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Directed models of polymers, interfaces, and clusters : scaling and finite-size properties

Author: V Privman; N M Švrakić
Publisher: Berlin ; New York : Springer-Verlag, ©1989.
Series: Lecture notes in physics, 338.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Summary:
This monograph gives a detailed introductory exposition of research results for various models, mostly two-dimensional, of directed walks, interfaces, wetting, surface adsorption (of polymers), stacks, compact clusters (lattice animals), etc. The unifying feature of these models is that in most cases they can be solved analytically. The methods used include transfer matrices, generating functions, recurrence  Read more...
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Genre/Form: Electronic books
Additional Physical Format: Print version:Privman, V. (Vladimir), 1955-
Directed models of polymers, interfaces, and clusters.
Berlin ; New York : Springer-Verlag, ©1989
(DLC) 89021587
(OCoLC)20130971
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: V Privman; N M Švrakić
ISBN: 9783540481201 3540481206
OCLC Number: 233810204
Reproduction Notes: Electronic reproduction. [S.l.] : HathiTrust Digital Library, 2010. MiAaHDL
Description: 1 online resource (vi, 120 pages) : illustrations.
Details: Master and use copy. Digital master created according to Benchmark for Faithful Digital Reproductions of Monographs and Serials, Version 1. Digital Library Federation, December 2002.
Series Title: Lecture notes in physics, 338.
Responsibility: V. Privman, N.M. Švrakić.

Abstract:

This monograph gives a detailed introductory exposition of research results for various models, mostly two-dimensional, of directed walks, interfaces, wetting, surface adsorption (of polymers), stacks, compact clusters (lattice animals), etc. The unifying feature of these models is that in most cases they can be solved analytically. The methods used include transfer matrices, generating functions, recurrence relations, and difference equations, and in some cases involve utilization of less familiar mathematical techniques such as continued fractions and q-series. The authors emphasize an overall view of what can be learned generally of the statistical mechanics of anisotropic systems, including phenomena near surfaces, by studying the solvable models. Thus, the concept of scaling and, where known, finite-size scaling properties are elucidated. Scaling and statistical mechanics of anisoptropic systems in general are active research topics. The volume provides a comprehensive survey of exact model results in this field.

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