Representation of Near-Bed Sediment Gravity Flows within the Regional Ocean Modeling System (ROMS) Courtney K. Harris and Aaron J. Bever Virginia Institute.

Slides:



Advertisements
Similar presentations
Hydrodynamics and Sediment Transport Modelling Ramiro Neves
Advertisements

Buoyant Plumes Positively and negatively buoyant plumes contribute to particle transport across and along shelves and to density stratification of coastal.
JSSBIO1Huttula Lecture Set Sediment transport models.
Coastal Downscaling: Can CESM fields successfully force regional coastal ocean simulations with strong freshwater forcing? (YES) Parker MacCready (U. of.
Toward a Sediment Transport Model of the Louisiana / Texas Shelf Kehui (Kevin) Xu 1, Courtney Harris 1, Robert Hetland 2, James Kaihatu 2 1 Virginia Institute.
The UNIVERSITY of NORTH CAROLINA at CHAPEL HILL Fluid Dynamics with Erosion Brandon Lloyd COMP 259 May 2003.
HYCOM and the need for overflow/entrainment parameterizations.
Tom T.-J. Hsu, Assistant Professor Civil & Coastal Engineering University of Florida High Resolution Numerical Modeling of Cohesive Sediment Transport.
Buoyant and gravity-driven transport on the Waipaoa Shelf J.M. Moriarty 1, C.K. Harris 1, C.T. Friedrichs 1, M.G. Hadfield 2 1 Virginia Institute of Marine.
How do geotechnical properties contribute to failures and resulting fluxes to the deep sea? Subsurface flows and impacts on chemical fluxes, geotechnics,
James PM Syvitski & Eric WH Hutton, CSDMS, CU-Boulder With special thanks to Pat Wiberg, Carl Friedrichs, Courtney Harris, Chris Reed, Rocky Geyer, Alan.
Spatial Abundance of Permeable Sediment on the Eastern US Continental Shelf Patricia L. Wiberg 1 and Chris Jenkins 2 1 Environmental Sciences, University.
Outline of Presentation: Richardson number control of saturated suspension Under-saturated (weakly stratified) sediment suspensions Critically saturated.
Gravity Current Flow past a Circular Cylinder: Forces, Wall Shear Stresses and Implications for Scour E. Gonzalez-Juez and E. Meiburg (UCSB) T. Tokyay.
(Geyer & Traykovski, 2001) Modeling of Clinoforms Created By Wave/Current Supported Gravity Flows: Carl Friedrichs, Virginia Institute of Marine Science,
Marine Working Group Shelf (with estuaries?) Slope Deeper marine basins Carbonate systems Short and long time scales From L. Pratson.
Scaling Up Marine Sediment Transport Patricia Wiberg University of Virginia The challenge: How to go from local, event-scale marine sediment transport.
Computational Investigations of Gravity and Turbidity Currents Eckart Meiburg UC Santa Barbara Motivation Governing equations / computational approach.
ROMS modeling of stormwater plumes and anthropogenic nitrogen inputs in the SCB Eileen Idica PhD candidate, Dept Civil &
Nepheloid transport vs gravity flows gravity flows and sea level narrow, steep shelves receive much sed different type of gravity flow mass and chemical.
Environmental Fluid Mechanics Laboratory
Annapolis: July 18, 2006 Outline of talk: Objective: Improve BBL in 3D model. Estimates of shear stress. Evaluate bottom boundary layer.
Suspended Load Above certain critical shear stress conditions, sediment particles are maintained in suspension by the exchange of momentum from the fluid.
HYDRAULICS AND SEDIMENT TRANSPORT: RIVERS AND TURBIDITY CURRENTS
Define Current decreases exponentially with depth. At the same time, its direction changes clockwise with depth (The Ekman spiral). we have,. and At the.
