Title of article :
A FINITE ELEMENT PERTURBATION METHOD FOR COMPUTING FLUID-INDUCED FORCES ON A CENTRIFUGAL IMPELLER ROTATING AND WHIRLING IN A VOLUTE CASING
Author/Authors :
J. B. Jonker، نويسنده , , T. G. VAN ESSEN، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 1997
Abstract :
A nite element based method has been developed for computing time-averaged
uid-induced radial exci-
tation forces and rotor dynamic forces on a two-dimensional centrifugal impeller rotating and whirling in a
volute casing. In this method potential
ow theory is used, which implies the assumption of irrotational in-
viscid
ow. In comparison with other analyses of
uid-induced impeller forces, two main features have been
included. Firstly, the hydrodynamic interaction between impeller and volute is properly modelled. Secondly,
the variation of the width of the volute has been adequately included in the two-dimensional analysis by a
modi cation of the equation of continuity. A regular perturbation method is used to deal with the e ects
of the whirling motion of the impeller. The excitation forces are calculated from the zeroth-order problem
in which the impeller axis is placed at the volute origin. The rotor dynamic forces associated with the
whirling motion of the impeller are derived from the rst-order solution. The force components, tangential
and normal to the whirl orbit, are predicted as functions of the impeller{volute geometry, the
ow condi-
tions and the whirl speed ratio. The method is applied to a centrifugal pump experimentally tested at the
California Institute of Technology. Comparisons between predictions and experimental data show the capa-
bilities of the proposed method to reproduce the main features of
uid-induced impeller forces in centrifugal
pump
Keywords :
uid forces , Perturbation analysis , centrifugal pumps , potential uid ow , Unsteady ow , nite element method
Journal title :
International Journal for Numerical Methods in Engineering
Journal title :
International Journal for Numerical Methods in Engineering