The flow field of many practical open channel flow problems, e.g. flow over natural bed forms
or hydraulic structures, is characterised by curved streamlines that result in a non-hydrostatic
pressure distribution. The essential vertical details of such a flow field need to be accounted
for, so as to be able to treat the complex transition between hydrostatic and non-hydrostatic
flow regimes. Apparently, the shallow-water equations, which assume a mild longitudinal
slope and negligible vertical acceleration, are inappropriate to analyse these types of problems.
Besides, most of the current Boussinesq-type models do not consider the effects of turbulence.
A novel approach, stemming from the vertical integration of the Reynolds-averaged
Navier-Stokes equations, is applied herein to develop a non-hydrostatic model which includes
terms accounting for the effective stresses arising from the turbulent characteristics of the
flow. The feasibility of the proposed model is examined by simulating flow situations that
involve non-hydrostatic pressure and/or nonuniform velocity distributions. The computational
results for free-surface and bed pressure profiles exhibit good correlations with experimental
data, demonstrating that the present model is capable of simulating the salient features of
free-surface flows over sharply-curved overflow structures and rigid-bed dunes.
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