In the shallow waters of lakes and the coastal ocean, primary productivity is strongly linked to the mineralization of organic matter in the sediments and thus to the exchange of organic matter, nutrients, and metabolites between sediments and water column (Wollast 1991). The benthic boundary layer (BBL) is the interface between the sediments and the water column. By definition, it is the water layer that is influenced by the friction between the sediment and the moving water column (Dade et al. 2001). The vertical transport of solutes and particulate matter across the BBL is of turbulent nature. Assuming stationary conditions and neglecting the reactivity of the solute in the BBL, the turbulent transport of solutes can be described as quasi diffusive transport according to Fick's law of diffusion: (1) where J denotes the flux, D T is the turbulent diffusivity, and ∂C/∂z is the vertical concentration gradient. Turbulent transport in the BBL is believed to be several orders of magnitude faster compared with molecular diffusion in the sediments. In contrast to molecular diffusion, turbulent diffusion is a function of the flow field and, therefore, varies with the flow velocity in the BBL. There are numerous models in which turbulent diffusivity scales as a function of boundary distance and mean current velocity (Dade et al. 2001). The most common model is the logarithmic law of the wall (i.e., log-law) (von Kármán 1930), verified in various laboratory flume experiments (Pope 2000).However, measurements of turbulent diffusivity in natural boundary flows are scarce. Theoretical constraints from the log-law, such as the linear increase of D T with shear velocity u * and distance to the boundary z (D T = u * kz) suggest that the turbulent transport in the BBL is too fast to limit the oxygen and nutrient fluxes across the sediment-water interface (Boudreau 2001) and, in this respect, turbulent diffusivity may be seen as a parameter of minor interest. We give two reasons why the measurement of turbulent diffusivity in the BBL is of interest.
AbstractIn aquatic environments, the benthic boundary layer (BBL) is the transition zone for dissolved solutes that are released or consumed from the sediments. The exchange of solutes between the sediment and the overlying water column depends on the turbulent transport in the benthic boundary layer. In situ measurements of turbulent diffusion in natural benthic boundary layers are scarce and are usually derived from the logarithmic law of the wall (log-law). Based on G. I. Taylor's turbulent diffusion theory, we derived a simple approach to estimate turbulent diffusivity from acoustic Doppler velocimeter (ADV) data. The approach was applied to ADV data collected over a period of 155 h in the BBL of Lake Constance, Germany. The calculated turbulent diffusivities agreed well with those derived in parallel from flux-gradient measurements. In addition, turbulent diffusivities were calculated from several established approaches, including those based on the logarithmic law of the w...