Abstract
Chapter 2 introduces the principle of decomposition and aggregation as an important basis of the approach to the Lake Balaton study. In Section 2.2, the principle is applied to the development of the lake eutrophication model (LEM), distinguishing between alternative levels of model complexity and detail. The four-box model, a “discrete” approach, and the one-dimensional (1-D) “continuous” model are first introduced in Section 2.2. The continuous model is capable of greater precision in representing the spatial differences caused by loading distribution, wind-induced circulation, and mass transport. Furthermore, the continuous model should more realistically reflect dynamic changes in water quality that are due to unsteady mass transport. Nevertheless, — as will be shown — the four-box model structure is an acceptable, albeit less accurate, modeling approach.
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References
Baranyi, S. (1973) Method of determining the turnover time of the water resources of Lakes with an outlet, in Hydrology of Lakes Symposium, Helsinki. IAHS-AISH Publication 109, pp 54–9.
Jolánkai, G. and Somlyódy, L. (1981) Nutrient Loading Estimate for Lake Balaton. Collaborative Paper CP-81-21 (Laxenburg, Austria: International Institute for Applied Systems Analysis).
Levenspiel, O. and Bischoff, K.B. (1963) Patterns of flow in chemical process vessels, in T.B. Drew, J.W. Hoopes, Jr., and T. Vermeulen (Eds.) Advances in Chemical Engineering, Vol. 4 (New York: Academic Press) pp 95–198.
Liu, H. (1977) Predicting dispersion coefficient in streams. J. Env. Eng. Div., ASCE 103:59–69.
Murthy, C.R. and Okubo, A. (1977) Interpretation of dispersion characteristics of oceans and lakes appropriate for numerical modeling, in Proceedings of the Symposium on Modeling of Transport Mechanisms in Oceans and Lakes, October 1975. Manuscript Report Series No. 43 (Ottawa, Canada: Marine Sciences Directorate Canada, Department of Fisheries and Environment).
Shanahan, P. and Harleman, D.R.F. (1982) Linked Hydrodynamic and Biogeochemical Models of Water Quality in Shallow Lakes. Report Number 268 (Cambridge, MA: Ralph M. Parsons Laboratory, Dept of Civil Engineering, MIT).
Shanahan, P. and Harleman, D.R.F. (1984) Transport in lake water quality modeling. J. Env. Eng., ASCE 110:42–57.
Thomas, H.A., Jr. and McKee, J.E. (1944) Longitudinal mixing in aeration tanks. Sewage Works J. 16:42–55.
Tuan, V.A., Thanh, N.C., and Lohani, B.N. (1980) Hydraulic model for biological reactors: application to activated sludge. J. Water Pollution Control Fed. 52:1931–6.
van Straten, G. (1980) Analysis of model and parameter uncertainty in simply phytoplankton models for Lake Balaton, in M. Dubois (Ed.) Progress in Ecological Engineering and Management by Mathematical Modeling (Liege, Belgium: Editions Cebedoc).
Zvirin, Y. and Shinnar, R. (1976a) A comparison of lumped-parameter and diffusional models describing the effects of outlet boundary conditions on the mixing in flow systems. Water Res. 10:765–79.
Zvirin, Y. and Shinnar, R. (1976b) Interpretation of internal tracer experiments and local sojourn time distributions. Int. J. Multiphase Flow 2:495–520.
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© 1986 International Institute for Applied Analysis, Laxenburg/Austria
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Shanahan, P., Harleman, D.R.F. (1986). Lake Eutrophication Model: A Coupled Hydrophysical-Ecological Model. In: Somlyódy, L., van Straten, G. (eds) Modeling and Managing Shallow Lake Eutrophication. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-82707-5_10
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DOI: https://doi.org/10.1007/978-3-642-82707-5_10
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