Mathematical Modelling of Estuarine Physics Proceedings of an International Symposium Held at the German Hydrographic Institute Hamburg, August 24-26, 1978 /
Corporate Author: | |
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Other Authors: | , |
Format: | eBook |
Language: | English |
Published: |
Berlin, Heidelberg :
Springer Berlin Heidelberg : Imprint: Springer,
1980.
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Edition: | 1st ed. 1980. |
Series: | Coastal and Estuarine Studies,
1 |
Subjects: | |
Online Access: | https://doi.org/10.1007/978-3-642-46416-4 |
Table of Contents:
- 1. Basic formulations and algorithms
- 1.1 Basic hydrodynamics and thermodynamics
- 1.2 Mathematical modelling of turbulence in estuaries
- 1.3 Fundamental principles for numerical modelling
- 1.4 Application of finite-difference methods to estuary problems
- 1.5 Finite elements, a flexible tool for modelling estuarine processes
- 1.6. Mathematical modelling of fluid flow using the boundary element method
- 1.7 Spectral method for the numerical solution of the three-dimensional hydrodynamic equations for tides and surges
- 1.8 On the formation of salt wedges in estuaries
- 2. Tides and storm surges
- 2.1 On currents in the German Bight
- 2.2 Tide-induced residual flow
- 2.3 Simulation of tidal river dynamics
- 2.4 Analysis of tide and current meter data for model verification
- 2.5 Mathematical modelling of tidal flats: a few remarks
- 2.6 On storm surge phenomena
- 2.7 Meteorological problems associated with numerical storm surge prediction
- 3. Baroclinic motions and transport processes
- 3.1 A coastal ocean numerical model
- 3.2 Modelling and verification of circulation in an arctic barrier island lagoon system - an ecosystem process study
- 3.3 Salinity intrusion models
- 3.4 A point of view: Physical processes on the continental shelf and their implications for numerical circulation models
- 3.5 Observations of continental shelf circulations and their relation to model verification and application
- 3.6 Mathematical models of sediment transport in canalised estuaries
- 3.7 Numerical modelling of sediment transport in ceastal waters.