References

1. Bañuelos, Rodrigo; Bogdan, Krzysztof. Symmetric stable processes in cones. Potential Anal. 21 (2004), no. 3, 263--288. MR2075671 (2005h:60238)
2. Bañuelos, Rodrigo; Bogdan, Krzysztof. Symmetric stable processes in parabola-shaped regions. Proc. Amer. Math. Soc. 133 (2005), no. 12, 3581--3587 (electronic). MR2163593 (2006g:60115)
3. R. Ba\~nuelos y T. Carroll, Sharp integrability for Brownain motion for parabolic-shaped domains, preprint.
4. Bañuelos, Rodrigo; DeBlassie, R. Dante; Smits, Robert. The first exit time of planar Brownian motion from the interior of a Ann. Probab. 29 (2001), no. 2, 882--901. MR1849181 (2002h:60165)
5. Bañuelos, Rodrigo; Kulczycki, Tadeusz. The Cauchy process and the Steklov problem. J. Funct. Anal. 211 (2004), no. 2, 355--423. MR2056835 (2005b:60124)
6. Bañuelos, Rodrigo; Smits, Robert G. Brownian motion in cones. Probab. Theory Related Fields 108 (1997), no. 3, 299--319. MR1465162 (98k:60065)
7. Blumenthal, R. M.; Getoor, R. K. Some theorems on stable processes. Trans. Amer. Math. Soc. 95 1960 263--273. MR0119247 (22 #10013)
8. Bogdan, Krzysztof; Byczkowski, Tomasz. Potential theory for the $\alpha$-stable Schrödinger operator on Studia Math. 133 (1999), no. 1, 53--92. MR1671973 (99m:31010)
9. Burkholder, D. L. Exit times of Brownian motion, harmonic majorization, and Hardy Advances in Math. 26 (1977), no. 2, 182--205. MR0474525 (57 #14163)
10. Collet, Pierre; Martínez, Servet; San Martín, Jaime. Asymptotic behaviour of a Brownian motion on exterior domains. Probab. Theory Related Fields 116 (2000), no. 3, 303--316. MR1749277 (2001h:60142)
11. Collet, Pierre; Martínez, Servet; San Martín, Jaime. Asymptotic of the heat kernel in general Benedicks domains. Probab. Theory Related Fields 125 (2003), no. 3, 350--364. MR1964457 (2004d:60209)
12. Davies, E. B. Heat kernels and spectral theory. Cambridge Tracts in Mathematics, 92. Cambridge University Press, Cambridge, 1989. x+197 pp. ISBN: 0-521-36136-2 MR0990239 (90e:35123)
13. DeBlassie, R. Dante. Exit times from cones in $R\sp n$ of Brownian motion. Probab. Theory Related Fields 74 (1987), no. 1, 1--29. MR0863716 (88d:60205)
14. DeBlassie, R. Dante. The first exit time of a two-dimensional symmetric stable process from Ann. Probab. 18 (1990), no. 3, 1034--1070. MR1062058 (91j:60078)
15. R. D. DeBlassie y R. Smits, Brownian motion on twisted domains, preprint.
16. Fukushima, Masatoshi; \=Oshima, Y\=oichi; Takeda, Masayoshi. Dirichlet forms and symmetric Markov processes. de Gruyter Studies in Mathematics, 19. Walter de Gruyter & Co., Berlin, 1994. x+392 pp. ISBN: 3-11-011626-X MR1303354 (96f:60126)
17. Ikeda, Nobuyuki; Watanabe, Shinzo. On some relations between the harmonic measure and the Lévy measure J. Math. Kyoto Univ. 2 1962 79--95. MR0142153 (25 #5546)
18. Kulczycki, Tadeusz. Exit time and Green function of cone for symmetric stable Probab. Math. Statist. 19 (1999), no. 2, Acta Univ. Wratislav. No. 2198, 337--374. MR1750907 (2001f:60077)
19. Méndez-Hernández, Pedro J. Brascamp-Lieb-Luttinger inequalities for convex domains of finite Duke Math. J. 113 (2002), no. 1, 93--131. MR1905393 (2003b:31005)
20. Méndez-Hernández, Pedro J. Exit times from cones in $\bold R\sp n$ of symmetric stable Illinois J. Math. 46 (2002), no. 1, 155--163. MR1936081 (2003i:60070)
21. Lifshits, Mikhail; Shi, Zhan. The first exit time of Brownian motion from a parabolic domain. Bernoulli 8 (2002), no. 6, 745--765. MR1963660 (2004d:60213)
22. van den Berg, M. Subexponential behaviour of the Dirichlet heat kernel. J. Funct. Anal. 198 (2003), no. 1, 28--42. MR1962352 (2003m:60211)
23. Li, Wenbo V. The first exit time of a Brownian motion from an unbounded convex Ann. Probab. 31 (2003), no. 2, 1078--1096. MR1964959 (2004c:60126)