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14 - Extracting the Finite Element Domain from a Larger Flow System

Published online by Cambridge University Press:  05 June 2014

Erian A. Baskharone
Affiliation:
Texas A & M University
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Summary

Introduction

Problems in real life do not regularly come in the form of a “given” computational domain in which to solve the flow-governing equations. The fact of the matter is that we are given a large flow domain, and we are interested in finding the flow behavior over just a subregion of it. In separating our subdomain, we should be careful to add the effect of the remainder of the bigger system to our subdomain of interest. Perhaps one of the most illustrative examples of such a situation is the seal segment in the secondary (or leakage) flow passage in the the pump stage shown in Figure 14.1. Note that our focus is on this secondary passage and, in particular, the seal part of it.

Leakage flow in the shroud-to-housing gap of centrifugal pumps has significant performance and rotor-integrity consequences. First, it is the leakage flow rate, as determined by the through-flow velocity component, that is typically a major source of the stage losses. The swirl velocity component, on the other hand, is perhaps the single most predominant destabilizing contributor to the impeller rotordynamic behavior [3]. Control of the through-flow velocity in the clearance gap is often achieved through use of a tight-clearance seal. Suppression of the flow swirl, however, requires a careful design of the leakage passage and/or the use of such devices as the so-called swirl brakes (e.g., [7, 13]) or straightening grooves/ribs in the inner housing surface (e.g., [12]). Unfortunately, an efficient leakage-control device, such as the labyrinth seal, may itself trigger the instability problem of fluid-induced vibration [8].

Type
Chapter
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Publisher: Cambridge University Press
Print publication year: 2013

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References

[1] Baskharone, E. A., and Hensel, S. J., “A New Model for Leakage Prediction in Shrouded-Impeller Turbopumps,” Journal of Fluids Engineering, Vol. 113, No. 3, 1989, pp. 118–123.Google Scholar
[2] Baskharone, E. A., and Hensel, S. J., “A Finite Element Perturbation Approach to Fluid/Rotor Interaction in Turbomachinery Elements. 1: Theory,” Journal of Fluids Engineering, Vol. 113, No. 3, 1991, pp. 353–361.Google Scholar
[3] Baskharone, E. A., and Hensel, S. J., “A Finite Element Perturbation Approach to Fluid/Rotor Interaction in Turbomachinery Elements. 2: Applications,” Journal of Fluids Engineering, Vol. 113, No. 3, 1991, pp. 362–367.Google Scholar
[4] Bolleter, U., Leibundgut, E., and Sturchler, R., “Hydraulic Interaction and Excitation Forces of High Head Pump Impellers,” presented at the Third Joint ASCE/ASME Mechanics Conference, University of California, La Jola, CA, 1989.Google Scholar
[5] Carey, G. F., and Oden, T. J., Finite Elements: Fluid Mechanics, (The Texas Finite Element Series), Vol. IV, Prentice-Hall, Englewood Cliffs, NJ, 1986.Google Scholar
[6] Childs, D. W., “Fluid-Structure Interaction Forces at Pump Impeller-Shroud Surfaces for Rotordynamic Calculations,” Journal of Vibration, Stress and Reliability in Design, Vol. 111, 1989, pp. 216–225.Google Scholar
[7] Childs, D. W., Baskharone, E., and Ramsey, C., “Test Results for Rotordynamic Coefficients of the SSME HPOTP Turbine Interstage Seal with Two Swirl Brakes,” Journal of Tribology, Vol. 113, No. 3, 1991.Google Scholar
[8] Childs, D., and Elrod, D., “Annular Honeycomb Seals: Test Results for Leakage and Rotordynamic Coefficients, Comparison to Labyrinth and Smooth Configurations,” NASA Conference Publication 3026: Rotordynamic Instability Problems in High-Performance Turbomachinery, 1988, pp. 143–159.Google Scholar
[9] Daily, W., and Nece, R. E., “Chamber Dimension Effects on Induced Flow and Frictional Resistance of Enclosed Rotating Disks,” Journal of Basic Engineering, Vol. 82, No. 1, 1980, pp. 217–231.Google Scholar
[10] Guilich, J., Florjanclcic, D., and Pace, S.E.Influence of Flow between Impeller and Casing on Part-Load Performance of Centrifugal Pumps,” Rotating Machinery Dynamics, ASME Publication DE, Vol. 2, 1989, pp. 227–235.Google Scholar
[11] Morrison, G. L., Johnson, M. C., and Tatterson, G. B., “3-D Laser Anemometer Measurements in an Annular Seal,” ASME Paper No. 88-GT-64, 1988.Google Scholar
[12] Ohashi, H., Sakurai, A., and Nishima, J., “Influence of Impeller and Diffuser Geometries on the Lateral Fluid Forces of a Whirling Centrifugal Impeller,” NASA CP-3026, 1988, pp. 285–306.Google Scholar
[13] Baskharone, E. A., “Swirl Brake Effect on the Rotordynamic Stability of a Shrouded Pump Impeller,” Journal of Turbomachinery, Vol. 121, No. 1, January 1999.CrossRefGoogle Scholar

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