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Article overview
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Mean Area of Self-Avoiding Loops | John Cardy
; | Date: |
8 Oct 1993 | Subject: | cond-mat hep-th | Abstract: | The mean area of two-dimensional unpressurised vesicles, or self-avoiding loops of fixed length $N$, behaves for large $N$ as $A_0 N^{3/2}$, while their mean square radius of gyration behaves as $R^2_0 N^{3/2}$. The amplitude ratio $A_0/R_0^2$ is computed exactly and found to equal $4pi/5$. The physics of the pressurised case, both in the inflated and collapsed phases, may be usefully related to that of a complex O(n) field theory coupled to a U(1) gauge field, in the limit $n o 0$. | Source: | arXiv, cond-mat/9310013 | Other source: | [GID 330798] pmid10055648 | Services: | Forum | Review | PDF | Favorites |
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