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Physical Modelling in Fluvial Geomorphology

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PHYSICAL MODELLING IN FLUVIAL GEOMORPHOLOGY 237<br />

Figure 9.7 Model:prototype time scales for different processes <strong>in</strong> a 1:20 FSM (λ t) y, (λ t) s, (λ t)u,<br />

(λ t) m,and (λt) ug, are the time scales for vertical erosion/accretion, sediment transport, downstream<br />

displacement of <strong>in</strong>dividual sediment gra<strong>in</strong>s, flow velocity, gra<strong>in</strong> motion dur<strong>in</strong>g saltation and particle<br />

fall velocity respectively (see text for more details). Some processes such as vertical erosion are<br />

much faster <strong>in</strong> the model than <strong>in</strong> the prototype whilst others, such as fall velocity and gra<strong>in</strong> motion<br />

dur<strong>in</strong>g saltation, are slower<br />

This issue may have important ramifications for the modell<strong>in</strong>g of alluvial architecture. For<br />

example, s<strong>in</strong>ce vertical erosion and deposition are much faster than horizontal accretion,<br />

there may be distortion <strong>in</strong> the size of scours and overbank splays preserved <strong>in</strong> aggrad<strong>in</strong>g<br />

river models. Initial FSM work on braided river aggradation (Ashworth et al. 1994;<br />

Peakall 1995) suggests that the <strong>in</strong>fluence of multiple time scales is limited, but detailed<br />

experiments are still required to resolve this issue. The question of time scal<strong>in</strong>g with<strong>in</strong><br />

hydraulic models and the period required for 'equilibrium' to be reached <strong>in</strong> the <strong>in</strong>itial<br />

stages of experiments is clearly a subject that warrants further attention, especially if such<br />

models are to be used to <strong>in</strong>vestigate long-term alluvial channel behaviour.<br />

Hydrograph scal<strong>in</strong>g<br />

A complementary approach to modell<strong>in</strong>g time with<strong>in</strong> physical models is through use of<br />

the geomorphological concept of event magnitude-frequency. Wolman and Miller (1960)<br />

suggested that there is a good correlation between the 'dom<strong>in</strong>ant' discharge (i.e. that which<br />

does most 'geomorphological work' <strong>in</strong> terms of sediment transport) and the bankfull<br />

discharge. Most physical models use a constant discharge which approximates to bankfull<br />

(e.g. Leopold and Wolman 1957; Ashmore 1982). The sequential simulation of a

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