Sediment Transport: Difference between revisions

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=== Suspended load ===
=== Suspended load ===
The current-related suspended load transport with wave stirring is given by
The current-related suspended load transport with wave stirring is given by
{{Equation|<math> \frac{q_{s}}{\sqrt{(s-1)gd^3}} = U c_R \frac{\eps}{\w_s} \biggl[  \biggr] </math>|2=2}}
{{Equation|<math> \frac{q_{s}}{\sqrt{(s-1)gd^3}} = U c_R \frac{\epsilon}{\w_s} \biggl[  \biggr] </math>|2=2}}


<math>1 - \exp{ \biggl( - \frac{w_s d}{\eps}} \biggr) </math>
<math> 1 - \exp{ \biggl( - \frac{w_s d}{\epsilon}} \biggr)</math>


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{| border="1"

Revision as of 21:44, 15 October 2010

Lund-CIRP Transport Equations

Camenen and Larson (2005, 2007, and 2008) developed a general sediment transport formula for bed and suspended load under combined waves and currents.

Bed load

The current-related bed load transport with wave stirring is given by

  (1)

Suspended load

The current-related suspended load transport with wave stirring is given by

  Failed to parse (SVG with PNG fallback (MathML can be enabled via browser plugin): Invalid response ("Math extension cannot connect to Restbase.") from server "https://en.wikipedia.org/api/rest_v1/":): {\displaystyle \frac{q_{s}}{\sqrt{(s-1)gd^3}} = U c_R \frac{\epsilon}{\w_s} \biggl[ \biggr] } (2)

Symbol Description Units
Bed load transport rate m3/s
Relative density m
Shields parameter due to currents -
Shields parameter due to waves and currents -
Critical shields parameter -
Empirical coefficient -
Empirical coefficient -