Virginia Institute of Marine Science
THEORY ABSTRACT The equations that are the basis of the DRAMBUIE scour model were developed at H.R. Wallingford (a U.K. civil engineering firm) and have.
Bathymetry Controls on the Location of Hypoxia Facilitate Possible Real-time Hypoxic Volume Monitoring in the Chesapeake Bay Aaron J. Bever 1, Marjorie.
Define Current decreases exponentially with depth and. At the same time, its direction changes clockwise with depth (The Ekman spiral). we have,. and At.
Wind-Driven shelf dynamics and their influences on river plumes: implications for surface parcel transport Ed Dever, Oregon State University Image: Hickey.
Courtney K. Harris Virginia Institute of Marine Sciences In collaboration with Katja Fennel and Robin Wilson (Dalhousie), Rob Hetland (TAMU), Kevin Xu.
Physical and numerical issues in river plume modeling Rob Hetland Rocky Geyer Rich Signell.
LECTURE 8 LAYER-AVERAGED GOVERNING EQUATIONS FOR TURBIDITY CURRENTS
Conclusions References Acknowledgments Sensitivity Tests Cohesive Sediment Model Modeling System Future Work Including Cohesive Sediment Processes in the.
Scenarios 1.Tidal influence 2.Extreme storm surge (wave overtopping, max. limit 200 l/s/m, period 2 h) Outlook calibration and validation of 3D model transfer.
Spring-neap Variation in Fecal Pellet Properties within Surficial Sediment of the York River Estuary Emily Wei VIMS REU Prospectus Presentation Mentor:
Momentum Equations in a Fluid (PD) Pressure difference (Co) Coriolis Force (Fr) Friction Total Force acting on a body = mass times its acceleration (W)
Formation of Estuarine Turbidity Maxima in partially mixed estuaries H.M. Schuttelaars 1,2, C.T. Friedrichs 3 and H.E. de Swart 1 1: Institute for Marine.
Gesa-Partner 8 East-Macedonia Thrace – Participants: Prof N Kotsovinos, Prof. C Koutitas,, Prof. V Hrissanthou, and the M.Sci. Eng. A. Georgoulas,A Samaras,
1 Equations of Motion Buoyancy Ekman and Inertial Motion September 17.
Mixing From Stresses Wind stresses Bottom stresses Internal stresses Non-stress Instabilities Cooling Double Diffusion Tidal Straining Shear ProductionBuoyancy.
Controls on particle settling velocity and bed erodibilty in the presence of muddy flocs and biologically packaged pellets: Modeling study utilizing the.
Xiaoming Wang and Philip L.-F. Liu Cornell University
15. Physics of Sediment Transport William Wilcock (based in part on lectures by Jeff Parsons) OCEAN/ESS 410.
Land-Ocean Interactions: Estuarine Circulation. Estuary: a semi-enclosed coastal body of water which has a free connection with the open sea and within.
Outline of Presentation: Tidal sediment transport due to spatial vs. flood/ebb asymmetries (1) Minimizing spatial asymmetry → predicts channel convergence.
Outline of Presentation: Richardson number influence on coastal/estuarine mixing Derivation of stratified “overlap” layer structure Under-saturated (weakly.
Modeling transport and deposition of the Mekong River sediment Z. George Xue 1 * Ruoying He 1, J.Paul Liu 1, John C Warner 2 1.Dept. of Marine, Earth and.
Fine-Sediment Transport in the Coastal Ocean: the Amazon and the Atchafalaya Systems Gail C. Kineke Dept of Geology & Geophysics Boston College Acknowledgements:
NUMERICAL STUDY OF THE MEDITERRANEAN OUTFLOW WITH A SIMPLIFIED TOPOGRAPHY Sergio Ramírez-Garrido, Jordi Solé, Antonio García-Olivares, Josep L. Pelegrí.
Estuaries Chapter 8 – Talley et al. Outline: What is an estuary?
