility with algorithms used for parallel processing and hence are potentially more suitable for three-dimensional flow modelling. In this chapter we focus on the direct methods commonly used in flow simulation models. [Pg.199]

PRACTICAL ASPECTS OF FINITE ELEMENT MODELLING OF POLYMER PROCESSING... [Pg.275]

Computational Modeling of Polymers J. Bicerano, Ed., Dekker, new York (1992). Computer Simulation of Polymers E. A. Coulbourne, Ed., Longman-Harlow, London (1992). [Pg.316]

Quantum meehanieal modeling of polymer systems is reviewed in... [Pg.316]

The bond fluctuation model (BFM) [51] has proved to be a very efficient computational method for Monte Carlo simulations of linear polymers during the last decade. This is a coarse-grained model of polymer chains, in which an effective monomer consists of an elementary cube whose eight sites on a hypothetical cubic lattice are blocked for further occupation (see... [Pg.515]

The simplest model of polymers comprises random and self-avoiding walks on lattices [11,45,46]. These models are used in analytical studies [2,4], in particular in the numerical implementation of the self-consistent field theory [4] and in studies of adsorption of polymers [35,47-50] and melts confined between walls [24,51,52]. [Pg.559]

K. Binder. Monte Carlo and molecular dynamics simulations of amorphous polymers. In J. Bicerano, ed. Computational Modeling of Polymers. New York Marcel Dekker, 1992, pp. 221-295. [Pg.626]

R. Keshavaraj, R. W. Tock, and D. Haycook, Feedforward Neural Network Modeling of Biaxial Deformation of Airbag Fabrics ANTEC 95 Proceedings, SPE Technical Papers, Modeling of Polymer Properties and Processes, Boston (May 1995). [Pg.32]

Flow-induced degradation is intimately related to the nonequilibrium conformation of polymer coils and any attempt to interpret the process beyond the phenomenological stage would be incomplete without a sound understanding of chain dynamics. To make the paper self-contained and to provide a theoretical basis for the discussion, we have included some fundamental models of polymer dynamics in the next section which may also serve as a guideline for future work in the field of polymer degradation in flow. For the first-time reader, however, this section is not absolutely necessary. Further, any reader familiar with molecular rheology or interested only in experimental results can skip this section, only to go back whenever a reference is needed. [Pg.78]

Our laboratory has planned the theoretical approach to those systems and their technological applications from the point of view that as electrochemical systems they have to follow electrochemical theories, but as polymeric materials they have to respond to the models of polymer science. The solution has been to integrate electrochemistry and polymer science.178 This task required the inclusion of the electrode structure inside electrochemical models. Apparently the task would be easier if regular and crystallographic structures were involved, but most of the electrogenerated conducting polymers have an amorphous and cross-linked structure. [Pg.373]

The topic of molecular motion is an active one in experimental and theoretical polymer physics, and we may expect that in time the simple reptation model will be superseded by more sophisticated models. However, in the form presented here, reptation is likely to remain important as a semi-quantitative model of polymer motion, showing as it does the essential similarity of phenomena which have their origin in the flow of polymer molecules. [Pg.75]

Finite Element Modeling of Polymer Flow and Heat Transfer in Processing Equipment... [Pg.521]

DUMAS DIXIT Modeling of Polymer FUfw and Heat Transfer... [Pg.523]

Hamielec, A.E., Computer Applications Modeling of Polymer Reactor Systems , Proceedings - Polymer Characterization Conference, Cleveland State University. Division of Continuing Mucation, Qeveland, Ohio, April 30 - May 1, 1974. [Pg.181]


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A Study on the Creep Model of Polymer Concrete using Recycled Polyester Resin

A model for post-yield plastic flow of glassy polymers

Bead-spring model of polymer

Bulk Properties of Model Branched Polymers

Chemically specific molecular-structure models of amorphous polymers

Cluster model of polymers

Coarse-grained models of polymer chains

Computer model of polymer

Computer modeling of polymer crystallization

Computer-Modeling of Polymers

Extension of iSAFT model to grafted polymer chains

Finite element analysis (FEA) modelling of fiber-reinforced polymer (FRP) repair in offshore risers

Flory-Huggins model of polymer mixtures

Grain Modeling of Polymers

Kinetic model of postpolymerization in the polymer-monomeric phase

Lattices models of polymers

Length and Energy Scales of Minimal, Coarse-Grained Models for Polymer-Solid Contacts

MODELLING OF A POLYMER REACTOR

Mathematical Modeling of Structure Evolution in Phase Separating Polymer Systems

Model of Polymer Chain

Modeling of Polymer Matrix Nanocomposites

Modeling of Processes Involving Polymers for Pharmaceutical Applications

Modeling of polymer flows in melt spinning

Modeling the Shear Viscosity Function of Filled Polymer Systems

Modeling the Viscoelastic Behavior of Crystalline Polymers

Modelling of polymer and tracer dispersion

Modelling the shape of a polymer molecule

Models Used in Monte Carlo Simulations of Polymers

Models for the Crystalline Structure of Polymers

Models of Charge Transport in Conducting Polymers

Models of Diffusion in Porous Polymer Matrices

Models of polymer degradation

Molecular Models of Viscoelastic Polymers

More Realistic Model for Application of Piezoelectric Polymer Fiber to Catheter

Morphological studies of model ionic polymers

Multiscale Modeling and Coarse Graining of Polymer Dynamics Simulations Guided by Statistical Beyond-Equilibrium Thermodynamics

Multiscale Modeling and Simulation of Polymer Nanocomposites

Neural Networks Used for Modeling of Processes Involving Pharmaceutical Polymers

Nucleation Models for Oxidation of Conducting Polymers

Overview of polymer simulation models

Polaron-bipolaron model of conducting polymers

Polymer Model and Classification of Configurations

Preparation of Model Polymer Colloids by Emulsion Polymerization

Rotational isomeric state model of polymers

Solution Properties of Model Branched Polymers

Statistical models of hydrated polymer chains

Steady-State Compliance of Model Star Polymers

The Fractal Models of Epoxy Polymers Curing Process

The Model of a Network Polymer

Theory of Polymer Viscoelasticity — Elastic Dumbbell Model

Theory of Polymer Viscoelasticity — Entanglement and the Doi Edwards (Reptation) Model

Theory of Polymer Viscoelasticity — The Rouse Model

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