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stoss slope suspension studies <strong>of</strong> chapter 4 are difficult to<br />

overcome. One plausible approach would involve attaching a layer<br />

<strong>of</strong> particles to the bedforms providing a rough surface for<br />

retention <strong>of</strong> a second layer <strong>of</strong> free particles. Should this prove<br />

insufficient to solve the problem then magnetics may provide the<br />

answer. Each particle could conceivably be coated with, say,<br />

iron powder and held to the bedform during flow development with<br />

an electromagnet either beneath the flume or built into the<br />

bedform.<br />

3.2 Numerical modelling techniques<br />

The fixed core modelling <strong>of</strong> chapter 5 should be extended to<br />

encompass more starting conditions and different vorticity<br />

distributions such as the Gaussian core. Essentially, the<br />

criterion C(X,Y,VX ,VY ) should be found for all relevant values <strong>of</strong><br />

the initial position (X,Y) <strong>of</strong> the particle at initial velocities<br />

(VX ,VY ) . For the sandwave problem (X,Y) should be considered<br />

from (-20,-20) to (20,20) at (VX ,VY ) from (0,-VT ) to (U,0) where<br />

U is the maximum mean stream speed, about say 2m/s for dunes.<br />

This comprehensive set would be too large to be <strong>of</strong> use directly,<br />

but would allow rules to be defined concerning particle capture<br />

and ejection which should be <strong>of</strong> more general use to modellers.<br />

The growing vortex model <strong>of</strong> the shear layer should be extended<br />

to include different growth laws ie adapted to account for shear<br />

layers that do not have constant velocity difference. This is<br />

needed because the shear layer over sandwaves cannot sensibly<br />

7-9

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