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Zbl 0968.60072
Soucaliuc, Florin; Tóth, Bálint; Werner, Wendelin
Reflection and coalescence between independent one-dimensional Brownian paths. (English)
[J] Ann. Inst. Henri Poincaré, Probab. Stat. 36, No.4, 509-545 (2000). ISSN 0246-0203

A particular case of the results is the following: Let $B$ be the Brownian motion starting at $0$ in $[0,1]$ and let $\beta$ be $B$ running backwards from $\beta(1)= 0$. Let $C$ and $\gamma$ be processes ``reflected'' ($B$ in $\beta$ and $\beta$ in $B$). Then $(C,\beta)$ and $(B,\gamma)$ are identical in law.
[M.Rao (Gainesville)]

MSC 2000:: *60J65 Brownian motion

Keywords: Brownian path; coalescing; reflecting

Cited in: Zbl 1009.60068

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