Bedload sediment transport describes the movement of coarse particles that roll, slide, or hop along the river bed while remaining in continuous contact with it. This mode dominates when the flowβs shear stress exceeds a critical threshold but is insufficient to keep particles fully suspended. Understanding bedload is essential for predicting channel evolution, designing stable river engineering works, and managing sediment budgets.
The MeyerβPeter MΓΌller equation is a widely accepted empirical relationship for estimating bedload transport rates. It relates the transport capacity to the excess shear stress (the difference between actual bed shear stress (tau) and critical shear stress (tau_c)). The formula captures the nonβlinear increase of transport with increasing flow power and grain size.
In practice, the shear stress is derived from hydraulic parameters such as water density, gravitational acceleration, hydraulic radius, and channel slope. The critical shear stress depends on sediment properties, notably grain diameter and the density contrast between sediment and water. By inserting measured or estimated field values into the MeyerβPeter MΓΌller expression, engineers can obtain a firstβorder estimate of the volumetric bedload flux.
tau = bed shear stress (Pa)
tau_c = critical shear stress (Pa)
rho = water density (kg/mΒ³)
rho_s = sediment density (kg/mΒ³)
g = 9.81 m/sΒ²
D = grain diameter (m)
What is bedload sediment transport?
When does bedload sediment transport dominate?
Why is understanding bedload important?
What is the Meyer-Peter MΓΌller equation used for?
How does shear stress affect bedload sediment transport?
Can this calculator be used for all types of rivers?
What are some applications of bedload sediment transport studies?
Results are for informational purposes only and do not constitute professional advice.
