Model help:AgDegNormalFault: Difference between revisions

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* Total bed material load per unit width
* Total bed material load per unit width
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|width=500px|<math>\frac{q_{t}}{{\sqrt{RgDD}}}=\alpha_{t}\left ( \frac{\varphi_{s}\tau _{b}}{\rho RgD} -\tau_{c}^* \right )^{n_{t}}</math>
|width=500px|<math>\frac{q_{t}}{{\sqrt{RgD}D}}=\alpha_{t}\left ( \frac{\varphi_{s}\tau _{b}}{\rho RgD} -\tau_{c}^* \right )^{n_{t}}</math>
|width=50px align=right|(2)
|width=50px align=right|(2)
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Revision as of 15:54, 22 April 2011

The CSDMS Help System

AgDegNormalFault

This is used to calculate aggradation and degradation of a river reach using the normal flow approximation; with an extension for calculation of the response to a sudden fault along the reach.

Model introduction

This program computes 1D bed variation in rivers due to differential sediment transport in which it is possible to allow the bed to undergo a sudden vertical fault of a specified amount, at a specified place and time. Faulting is realized by moving all notes downstream of the specified point downward by the amount of the faulting.

The sediment is assumed to be uniform with size D. All sediment transport is assumed to occur in a specified fraction of time during which the river is in flood, specified by an intermittency. A Manning-Strickler formulation is used for bed resistance. A generic relation of the general form of that due to Meyer-Peter and Muller is used for sediment transport. The flow is computed using the normal flow approximation.

Model parameters

Parameter Description Unit
First parameter Description parameter [Units]
Parameter Description Unit
First parameter Description parameter [Units]

Uses ports

This will be something that the CSDMS facility will add

Provides ports

This will be something that the CSDMS facility will add

Main equations

  • Manning-Strickler formulation
[math]\displaystyle{ C_{f}=\alpha _{r}\left ( \frac{H}{K_{c}} \right )^{\frac{1}{6}} }[/math] (1)
  • Total bed material load per unit width
[math]\displaystyle{ \frac{q_{t}}{{\sqrt{RgD}D}}=\alpha_{t}\left ( \frac{\varphi_{s}\tau _{b}}{\rho RgD} -\tau_{c}^* \right )^{n_{t}} }[/math] (2)

Notes

If the channel slope is negative and the water depth is not a number, “nan”, check the time step and the spatial step length. In particular, the time step may be too large or equivalently the spatial step length may be too small. Change these values and run the model again

The water depth is calculated using a Chézy formulation, when only the Chézy coefficient is specified in the input text file. The Manning-Strickler formulation is implemented, when only the roughness height, kc, and the coefficient αr are given in the input file. When all the three parameters are present, the program will ask the user which formulation they would like to use.

Examples

An example run with input parameters, BLD files, as well as a figure / movie of the output

Follow the next steps to include images / movies of simulations:

See also: Help:Images or Help:Movies

Developer(s)

Name of the module developer(s)

References

Key papers

Links

Any link, eg. to the model questionnaire, etc.