Difference between revisions of "Meeting:Abstract 2011 CSDMS meeting-029"
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+ | |CSDMS meeting first hydrological choice=MODFLOW | ||
+ | |CSDMS meeting second hydrological choice=TopoFlow | ||
+ | |CSDMS meeting first terrestrial choice=Delft3D | ||
+ | |CSDMS meeting second terrestrial choice=CHILD | ||
+ | |CSDMS meeting first coastal choice=Delft3D | ||
+ | |CSDMS meeting second coastal choice=Delft3D | ||
+ | |CSDMS meeting first marine choice=Delft3D | ||
+ | |CSDMS meeting second marine choice=Sedflux | ||
+ | |CSDMS meeting first carbonate choice=Cyclopath | ||
+ | |CSDMS meeting second carbonate choice=Cyclopath | ||
+ | |CSDMS meeting first tool choice=GRASS | ||
+ | |CSDMS meeting second tool choice=GRASS | ||
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|CSDMS meeting city=Tucson | |CSDMS meeting city=Tucson | ||
|CSDMS meeting state=Arizona | |CSDMS meeting state=Arizona | ||
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|CSDMS meeting email address=gduan@email.arizona.edu | |CSDMS meeting email address=gduan@email.arizona.edu | ||
|CSDMS meeting phone=520-626-5946 | |CSDMS meeting phone=520-626-5946 | ||
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|CSDMS meeting coauthor town-city=Tucson | |CSDMS meeting coauthor town-city=Tucson | ||
|State=Arizona | |State=Arizona | ||
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{{CSDMS meeting abstract template | {{CSDMS meeting abstract template | ||
− | |CSDMS meeting abstract=A two-dimensional numerical model was developed for simulating free surface flow. The model is based on the solutions of two-dimensional depth averaged Navier-Stokes equations. A finite volume method is applied such that mass conservation is satisfied both locally and globally. The model adopted the two-step, high resolution MUSCL-Hancock scheme. This Godunov type scheme is used together with the approximate Riemann solver. The boundary cells are treated as cut-cells in order to accommodate arbitrarily geometries of natural rivers. There are sixteen types of cut-cells depending on the slope of the boundary intersection with the cell. A cell merging technique is incorporated in the model that combines small cells with neighboring cells to create a larger cell, helps keeping the CFL condition. The cut-cells approach permits a fully boundary-fitted mesh without implementing a complex mesh generation procedure for irregular geometries. The model is verified by several laboratory experiments including unsteady flow passing through cylindrical piers and dam break flow in a rectangular channel. The model is also applied to simulate a 100-year flood event occurred at the Huron Island reach of the Mississippi River, where flow paths in the island formed a complex channel network as flood propagates. | + | |CSDMS meeting abstract=A two-dimensional numerical model was developed for simulating free surface flow. The model is based on the solutions of two-dimensional depth averaged Navier-Stokes equations. A finite volume method is applied such that mass conservation is satisfied both locally and globally. The model adopted the two-step, high resolution MUSCL-Hancock scheme. This Godunov type scheme is used together with the approximate Riemann solver. The boundary cells are treated as cut-cells in order to accommodate arbitrarily geometries of natural rivers. There are sixteen types of cut-cells depending on the slope of the boundary intersection with the cell. A cell merging technique is incorporated in the model that combines small cells with neighboring cells to create a larger cell, helps keeping the CFL condition. The cut-cells approach permits a fully boundary-fitted mesh without implementing a complex mesh generation procedure for irregular geometries. The model is verified by several laboratory experiments including unsteady flow passing through cylindrical piers and dam break flow in a rectangular channel. The model is also applied to simulate a 100-year flood event occurred at the Huron Island reach of the Mississippi River, where flow paths in the island formed a complex channel network as flood propagates. |
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− | |CSDMS meeting first | + | |CSDMS meeting first day choice=Sedflux |
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Latest revision as of 15:10, 10 June 2017
Browse abstracts
Depth-Averaged Two Dimensional Model Using Cartesian Cut-Cell Approach
[[Image:|300px|right|link=File:]]A two-dimensional numerical model was developed for simulating free surface flow. The model is based on the solutions of two-dimensional depth averaged Navier-Stokes equations. A finite volume method is applied such that mass conservation is satisfied both locally and globally. The model adopted the two-step, high resolution MUSCL-Hancock scheme. This Godunov type scheme is used together with the approximate Riemann solver. The boundary cells are treated as cut-cells in order to accommodate arbitrarily geometries of natural rivers. There are sixteen types of cut-cells depending on the slope of the boundary intersection with the cell. A cell merging technique is incorporated in the model that combines small cells with neighboring cells to create a larger cell, helps keeping the CFL condition. The cut-cells approach permits a fully boundary-fitted mesh without implementing a complex mesh generation procedure for irregular geometries. The model is verified by several laboratory experiments including unsteady flow passing through cylindrical piers and dam break flow in a rectangular channel. The model is also applied to simulate a 100-year flood event occurred at the Huron Island reach of the Mississippi River, where flow paths in the island formed a complex channel network as flood propagates.