The turbulent boundary layer equations are discretized using a finite element technique. In the process, an implicitness parameter is introduced which governs the stability of the scheme. A computer study reveals certain points concerning the selection of the parameter and its effect on...

A mathematical model for the analysis of the random diffusion and dispersion of solid particles with arbitrary shape in a steady state flow defined is here proposed. In particular a mathematical model for the drag coefficient CD is defined including a scalar random parameter suitable to describe...

The equivalence of the Barnard-Birnbaum Monte Carlo test procedures to two-sample Kolmogorov-Smirnov tests applied to simulated data is demonstrated and a generalization of the Barnard-Birnbaum test is suggested.

First some results that allow to compare Gaussian measures for C and L2 are given. Then they are applied to the theory of stochastic differential equations, proving in a simple fashion the just known fact that the Itô and white noise approach produce essentially the same measures.

In this article we present a brief survey of some of the general methods that have been used, are being used, and will be used to obtain approximate solutions of several classes of random integral equations.