Coastal Oceanography Outline Global coastal ocean Dynamics Western boundary current systems Eastern boundary current systems Polar ocean boundaries Semi-enclosed.
Controls on sediment availability on the continental shelf and implications for rates of morphologic evolution Patricia Wiberg University of Virginia with.
ETM: The Estuarine Turbidity Maximum
The effect of tides on the hydrophysical fields in the NEMO-shelf Arctic Ocean model. Maria Luneva National Oceanography Centre, Liverpool 2011 AOMIP meeting.
Posted by Irina Overeem, May 2016
Flocs of increasing size Suspended Sediment Size Distribution in a Numerical Sediment Transport Model for a Partially-Mixed Estuary Danielle R.N. Tarpley,
Comparison of modeled and observed bed erodibility in the York River estuary, Virginia, over varying time scales Danielle Tarpley, Courtney K. Harris,
Consolidation and stratification within a Muddy, Partially Mixed Estuary: A Comparison between Idealized and Realistic Models for Sediment Transport in.
Elizabeth River PCB TMDL Study: Numerical Modeling Approach
October 23-26, 2012: AOMIP/FAMOS meetings
Sediment Transport Dynamics, Part I
James River PCB TMDL Study: Numerical Modeling Approach
OCEAN/ESS Physics of Sediment Transport William Wilcock (based in part on lectures by Jeff Parsons)
LCDR John Hendrickson 17SEP2008
Andreas Münchow, College of Marine Studies, University of Delaware
하구및 연안생태Coastal management
하구및 연안생태Coastal management
하구및 연안생태Coastal management
하구및 연안생태Coastal management
Presentation transcript:

Representation of Near-Bed Sediment Gravity Flows within the Regional Ocean Modeling System (ROMS) Courtney K. Harris and Aaron J. Bever Virginia Institute of Marine Science Gloucester Point, Virginia USA REFERENCES: Harris, C.K., P. Traykovski and W.R. Geyer, Including a near-bed turbid layer in a three dimensional sediment transport model with application to the Eel River shelf, northern California. In: M.L. Spaulding (Editor), Estuarine and Coastal Modeling. American Society of Civil Engineers, Monterey, CA, pp Harris, C.K., P. Traykovski and W.R. Geyer, Flood dispersal and deposition by near-bed gravitational sediment flows and oceanographic transport: A numerical modeling study of the Eel River shelf, northern California. Journal of Geophysical Research, 110(C09025): doi: / 2004JCO Kniskern, T.A Shelf sediment dispersal mechanisms and deposition on the Waiapu River shelf, New Zealand. Ph.D. Dissertation, Virginia Institute of Marine Science, College of William and Mary. Gloucester Point, VA USA. Traykovski, P., P.L. Wiberg and W.R. Geyer Observations and modeling of wave-supported sediment gravity flows on the Po prodelta and comparison to prior observations from the Eel shelf. Continental Shelf Research, 27: 375 – 399. ACKNOWLEDGEMENTS: This project is funded by ONR Coastal Geosciences Program, Award N J.Paul Rinehimer (VIMS) helped with setting up the ROMS test case. MOTIVATION: Sediment-induced stratification very close to the bed (bottom cm) creates strong limits to resuspension. This vertical scale, however, is well below the resolution of most 3-D ocean models. Sediment concentrations from field data (o) and estimated by high-resolution (vertical scale ~mm) 1-D model. When the model neglected stratification in bottom 10 cm, it overestimated vertical mixing and sediment concentrations. Much of this stratification occurs at the top of the wave boundary layer. Additionally, high-concentration layers create near-bed gravity flows. Figure from Traykovski, et al. (2007) GOAL: Account for stratification near the bed by using an additional grid cell for the wave boundary layer. WHAT’S NEXT? Debug code to fix problems with advection scheme and net erosion / deposition Finish model testing by analyzing the test-case for conservation of mass, etc. Write the new variables to NetCDF history and restart files. Apply model code to a realistic model