Dynamics of Selfavoiding Tethered Membranes I Model A Dynamics (Rouse Model)

Abstract

The dynamical scaling properties of selfavoiding polymerized membranes with internal dimension D are studied using model A dynamics. It is shown that the theory is renormalizable to all orders in perturbation theory and that the dynamical scaling exponent z is given by z=2+D/nu. This result applies especially to membranes (D=2) but also to polymers (D=1), for which this scaling relation had been suggested but not proven.

Rev-Tex, 12 .eps-files, some type-errors eliminated and representation simplified

References in corpus (3)

• Scaling of Selfavoiding Tethered Membranes: 2-Loop Renormalization Group Results
• Renormalization and Hyperscaling for Self-Avoiding Manifold Models
• Renormalization Theory for the Self-Avoiding Polymerized Membranes

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