A long open problem in probability theory has been the following: Can the graph of planar Brownian motion be split by a straight line? Let $Z_t$ be two-dimensional Brownian motion. Say that a straight line $\mathcal L$ is a cut line if there exists a time $t \in (0,1)$ such that the trace of $\{Z_s: 0\leq s
| ISBN: | 9780821809686 |
| Publication date: | 30th January 1999 |
| Author: | Richard F Bass, K Burdzy |
| Publisher: | American Mathematical Society |
| Format: | Paperback |
| Pagination: | 95 pages |
| Series: | Memoirs of the American Mathematical Society |
| Genres: |
Probability and statistics |
A long open problem in probability theory has been the following: Can the graph of planar Brownian motion be split by a straight line? Let $Z_t$ be two-dimensional Brownian motion. Say that a straight line $\mathcal L$ is a cut line if there exists a time $t \in (0,1)$ such that the trace of $\{Z_s: 0\leq s
Cutting Brownian Paths features in the following genres: Probability and statistics
Cutting Brownian Paths is available in Paperback
Cutting Brownian Paths was written by Richard F Bass, K Burdzy and published by American Mathematical Society
Cutting Brownian Paths has 95 pages
Yes it is part of Memoirs of the American Mathematical Society series