Polymer desorption under pulling: first order phase transition without phase coexistence

Details Polymer desorption under pulling: first order phase transition without phase coexistence Polymer desorption under pulling: first order phase transition without phase coexistence

2009-09-13

arxiv.org/abs/0909.2435v1

Physics

Condensed Matter

Soft Condensed Matter

Conference paper for "Recent Development in Computer Simulation Studies in Condensed Matter Physics", 22-nd Annual Workshop, A

Scientific paper

We show that when a self-avoiding polymer chain is pulled off a sticky surface by force applied to the end segment, it undergoes a first-order thermodynamic phase transition albeit without phase coexistence. This unusual feature is demonstrated analytically by means of a Grand Canonical Ensemble (GCE) description of adsorbed macromolecules as well as by Monte Carlo simulations of an off-lattice bead-spring model of a polymer chain. Theoretical treatment and computer experiment can be carried out both in the constant-force f statistical ensemble and in the constant-height h ensemble. We find that the force-assisted desorption undergoes a first-order dichotomic phase transition whereby phase coexistence between adsorbed and desorbed states does not exist. In the f-ensemble the order parameter (the fraction of chain contacts with the surface) is characterized by huge fluctuations when the pulling force attains a critical value f_D. In the h-ensemble, in contrast, fluctuations are always finite at the critical height h_D. The derived analytical expressions for the probability distributions of the basic structural units of an adsorbed polymer, such as loops, trains and tails, in terms of the adhesive potential and f or h, provide a full description of the polymer structure and behavior upon force-assisted detachment. In addition, one finds that the hitherto controversial value of the universal critical adsorption exponent \phi depends essentially on the extent of interaction between the loops adsorbed chain so that \phi may vary within the limits 0.39 < \phi < 0.59.

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