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. A. Ancona: Sur une conjecture concernant la capacité et l'effilement. Lecture Notes in Math. 1096, Théorie du potentiel (Orsay, 1983), pp. 34--68. Springer-Verlag, Berlin-New York, 1984. MR 88f:31006
  2. K. L. Chung: Probabilistic approach in potential theory to the equilibrium problem. Ann. Inst. Fourier (Grenoble) 23 (1973) 313--322. MR 52 #12098
  3. C. Dellacherie and P.-A. Meyer: Probabilités et potentiel, Chapitres V à VIII, Théorie des martingales. Hermann, Paris, 1980. MR 82b:60001
  4. P. J. Fitzsimmons: Homogeneous random measures and a weak order for the excessive measures of a Markov process. Trans. Amer. Math. Soc. 303 (1987) 431--478. MR 89c:60088
  5. R. K. Getoor and M. J. Sharpe: Last exit times and additive functionals. Ann. Probability 1 (1973) 550--569. MR 50 #5951
  6. M. Fukushima, Y. Oshima and M. Takeda: Dirichlet forms and symmetric Markov processes. Walter de Gruyter & Co., Berlin, 1994. MR 96f:60126
  7. J. Král and I. Netuka: Fine topology in potential theory and strict maxima of functions. Exposition. Math. 5 (1987) 185--191. MR 88d:31007
  8. H. P. McKean, Jr.: A probabilistic interpretation of equilibrium charge distributions. J. Math. Kyoto Univ. 4 (1964/1965) 617--625. MR 32 #3130


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