Annealed Scaling for a Charged Polymer
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[1] R. D. Santos,et al. The quenched limiting distributions of a charged-polymer model , 2013, 1312.0751.
[2] D. Ioffe,et al. Self-Attractive Random Walks: The Case of Critical Drifts , 2011, 1104.4615.
[3] T. Mountford,et al. Crossing velocities for an annealed random walk in a random potential , 2011, 1103.0515.
[4] A. Asselah. Annealed upper tails for the energy of a charged polymer , 2011 .
[5] D. Khoshnevisan,et al. Charged Polymers in the Attractive Regime: A First-Order Transition from Brownian Scaling to Four-Point Localization , 2010, 1011.1452.
[6] Yueyun Hu,et al. Strong approximations in a charged-polymer model , 2009, Period. Math. Hung..
[7] A. Asselah. Annealed Lower Tails for the Energy of a Charged Polymer , 2009, 0909.5291.
[8] Xia Chen. Limit laws for the energy of a charged polymer , 2008, 0808.3037.
[9] F. Hollander,et al. Large deviations for the one-dimensional Edwards model , 2002, math/0203214.
[10] M. Biskup,et al. Long-time tails in the parabolic Anderson model with bounded potential , 2000, math-ph/0004014.
[11] W. König,et al. Central limit theorem for the Edwards model , 1997 .
[12] B. Tóth. Generalized Ray-Knight theory and limit theorems for self-interacting random walks on $\mathbb{Z}^1$ , 1996 .
[13] W. König. A central limit theorem for a one-dimensional polymer measure , 1996 .
[14] Bálint Tóth,et al. The "true'' self-avoiding walk with bond repulsion on Z: limit theorems , 1995 .
[15] F. Hollander,et al. Scaling for a random polymer , 1995 .
[16] F. Hollander,et al. On a variational problem for an infinite particle system in a random medium Part II: The local growth rate , 1994 .
[17] B. Derrida,et al. Low-temperature properties of directed walks with random self interactions , 1994 .
[18] F. Hollander,et al. A Variational Characterization of the Speed of a One-Dimensional Self- Repellent Random Walk , 1993 .
[19] R. Durrett. Probability: Theory and Examples , 1993 .
[20] B. Derrida,et al. A Model of Directed Walks with Random Self-Interactions , 1992 .
[21] M. Kardar,et al. Polymers with Random Self-Interactions , 1991 .
[22] Martin Zerner,et al. Quelques propriétés spectrales des opérateurs positifs , 1987 .
[23] P. Ney. A refinement of the coupling method in renewal theory , 1981 .
[24] Michael G. Crandall,et al. Bifurcation, perturbation of simple eigenvalues, itand linearized stability , 1973 .
[25] William Feller,et al. An Introduction to Probability Theory and Its Applications , 1967 .
[26] F. Spitzer. Principles Of Random Walk , 1965 .
[27] J. M. Hammersley,et al. Generalization of the Fundamental Theorem on Subadditive Functions , 1962, Mathematical Proceedings of the Cambridge Philosophical Society.
[28] K. Chung. Markov Chains with Stationary Transition Probabilities , 1961 .
[29] W. Feller. An Introduction to Probability Theory and Its Applications , 1959 .
[30] Kristian Kirsch,et al. Theory Of Ordinary Differential Equations , 2016 .
[31] Jiming Jiang. Sums of Independent Random Variables , 2010 .
[32] D. Khoshnevisan,et al. From charged polymers to random walk in random scenery , 2008 .
[33] F. Hollander,et al. Central limit theorem for a weakly interacting random polymer , 1996 .
[34] M. Yor,et al. Continuous martingales and Brownian motion , 1990 .
[35] H. Attouch. Variational convergence for functions and operators , 1984 .
[36] Tosio Kato. Perturbation theory for linear operators , 1966 .
[37] F. Knight,et al. Random walks and a sojourn density process of Brownian motion , 1963 .
[38] F. Smithies. Linear Operators , 1954, Nature.