The PDF file you selected should load here if your Web browser has a PDF reader plug-in installed (for example, a recent version of Adobe Acrobat Reader).

Alternatively, you can also download the PDF file directly to your computer, from where it can be opened using a PDF reader. To download the PDF, click the Download link below.

If you would like more information about how to print, save, and work with PDFs, Highwire Press provides a helpful Frequently Asked Questions about PDFs.

Download this PDF file Fullscreen Fullscreen Off

References

  1. Bass, R. F. (1998), Diffusions and elliptic operators. Probability and its Applications. Springer-Verlag. Math. Review 99h:60136
  2. Bucy, R. S. (1965), Recurrent sets. Ann. Math. Statist. 36, 535-545. Math. Review 30:5361
  3. Carlen, E. A., Kusuoka, S. and Stroock, D. W. (1987), Upper bounds for symmetric Markov transition functions. Ann. Inst. H. Poincaré Probab. 23, no. 2, suppl., 245-287. Math. Review 88i:35066
  4. Deuschel, J.-D. and Giacomin, G. (2000), Entropic Repulsion for Massless Fields. Stoch. Proc. Appl. 89, 333-354. Math. Review CMP:1780295
  5. Deuschel, J.-D. and Giacomin, G. and Ioffe, D. (2000), Large deviations and concentration properties for $nablavarphi$ interface models. Probab. Theory. Related Fields 117, 49-111. Math. Review CMP:1759509
  6. Dynkin, E. B. and Yushkevich, A. A. (1969), Markov Processes: Theorems and Problems. Plenum Press. Math. Review 39:3585a
  7. Ethier, S. N. and Kurtz, T. G. (1986), Markov processes. Characterization and convergence. Wiley Series in Probability and Mathematical Statistics, John Wiley & Sons, Inc. Math. Review 88a:60130
  8. Fabes, E. B. and Stroock, D. W. (1986), A new proof of Moser's parabolic Harnack inequality using the old ideas of Nash. Arch. Rational Mech. Anal. 96, 337-338. Math. Review 88b:35037
  9. Giacomin, G., Olla, S. and Spohn, H. (1999), Equilibrium fluctuations for $nabla varphi$ interface model. Preprint Université de Cergy-Pontoise, accepted for publication on Ann. Probab.
  10. Itô, K. and McKean, H. P. (1960), Potentials and the random walk. Illinois J. Math. 4, 119-132. Math. Review 22:12317
  11. Stroock, D. W. and Zheng, W. (1997), Markov chain approximations to symmetric diffusions. Ann. Inst. H. Poincaré Probab. 33, no. 5, 619-649. Math. Review 98k:60125
  12. Fukai, Y. and Uchiyama, K. (1996), Wiener's test for space-time random walks and its applications. Trans. Amer. Math. Soc. 348, no. 10, 4131-4152. Math. Review 97j:60130


Creative Commons License
This work is licensed under a Creative Commons Attribution 3.0 License.