Density Profiles of Semi-Dilute Polymer Solutions Near a Hard Wall: Monte Carlo Simulation

1989 ◽  
Vol 153 ◽  
Author(s):  
Wan Y. Shih ◽  
Wei-Heng Shih ◽  
Ilhan A. Aksay

A semi-dilute polymer solution is one in which polymers overla1p. The bulk properties of semi-dilute polymer solutions have been studied extensively and much has been known. The scaling theory has been very successful. 1,2 The predictions of the scaling theory about various physical quantities as a function of polymer concentration, c, have been confirmed experimentally. 1,3

1996 ◽  
Vol 74 (1-2) ◽  
pp. 65-76 ◽  
Author(s):  
A. Trokhymchuk ◽  
D. Henderson ◽  
S. Sokołowski

We performed Monte-Carlo computer simulations of a fluid of chemically reacting, or overlapping, hard spheres near a hard wall. The model of the interparticle potential is that introduced by Cummings and Stell. This investigation is directed to the determination of the structure of the fluid at the wall, and the orientation of the dimers in particular. In addition, we applied the singlet Percus–Yevick, hypernetted chain and Born–Green–Yvon equations to calculate the total density profiles of the particles. A comparison with the Monte-Carlo data indicates that the singlet Percus–Yevick theory is superior and leads to results that are in reasonable agreement with simulations for all the parameters investigated. We also calculated the average numbers of dimers formed in the bulk part of the system and the results are compared with different theoretical predictions.


1997 ◽  
Vol 08 (03) ◽  
pp. 589-593 ◽  
Author(s):  
Marcus Fobbe

This article discusses the results of simulations of polymer solutions with the Larson model. The point of interest was the relaxation behavior after a temperature jump. It could be shown that the relaxation time is not independent from the polymer size.


2018 ◽  
Vol 149 (8) ◽  
pp. 084701 ◽  
Author(s):  
Seth C. Martin ◽  
Brian B. Laird ◽  
Roland Roth ◽  
Hendrik Hansen-Goos

1999 ◽  
Vol 32 (2) ◽  
pp. 499-505 ◽  
Author(s):  
Luis A. Molina ◽  
Juan J. Freire

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