%0 Book Section %1 csp-local-times %A Pitman, Jim %B Combinatorial Stochastic Processes %D 2006 %K Bessel_process Brownian_excursions Dept_Mathematics_Berkeley Dept_Statistics_Berkeley Ray_Knight_theorem local_time one-dimensional_diffusion myown %P 177--191 %T Brownian local times, branching and Bessel processes %U http://dx.doi.org/10.1007/3-540-34266-4_9 %V 1875 %X It is well known that the random occupation measure induced by the sample path of a Brownian motion B = (Bt, t ≥ 0) admits a jointly continuous local time process (Lxt (B); x ∈ ℝ, t ≥ 0) such that %& 9

@inbook{csp-local-times, abstract = {It is well known that the random occupation measure induced by the sample path of a Brownian motion B = (Bt, t ≥ 0) admits a jointly continuous local time process (Lxt (B); x ∈ ℝ, t ≥ 0) such that}, added-at = {2008-01-20T21:51:47.000+0100}, author = {Pitman, Jim}, biburl = {https://www.bibsonomy.org/bibtex/29a62475aafdf6b7dfeb4cb9b7f0b269a/pitman}, booktitle = {Combinatorial Stochastic Processes}, chapter = 9, description = {SpringerLink - Book Chapter}, interhash = {e59d60b4aab4f7ef22479edbea1d63ae}, intrahash = {9a62475aafdf6b7dfeb4cb9b7f0b269a}, keywords = {Bessel_process Brownian_excursions Dept_Mathematics_Berkeley Dept_Statistics_Berkeley Ray_Knight_theorem local_time one-dimensional_diffusion myown}, pages = {177--191}, series = {Lecture Notes in Mathematics}, timestamp = {2010-10-30T22:51:58.000+0200}, title = {Brownian local times, branching and Bessel processes}, url = {http://dx.doi.org/10.1007/3-540-34266-4_9}, volume = 1875, year = 2006 }