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References

  1. R. Brak, A.L. Owczarek, A. Rechnitzer and S.G. Whittington. A directed walk model of a long chain polymer in a slit with attractive walls. J. Phys. A: Math. Gen. 38 (2005), 4309--4325. Math. Review 2006c:82072
  2. E. Bolthausen. On a functional central limit theorem for random walks conditioned to stay positive. Ann. Probab. 4 (1976), 480--485. Math. Review 54 #3782
  3. F. Caravenna and N. Pétrélis. A polymer in a multi-interface medium. Ann. Appl. Probab. (to appear).
  4. W. Feller. An Introduction to Probability Theory and Its Applications Vol. I, Third edition, John Wiley & Sons (1968).
  5. G. Giacomin. Random polymer models Imperial College Press (2007), World Scientific.
  6. R. Martin, E. Orlandini, A. L. Owczarek, A. Rechnitzer and S. Whittington. Exact enumeration and Monte Carlo results for self-avoiding walks in a slab. J. Phys. A: Math. Gen. 40 (2007), 7509--7521. Math. Review 2008k:82049
  7. P. Ney. A refinement of the coupling method in renewal theory. Stochastic Process. Appl. 11 (1981), 11--26. Math. Review 82d:601690
  8. A. L. Owczarek, T. Prellberg and A. Rechnitzer. Finite-size scaling functions for directed polymers confined between attracting walls. J. Phys. A: Math. Theor. 41 (2008), 1--16. Math. Review 2009i:82087


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