Scaling Up Marine Sediment Transport Patricia Wiberg University of Virginia The challenge: How to go from local, event-scale marine sediment transport.

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Presentation transcript:

Scaling Up Marine Sediment Transport Patricia Wiberg University of Virginia The challenge: How to go from local, event-scale marine sediment transport processes to time scales associated with morphologic evolution, land-use impacts, climate change, and strata formation and at larger spatial scales?

Possible approaches 1. Extend local, event-scale models by: –enlarging the spatial context [e.g., CSTMS-ROMS, Delft3D] –increasing the time step (with appropriate model adjustments) [e.g., Xbeach] –running them for a series of real or synthetic events to develop a distribution of responses to a distribution of forcing [e.g., Swift et al]

Possible approaches 2. Develop simpler, time-averaged representation –diffusion or advection-diffusion formulation –solve for equilibrium shelf profile based on balance of dominant processes [e.g. Friedrichs and Scully] –determine an “effective storm” to represent the net effect of storms on moving sediment over some time period [e.g. Swensen] –geometric models of margin stratigraphy [e.g. Steckler]

Recent progress in hillslope diffusion e.g.,Tucker and Bradley, 2010: Trouble with diffusion Foufoula-Georgiou et al, 2010: Non-local fluxes on hillslopes Some conclusions : Most GTLs are local, but disturbances that induce transport can produce a large range of transport distances Connections between non-local and non-linear flux dependence on slope Promising alternatives to local diffusion include particle-based models and non-local transport models

Shelf vs hillslope transport Multidirectional vs downslope transport Mostly flow-driven rather than slope-driven Wave vs runoff response to storms; waves are inefficient mass transporters Response of currents to storms is limited; flow at bed can be decoupled from surface flow Suspended sediment mass is limited by near-bed stratification when wave >> current velocities

Shelf vs hillslope transport River mouths are upslope point sources of sediment active during floods Floods (-> sed delivery) and waves (-> sed mobilization) may or may not be coherent Sediment availability is supply limited owing to consolidation and small active layer depths Wave-supported gravity flows can advect large quantities of recently supplied flood sediment across the shelf

Waves control timing and duration of transport Currents control direction and vertical distribution of flux Tides are an ever-present source of variance, turbulent mixing in the system S60 site on the Eel shelf

All combine to affect the magnitude of the flux Volume in suspension limited by availability Short time-scale models do a reasonably good job of predicting SSC and fluxes

Shelf sediment diffusivity Important to capture effects of waves, currents and tides on diffusivity Expect diffusivity to vary with depth and sediment conditions May provide a measure of sediment transport potential on the shelf Would need to be combined with flux due to wave-supported gravity flows

500 particles, initially at a depth of 60 m, moving across and along the shelf for a period of 14 days.

Cross-shelf distance (km)

Transport rates on the Eel shelf are higher than on the Russian shelf Flux difference 55-60% tidal 15-20% subtidal currents 15-20% waves 5-10% sediment Total flux on Eel shelf 4.6 x total flux on Russian shelf

Number of times <45  m D x =1.09e4 m 2 /hr Number of times 88  m D x =4.93e Number of times 250  m D x =45.4 Effects of grain size

Concentration gradient on which diffusion acts is defined by the depth of the active layer of the bed Active layer depth (ALD) controlled by ripple geometry and transport rate (sand beds) consolidation state of bed (mud beds) Critical shear stress Porosity

Five-year calculation of bed-level change by diffusive transport Depths of erosion and deposition depend on active layer thickness and the time scale for resetting the active layer once exhausted

Active layer depth reset every 2 weeks reset every month reset every season reset every year Effect of active-layer recovery time on depths of erosion and deposition. Depth (m) Distance from shore (km)

Possible next steps Extend the random walk calculations to include sediment fluxes directly -> particle- based model –Could build in triggers for cross-shelf advection by wave-supported gravity flows

Geyer/Traykovski, WHOI

Possible next steps Extend the random walk calculations to include sediment fluxes directly -> particle- based model Map shelf diffusivity as a measure of sediment transport potential (requires spatial wave, current and tide time series) –How do spatial variations in diffusivity affect sediment redistribution on the shelf?

NOAA’s WaveWatch III operational wave model

Possible next steps Extend the random walk calculations to include sediment fluxes directly -> particle- based model Map shelf diffusivity as a measure of sediment transport potential (requires spatial wave, current and tide time series) Investigate effects of textural variations, flood deposition, consolidation times on fluxes

Geostatistical simulations of erodibilty on the Palos Verdes shelf, CA

Conclusions A range of problems need long-term, regional characterizations of marine sediment transport Variety of approaches -- suitable for different problems or time scales Simple random-walk diffusion characterization captures important variability on shelf Limited by the shortness of available forcing records. Global models or downscaling from long-term climate indicators may help Still need a better understanding of the small- scale sediment processes

Comparison of measured and calculated fluxes at 60-m on the Eel shelf in fall 1995