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The method used for most wider type river channels is to combine the criteria given by lane (1952) for velocity and critical tractive force with actual field data and manning's equation in the form: This regional sediment management technical report presents an approach for estimating scour by providing a decision framework that future practitioners can use to compute scour potential within a riverine environment. A close relationship between the scour depth (yme) and the maximum scour length (lme) with the reynolds number, where the greater the reynolds number, the greater the maximum scour depth compared to the maximum scour length (yme / lme).
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It provides equations from the isbash, usbr, and asce methods Depths of scour along the axis of the jet are recorded at time intervals that are short at the start of the test, while applied stresses are large, and longer at later times when applied stresses diminish (due to increased distance between the jet nozzle and the eroded soil surface). The results show stone sizes ranging from 1.28 to 1.40 feet using the isbash and usbr methods
The average stone size calculated is 1.33 feet
Design parameters such as flow velocity, stone and water densities, and median stone diameter are also defined. The model is placed approximately ± 9.0 m from the upstream with the aim of not being affected by wave ripples from the inlet. A relationship is also presented for the first time for estimation of the time development of the maximum scour depth and scour depth at the beginning of the sediment bed for the basin located below the erodible bed at the equilibrium time based on the laboratory data of the present study. Many of these methods were collected in the us bureau of reclamation.
For big rivers, the local scour depth calculations will be based upon the portion of discharge contained in and hydraulic characteristics of the main channel where hydraulic structure will be located.
