The distribution of the first hitting time of a disc for the standard two dimensional Brownian motion is computed. By investigating the inversion integral of its Laplace transform we give fairy detailed asymptotic estimates of its density valid uniformly with respect to the point where the Brownian motion starts from.
A note on the distribution of the maximum of a set of Poisson random variables
A $d$-dimensional Brownian motion as a weak limit from a one-dimensional Poisson process
The distribution of zeros of the derivative of a random polynomial
![QR code for arXiv:1007.4633 [math.PR]](http://oss.arxitics.com/images/favicon.svg)