Abstract
The problem of a steady liquid jet impacting on a cavity of arbitrary shape is attacked by employing the Belotserkovskii integral method. Hence, the equations of motion written in suitably defined coordinates are integrated across the jet sheet formed over the cavity to give a set of ordinary differential equations. This set of equations with proper boundary and initial conditions defines completely the shape of the jet sheet, the pressure distribution on the cavity wall, etc. In the numerical integration of the equations the shooting-splitting method is used successfully. The calculated results for a flat surface are in excellent agreement with experiments and theoretical calculations reported elsewhere.
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