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Bibliographic Complements

X exp(p(/ )A ), knowing the radius of convergence is equivalent to knowing the free energy. In [Fisher (1984)] and in the physical papers cited therein there are then ingenious arguments to extract more information on the properties of the system. We take instead a renewal theory approach ([Feller (1971)], [Asmussen (2003)]) and aim directly for the asymptotic behavior of Z f this yields naturally estimates that go well beyond catching [Pg.46]

The literature on DNA denaturation and Poland-Scheraga models is extremely vast, including various review articles, see in particular [Richard and Guttmann (2004)]. For a more concise, but still rather clear exposition we suggest [Kafri et al. (2000)]. [Pg.47]

For force induced unzipping or delocalization in model systems, but motivated by biopolymer experiments, we signal [Marenduzzo et al. (2001)] and [Lubensky and D. R. Nelson (2000)], even if our approach is rather different. An example of application of the same models outside of the biopolymer context can be found in [Kafri et al. (2006)]. Formula (1.41) extends easily to disordered cases, see [Giacomin (2004), Ex. 2.3] and from it a number of conclusions can be easily drawn. [Pg.47]

See Chapters 4 to 9 and relative bibliographic complements. The annealed model is treated for example in [Sinai and Spohn (1996)]. [Pg.47]

We point out that recently a number of very interesting books on various disordered models have been published in particular [Bolthausen and Sznitman (2002)], [Bovier (2006)], [Sznitman (1998)] and [Talagrand (2003)]. [Pg.47]


The authors are grateful to Prof. M.I. Chaudary (Pakistan), Prof. A. Ulubelen and Prof. G. Top9U (Turkey), Dr. X. Cachet and Dr. C. Bruneau (France) for their helpful bibliographic complements. [Pg.821]

An even quicker (due) discussion on self-avoiding models is instead relegated to the bibliographic complements (Section 1.10). [Pg.43]

The smoothing effect of disorder in pinning models is a controversial issue in the physical literature, at least for a > 1. These are precisely the return probabilities considered to be of relevance for the DNA denat-uration modeling (see Section 1.4 and relative bibliographic complements). Relevant papers that attack the problem of regularity in disordered Poland-Scheraga models are in particular [Cule and Hwa (1997)], [Tang and Chate (2001)], [Blossey and Carlon (2003)], [Schafer (2005)], [Coluzzi (2005)],... [Pg.123]

CA File, a bibliographic online database with full abstracts, added to complement the structure-search... [Pg.279]

The bibliographical elements attached, and in particular [DUT 04] and namely [INN 08], complement this chapter. [Pg.342]


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