  We consider the line, surface and volume elements of fluid in stationary
isotropic incompressible stochastic flow in $d$-dimensional space and
investigate the long-time evolution of their statistic properties. We report
the discovery of a family of $d!-1$ stochastical integrals of motion that are
universal in the sense their explicit form does not depend on the statistics of
velocity. Only one of them has been discussed previously.
