Abstract
It is possible to make predictions of pipework vibrations at low frequencies using beam models. However, if the frequency range includes shell modes of the pipe walls, the number of degrees of freedom required for classical methods increases dramatically. Today, the general trend of saving costs and weight leads to higher quality steels being introduced to allow for a reduction of wall thickness. This reduces the frequencies for which higher order radial-axial modes must be considered and, as a consequence, ‘high frequency’ methods are needed even at ‘lower’ frequencies.
This is a preview of subscription content, log in via an institution to check access.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
References
S. Finnveden 1997 J. Sound and Vibration 199, 125–154. Spectral finite element analysis of vibration of straight fluid-filled pipes with flanges.
S. Finnveden J. Sound and Vibration (Accepted for publication). Simplified equations of motion for the radial-axial vibrations of fluid-filled pipes.
S. Fmnveden J. Sound and Vibration (Accepted for publication). Formulas for modal density and for input power from mechanical and fluid point sources in fluid-filled pipes.
S. Finnveden 1996 Proc. Inter-Noise 2951–2956. A 3-d.o.f. SEA element for modelling one-dimensional structures with high modal overlaps.
S. Finnveden 1997 Proc. Sixth International Conference on Recent Advances in Structural Dynamics (In press). Vibration energy transmission in fluid-filled pipes connected with flanges.
C. R. Fuller and F. J. Fahy 1982 J. Sound and Vibration 81, 501–518. Characteristics of wave propagation in cylindrical elastic shells filled with fluid.
A. W. Leissa 1973 Vibrations of shells (NASA SP-288). Washington DC: U.S. Gov. Printing Office.
R. J. Pinnington, A. R. Briscoe 1994 J. Sound and Vibration 173, 503–516. Externally applied sensor for axisymmetric waves in a fluid filled pipe.
F. J. Fahy J. Sound and Vibration 13, 171–194. Response of a cylinder to random sound in the contained fluid.
M. P. Norton and A. Pruiti 1991 Applied Acoustics 33, 313–336. Universal prediction schemes for estimating flow-induced industrial pipeline noise and vibration.
M. Heckl 1962 J. the Acoustical Soc. ofAmerica 34, 1553–1557. Vibrations of point-driven cylindrical shells.
R. S. Langley 1994 J. Sound and Vibration 169, 43–53. The modal density and mode count of thin cylinders and curved panels.
R.S. Langley and K.H. Heron 1990 J. Sound and Vibration 143, 241–253. Elastic wave transmission through beam plate junctions.
R. S. Langley and A.N. Bercin Phil. Trans. of the Royal Society series A 346, 489–499. Wave intensity analysis of high frequency vibrations
K.H. Heron 1990 Proc. Inter-Noise 973–976. The develoPment of a wave approach to SEA.
S. Finnveden 1995 J. Sound and Vibration 187(3) 495–529. Ensemble averaged vibration energy flows in a three element structure.
Cremer L., Heckl M. and Ungar E. E. 1988 Structure-borne sound. Springer-Verlag, 2 edition.
British Standard BS 1600:91. Dimensions for steel pipes for the petroleum industry.
British Standard BS 1560:89. Circular flanges for pipes (Class designated).
U. Orrenius and S. Finnveden 1996 J. Sound and Vibration 198, 203–224. Calculation of wave propagation in rib-stiffened plate structures
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 1999 Springer Science+Business Media Dordrecht
About this paper
Cite this paper
Finnveden, S. (1999). Statistical Energy Analysis of Fluid-Filled Pipes. In: Fahy, F.J., Price, W.G. (eds) IUTAM Symposium on Statistical Energy Analysis. Solid Mechanics and Its Applications, vol 67. Springer, Dordrecht. https://doi.org/10.1007/978-94-015-9173-7_26
Download citation
DOI: https://doi.org/10.1007/978-94-015-9173-7_26
Publisher Name: Springer, Dordrecht
Print ISBN: 978-90-481-5131-8
Online ISBN: 978-94-015-9173-7
eBook Packages: Springer Book Archive