TECHNICAL PAPERS
Feb 4, 2010

Unsteady Turbulence in Tidal Bores: Effects of Bed Roughness

Publication: Journal of Waterway, Port, Coastal, and Ocean Engineering
Volume 136, Issue 5

Abstract

A tidal bore is a wave propagating upstream as the tidal flow turns to rising. It forms during spring tide conditions when the flood tide is confined to a narrow funneled channel. To date, theoretical and numerical studies rely upon physical experiments to validate the developments, but the experimental data are limited mostly to visual observations and sometimes free-surface measurements. Herein turbulent velocity measurements were obtained in a large-size laboratory facility with a fine spatial and temporal resolution. The instantaneous velocity measurements showed rapid flow deceleration at all vertical elevations, and large fluctuations of all velocity components were recorded beneath the bore and secondary waves. A comparison between undular (nonbreaking) and breaking bores suggested some basic differences. In an undular bore, large velocity fluctuations were recorded beneath the first wave crest and the secondary waves showing a long-lasting effect after the bore passage. In a breaking bore, some large turbulent stresses were observed next to the shear zone in a region of high velocity gradients, while some transient flow recirculation was recorded next to the bed. The effects of bed roughness were tested further. The boundary friction contributed to some wave attenuation and dispersion, and the free-surface data showed some agreement with the wave dispersion theory for intermediate gravity waves. The instantaneous velocity data showed however a significant effect of the boundary roughness on the velocity field next to the boundary (z/do<0.2) for both undular and breaking bores. Overall the findings were consistent with field observations of tidal bores and highlighted the significant impact of undular (nonbreaking) bores on natural systems.

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Acknowledgments

The writer acknowledges the technical assistance of Graham Illidge and the helpful discussion with Dr. Peter Nielsen.

