The First Exit Time of Planar Brownian Motion from The Interior Of a Parabola
By Rodrigo Bañuelos, R. Deblassie, R. Smits. 2001
50 citations recorded by the source corpus.
Subfields: Finance, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/bef96fda9d5466bfd5ac933c5b39cc7bb5687bd4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- Krzysztof Bogdan
- Mikhail Lifshits
- Rodrigo Bañuelos
- Zhan Shi
- Mateusz Kwaśnicki
- T. Grzywny
- Bartłlomiej Dyda
- M. Ryznar
In Mathematical Physics
- Krzysztof Bogdan
- Rodrigo Bañuelos
- Pavel Gyrya
- L. Saloff‐Coste
- Mikhail Lifshits
- Zhan Shi
- M. Ryznar
- T. Grzywny
Citations in the corpus
- Symmetric Stable Processes in Cones (2004, background): “In addition to generalized cones, the above limits have been studied in [ 3 , 34, 28, 29] in the case of Brownian motion in parabolas and in other parabolic regions of the form D ={ (x, y) ∈ R × R d−1 : x> 0, |y| <A x p },”
- Torsional Rigidity and Expected Lifetime of Brownian Motion (2002, background): “29) These regions are generalizations of those in papers [5, 10] where the exact order of integrability of the lifetime is studied.”
- The first exit time of Brownian motion from a parabolic domain (2002, background): “As pointed out in Bañuelos et al. (2001), it is a highly non-trivial matter to find other unbounded domains above graphs of functions for which one can say something deep about the (tail) distribution of D.”
- Neumann and Dirichlet Heat Kernels in Inner Uniform Domains (2011, result): “Some results are contained in the work of Banũelos et al [9].”