  We study an inverse first-passage-time problem for Wiener process $X(t)$
subject to hold and jump from a boundary $c.$ Let be given a threshold $S>X(0)
\ge c,$ and a distribution function $F$ on $[0, + \infty ).$ The problem
consists in finding the distribution of the holding time at $c$ and the
distribution of jumps from $c,$ so that the first-passage time of $X(t)$
through $S$ has distribution $F.$