References

Barré de Saint Venant, A. J. C. (1871). “Théorie et Equations Générales du Mouvement Non Permanent des Eaux, avec Application aux Crues des Rivières et à l’Introduction des Marées dans leur Lit (2ème Note) [Theory and equation of unsteady open channel flows, with applications to river floods and tidal influence (2nd Note)]. Comptes Rendus des séances de l’Académie des Sciences, Paris, France.” Séance, 73, 237–240.
Ben Meftah, M., De Serio, F., Mossa, M., and Pollio, A. (2007). “Analysis of the velocity field in a large rectangular channel with lateral shockwave.” Environ. Fluid Mech., 7(6), 519–536.
Benet, F., and Cunge, J. A. (1971). “Analysis of experiments on secondary undulations caused by surge waves in trapezoidal channels.” J. Hydraul. Res., 9(1), 11–33.
Benjamin, T. B., and Lighthill, M. J. (1954). “On cnoidal waves and bores.” Philos. Trans. R. Soc. London, Ser. A, 224(1159), 448–460.
British Standard. (1943). “Flow measurement.” British standard code BS 1042:1943, London.
Chanson, H. (2004). The hydraulics of open channel flow: An introduction, 2nd Ed., Butterworth-Heinemann, Oxford, U.K.
Chanson, H. (2005). “Mascaret, Aegir, Pororoca, Tidal Bore. Quid? Où? Quand? Comment? Pourquoi? (Mascaret, Aegir, Pororoca, Tidal Bore. What? Where? When? How? Why?” Houille Blanche, (3), 103–114.
Chanson, H. (2008). “Turbulence in positive surges and tidal bores. Effects of bed roughness and adverse bed slopes.” Hydraulic Model Rep. No. CH68/08, Div. of Civil Engineering, The Univ. of Queensland, Brisbane, Australia.
Chanson, H., and Montes, J. S. (1995). “Characteristics of undular hydraulic jumps. Experimental apparatus and flow patterns.” J. Hydraul. Eng., 121(2), 129–144.
Chanson, H., Trevethan, M., and Koch, C. (2007). “Turbulence measurements with acoustic Doppler velocimeters.” J. Hydraul. Eng., 133(11), 1283–1286.
Darcy, H. P. G., and Bazin, H. (1865). Recherches Hydrauliques. Imprimerie Impériales, Paris, France, Parties 1ère et 2ème.
Darwin, G. H. (1897). “The tides and kindred phenomena in the solar system.” Lectures delivered at the Lowell Institute, Boston, W.H. Freeman and Co. Publ., London.
Dingemans, M. W. (1997). Water wave propagation over uneven bottoms. Advanced series on ocean engineering, Vol. 13, World Scientific, Singapore, Singapore.
Favre, H. (1935). Etude Théorique et Expérimentale des Ondes de Translation dans les Canaux Découverts (Theoretical and Experimental study of travelling surges in open channels), Dunod, Paris, France.
Furuyama, S., and Chanson, H. (2008). “A numerical study of open channel flow hydrodynamics and turbulence of the tidal bore and dam-break flows.” Hydraulic Model Rep. No. CH66/08, Div. of Civil Engineering, The Univ. of Queensland, Brisbane, Australia.
Henderson, F. M. (1966). Open channel flow, MacMillan, New York.
Hornung, H. G., Willert, C., and Turner, S. (1995). “The flow field downstream of a hydraulic jump.” J. Fluid Mech., 287, 299–316.
Ippen, A. T., and Kulin, G. (1957). “The effect of boundary resistance on solitary waves.” Houille Blanche, 12(3), 390–400.
Koch, C., and Chanson, H. (2005). “An experimental study of tidal bores and positive surges: Hydrodynamics and turbulence of the bore front.” Hydraulic Model Rep. No. CH56/05, Dept. of Civil Engineering, The Univ. of Queensland, Brisbane, Australia.
Koch, C., and Chanson, H. (2008). “Turbulent mixing beneath an undular bore front.” J. Coastal Res., 24(4), 999–1007.
Koch, C., and Chanson, H. (2009). “Turbulence measurements in positive surges and bores.” J. Hydraul. Res., 47(1), 29–40.
Liggett, J. A. (1994). Fluid mechanics, McGraw-Hill, New York.
Mazumder, N. C., and Bose, S. (1995). “Formation and propagation of tidal bore.” J. Waterway, Port, Coastal, Ocean Eng., 121(3), 167–175.
Montes, J. S., and Chanson, H. (1998). “Characteristics of undular hydraulic jumps. Results and calculations.” J. Hydraul. Eng., 124(2), 192–205.
Nielsen, P. (2009). Coastal and estuarine processes, World Scientific, Singapore, Singapore.
Peregrine, D. H. (1966). “Calculations of the development of an undular bore.” J. Fluid Mech., 25, 321–330.
Rayleigh, L. (1908). “Note on tidal bores.” Philos. Trans. R. Soc. London, Ser. A, 81(541), 448–449.
Rouse, H. (1938). Fluid mechanics for hydraulic engineers, McGraw-Hill, New York.
Schlichting, H. (1960). Boundary layer theory, 4th Ed., McGraw-Hill, New York.
Thorne, C. R., and Hey, R. D. (1979). “Direct measurements of secondary currents at a river inflexion point.” Nature, 280, 226–228.
Treske, A. (1994). “Undular bores (Favre-waves) in open channels—Experimental studies.” J. Hydraul. Res., 32(3), 355–370.
Trevethan, M., Chanson, H., and Brown, R. (2008). “Turbulence characteristics of a small subtropical estuary during and after some moderate rainfall.” Estuarine Coastal Shelf Sci., 79(4), 661–670.
Tricker, R. A. R. (1965). Bores, breakers, waves and wakes, Elsevier, New York.
Wolanski, E., Williams, D., Spagnol, S., and Chanson, H. (2004). “Undular tidal bore dynamics in the Daly estuary, northern Australia.” Estuarine Coastal Shelf Sci., 60(4), 629–636.

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Go to Journal of Waterway, Port, Coastal, and Ocean Engineering
Journal of Waterway, Port, Coastal, and Ocean Engineering
Volume 136Issue 5September 2010
Pages: 247 - 256

History

Received: Aug 24, 2009
Accepted: Jan 13, 2010
Published online: Feb 4, 2010
Published in print: Sep 2010

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Hubert Chanson [email protected]
Professor in Hydraulic Engineering, School of Civil Engineering, The Univ. of Queensland, Brisbane, QLD 4072, Australia. E-mail: [email protected]

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