@article {iitisid_0425,
title = {The exact asymptotic of the collision time tail distribution for independent Brownian particles with different drifts},
journal = {Probability Theory and Related Fields},
volume = {3-4},
year = {2008},
note = {arXiv:0704.0215 IF=1.569(2008);},
month = {11},
pages = {595{\textendash}617},
author = {Zbigniew Pucha{\l}a and T. Rolski}
}
@article {iitisid_0390,
title = {The exact asymptotic of the time to collision},
journal = {Electronic Journal of Probability},
volume = {10},
number = {40},
year = {2005},
note = {IF=0.676(2006);},
month = {11},
pages = {1359{\textendash}1380},
abstract = {Abstract In this note we consider the time of the collision $tau$ for $n$ independent copies of Markov processes $X^1_t,. . .,X^n_t$, each starting from $x_i$,where $x_1 t) = t^{-n(n-1)/4}(Ch(x)+o(1)),$ where $C$ is known and $h(x)$ is the Vandermonde determinant. From the proof one can see that the result also holds for $X_t$ being the Brownian motion or the Poisson process. An application to skew standard Young tableaux is given.},
author = {Zbigniew Pucha{\l}a and T. Rolski}
}