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- W2949161882 abstract "In this paper we consider a model which describes a polymer chain interacting with an infinity of equi-spaced linear interfaces. The distance between two consecutive interfaces is denoted by T = T_N and is allowed to grow with the size N of the polymer. When the polymer receives a positive reward for touching the interfaces, its asymptotic behavior has been derived in a previous paper, showing that a transition occurs when T_N approx log(N). In the present paper, we deal with the so-called depinning case, i.e., the polymer is repelled rather than attracted by the interfaces. Using techniques from renewal theory, we determine the scaling behavior of the model for large N as a function of T_N, showing that two transitions occur, when T_N approx N^{1/3} and when T_N approx N^{1/2} respectively." @default.
- W2949161882 created "2019-06-27" @default.
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- W2949161882 date "2009-01-19" @default.
- W2949161882 modified "2023-10-01" @default.
- W2949161882 title "Depinning of a polymer in a multi-interface medium" @default.
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