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Polymeric systems simulation

The complexity of polymeric systems make tire development of an analytical model to predict tlieir stmctural and dynamical properties difficult. Therefore, numerical computer simulations of polymers are widely used to bridge tire gap between tire tlieoretical concepts and the experimental results. Computer simulations can also help tire prediction of material properties and provide detailed insights into tire behaviour of polymer systems. A simulation is based on two elements a more or less detailed model of tire polymer and a related force field which allows tire calculation of tire energy and tire motion of tire system using molecular mechanisms, molecular dynamics, or Monte Carlo teclmiques 1631. [Pg.2537]

Direct experiment-simulation quasielastic neutron scattering comparisons have been perfonned for a variety of small molecule and polymeric systems, as described in detail in Refs. 4 and 18-21. The combination of simulation and neutron scattering in the analysis of internal motions in globular proteins was reviewed in 1991 [3] and 1997 [4]. [Pg.248]

The polymerization system for which experiments were performed is represented by the mathematical model consisting of Equations 1 and 7. Their steady state solutions are utilized for kinetic evaluation of rate constants. Dynamic simulations incorporate viscosity dependency. [Pg.377]

This paper will discuss the formulation of the simulator for the filament winding process which describes the temperature and extent of cure in a cross-section of a composite part. The model consists of two parts the kinetic model to predict the curing kinetics of the polymeric system and the heat transfer model which incorporates the kinetic model. A Galerkin finite element code was written to solve the specially and time dependent system. The program was implemented on a microcomputer to minimize computer costs. [Pg.257]

It is the purpose of this section to review ways in which processes involving electrons are either explicitly accounted for in calculations on polymeric systems or in which a more or less rigorous abstraction from the electronic degrees of freedom into effective models of a coarser-grained nature is performed. The next level up from electrons is obviously atoms. Hence, this section deals mainly with the connection between quantum chemistry and atomistic (force field) simulations. Calculations which exclusively use quantum chemistry are not covered. This excludes, for example, all of the recent work on metallocene catalysis. [Pg.52]

Off-line analysis, controller design, and optimization are now performed in the area of dynamics. The largest dynamic simulation has been about 100,000 differential algebraic equations (DAEs) for analysis of control systems. Simulations formulated with process models having over 10,000 DAEs are considered frequently. Also, detailed training simulators have models with over 10,000 DAEs. On-line model predictive control (MPC) and nonlinear MPC using first-principle models are seeing a number of industrial applications, particularly in polymeric reactions and processes. At this point, systems with over 100 DAEs have been implemented for on-line dynamic optimization and control. [Pg.87]

This controller was applied to a methylmethacrylate (MMA) solution ho-mopol nnerization conducted in a continuous stirred tank reactor. The solvent and initiator are ethyl acetate and benzoyl peroxide, respectively. The polymerization system parameters for numerical simulations have been taken... [Pg.107]

Curro.J.G. Computer simulation of semi-dilute polymeric systems. Paper presented at 1973 March Meeting of the American Physical Society, San Diego. [Pg.164]

The molecular motion in MD simulation is deterministic by solving a Hamiltonian system (Allen and Tildesley, 1996). For the precise description of the polymeric systems, Langevin dynamics (Grest, 1996) were employed, where the force acting on the z th bead in the ath molecule can be calculated by the following equation ... [Pg.79]

Figure 20. Simulated conversion response of continuous polymerization system to a load disturbance under closed-loop control with IAE optimum controller tuning constants and manipulation of initiator flow rate at 0.06 mol/L H20 surfactant and 50°C catalyst feed concentration—STD feedback (-) vs. Figure 20. Simulated conversion response of continuous polymerization system to a load disturbance under closed-loop control with IAE optimum controller tuning constants and manipulation of initiator flow rate at 0.06 mol/L H20 surfactant and 50°C catalyst feed concentration—STD feedback (-) vs.
The first attempts in the direction of simulating theoretically at an atomistic level the diffusion of simple gas molecules in a polymer matrix were made more than two decades ago (100). But, the systematic development of ab initio computer simulations of penetrant diffusion in polymeric systems dates only from the late 80 s (101-104). At the beginning of the 90 s it was achieved to simulate some qualitative aspects such as the diffusion mechanism, temperature, and pressure dependence of diffusion coefficients (105-109). The polymers chosen for investigation mainly fell into two categories either they were easily described (model elastomers or polyethylene) or they were known to have, for simple permanent gases like H2, 02, N2, H20 or CH4,... [Pg.141]

Application of quantum chemical methods to polymeric systems is complicated. The computer hardware capabilities to deal with real polymers are, at this point, inadequate. In general, the CPU requirements grow with the fourth to sixth power of the number of functions used and the system Hamiltonian does not normally contain information about the solvent. The major limitation is the length of time that can be simulated. Important dynamic polymer properties are associated with relaxation times that are many orders of magni-... [Pg.153]

G. C. Rutledge and U. W. Suter, Polym. Prepr. ACS, Div. Polym. Chem., 30(2), 71 (1989). Molecular Simulation of Highly Ordered Polymeric systems. [Pg.203]

The Monte Carlo (MC) and MD simulation, although still in their infantile stages, will provide in depth insight into the structure of nanocomposites at a nanoscopic level. For bulk polymeric systems, however, numerous mathematical modeling and simulation tools already exist. Manias et al. examined polystyrene based nanocomposite via MD simulations. [Pg.2307]


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