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4 - Estuarine variability

Published online by Cambridge University Press:  06 July 2010

David A. Jay
Affiliation:
Portland State University
Arnoldo Valle-Levinson
Affiliation:
University of Florida
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Summary

Introduction

The variability between estuaries, and within a single system over time, is staggering. In North America alone, there are thousands, with the number depending on how one counts. The classification of these many estuaries is discussed in Chapter 1. Here we provide some examples of time and space variability and describe it more formally for typical shallow estuaries in a simple analytical framework. The discussion considers only positive estuaries, where river flow plus precipitation exceeds evaporation, so that salinity decreases toward the head of the estuary. Estuaries in arid climates are considered in Chapter 9.

Examples of estuarine variability

Estuarine variability can be described as being either:

  • Intratidal variability, that occurs at tidal frequencies of 12–25 hours or on even shorter time scales. The diurnal (daily) and semidiurnal (twice-daily) astronomical tides and their “overtides” (circulation driven by non-linear processes and occurring at sums or multiples of the basic astronomical frequencies) are the most obvious examples. Also in this category are variations in scalar properties (e.g., salinity, temperature and density) driven directly by tidal currents, the effects of a daily sea breeze, harbor seiches with periods of minutes to hours, internal waves, inertial motion at the local pendulum frequency (periods of 12–20 hours at mid-latitudes) caused by impulsive wind forcing (large estuaries only), and variations in currents and scalar properties driven by tidal variations in vertical mixing and the along-channel density gradient. This last category includes the related topics of tidal straining, internal asymmetry, and strain-induced periodic stratification.

  • […]

Type
Chapter
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Publisher: Cambridge University Press
Print publication year: 2010

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References

Chawla, A., Jay, D. A., Baptista, A. M. and Wilkin, M. (2008) Seasonal variability and estuary–shelf interactions in circulation dynamics of a river-dominated estuary. Est. Coasts 31, doi:10.1007/s12237-007-9022-7.CrossRefGoogle Scholar
Hansen, D. V. and Rattray, Jr. M. (1965) Gravitational circulation in straits and estuaries. J. Mar. Res. 23, 104–122.Google Scholar
Ianniello, J. (1977) Tidally induced residual currents in estuaries of constant breadth and depth. J. Mar. Res. 35, 755–786.Google Scholar
Jay, D. A. (1991) Internal asymmetry and anharmonicity in estuarine flows. In Parker, B. B (ed.), Progress in Tidal Hydrodynamics. John, Wiley & Sons, New York, pp. 521–543.Google Scholar
Jay, D. A. and Musiak, J. D. (1996) Internal tidal asymmetry in channel flows: origins and consequences. In Pattiaratchi, C. (ed.), Mixing Processes in Estuaries and Coastal Seas, An American Geophysical Union Coastal and Estuarine Sciences Monograph, pp. 219–258.CrossRef
Jay, D. A. and Smith, J. D. (1990a) Circulation, density distribution and neap–spring transitions in the Columbia River Estuary. Progr. Oceanogr. 25, 81–112.CrossRefGoogle Scholar
Jay, D. A. and Smith, J. D. (1990b) Residual circulation in shallow, stratified estuaries. II. Weakly-stratified and partially-mixed systems. J. Geophys. Res. 95(C1), 733–748.CrossRefGoogle Scholar
Monismith, S. G., Kimmerer, W., Burau, J. and Stacey, M. (2002) Structure and flow-induced variability of the subtidal salinity field in northern San Francisco Bay. J. Phys. Oceanogr. 32, 3003–3019.2.0.CO;2>CrossRefGoogle Scholar
Pawlowicz, R., Beardsley, B. and Lentz, S. (2002) Classical tidal harmonic analysis including error estimates in MATLAB using T_TIDE. Comput. Geosci. 28, 929–937.CrossRefGoogle Scholar
Simpson, J. H., Sharples, J. and Rippeth, T. P. (1991) A prescriptive model of stratification induced by freshwater run-off. Est. Coast. Shelf Sci. 33, 23–35.CrossRefGoogle Scholar
Stacey, M., Monismith, S. G. and Burau, J. (1999) Observations of turbulence in a partially stratified estuary. J. Phys. Oceanogr. 29, 1950–1970.2.0.CO;2>CrossRefGoogle Scholar

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