grid (Waipaoa River Shelf, New Zealand). ABSTRACT: Within the past decade, data from several continental shelf and deltaic environments has shown near-bed sediment gravity flows to be an important component of across-shelf sediment transport. Both observational and theoretical work has concluded that stratification at the top of the wave-boundary layer can trap sediment within this thin layer (~10 cm thick), creating fluid muds whose density anomaly is sufficient to cause downslope transport. This transport process, however, can not be represented within standard vertical grids (z-, s-, or sigma-coordinate) used within ocean models because the thickness of the wave boundary layer typically increases as water depth decreases, and because it is usually too thin to be resolved. Additionally, standard wave-current interaction modules used within ocean models do not resolve velocities and turbulence at the vertical resolution of the wave boundary layer. These considerations motivated previous work within ECOM-SED (Estuarine and Coastal Ocean Model – SEDiment) to represent near-bed sediment gravity flows using a separate grid cell underneath of the model’s sigma-grid (Harris et al., 2004; 2005). A similar component is being implemented within the Regional Ocean Modeling System (ROMS) and being tested using an idealized continental shelf / river plume test case. EXAMPLES USING GRAVITY FLOW MODEL WITHIN ECOM-SED : TEST CASE INCLUDING GRAVITY FLOW: WAIAPU RIVER SHELF, NZ: The Waiapu River is a small, mountainous river near the East Cape of the North Island, NZ. It delivers about 35 million metric tons of sediment per year. Recent efforts by Kniskern (2007) included numerical modeling of flood dispersal for this river, as well as extensive sediment coring to map flood accumulation. EEL RIVER SHELF, California: Model that included wave boundary layer flows delivered flood material to the mid-shelf, where it was observed to accumulate. When model neglected wave boundary layer flows, sediment deposits on the mid-shelf were much thinner (mm) than observed (~10cm). Cross-shelf sediment flux is dominated by transport in the wave boundary layer. TEST CASE NEGLECTING GRAVITY FLOW : (A) Beginning sediment deposit thickness (m) and (B) that at the end of 2.5 days. Waves preferentially erode material from the shoreward edge. Sediment is carried southward in suspension. (C) Net erosion (blue) and deposition (yellow) estimated over 2.5 days. Estimated near-bed suspended sediment concentrations (g/L). Values highest over available sediment and in shallow water where wave shear stresses are high. ROMS Test Case: continental shelf geometrically similar to west coast, US. Muddy River Transient inner shelf deposit Final mid-shelf deposit Gravity flow 200 m 20 km 70 km Simple continental shelf geometry with a freshwater source. Currents (~XXX m/s) forced at open boundary. Waves (Hsig = 3m, T = 15 sec) Initial sediment bed has a 10 cm thick layer of mud (  cr = 0.1 Pa, w s = 0.1 mm s -1 ) Figure modified from Traykovski, et al. (2007). Current Sediment Exchange C d U diff 2 Add wave boundary layer beneath s- grid of ROMS, following Harris et al. (2004): Sediment exchanged between wbl and both the bed and overlying water. Exchange with sea-bed=(C wbl – C ref ) w s Exchange with overlying water depends on Richardson number. Velocity in wbl depends on a Chezy balance between buoyancy anomaly of suspension and frictional drag. APPROACH: Across-shelf Model of Near-bed Turbid Layer: Modify for inclusion into three-dimensional model CONVENTIONAL SEDIMENT MODEL REVISED SEDIMENT MODEL Sediment Bed Hz(1) u(1), v(1) ero_flux (Partheniades) FC Sediment Bed Hz(1) u(1), v(1) ero_flux: (Munk-Anderson stratification) FC erow_flux FCW dwbl uwbl, vwbl CsedW concentration in layer is t(…,1,ised) concentration in layer is t(…,1,ised) STATUS: Model has been coded into ROMS’ sediment.F using “if defined WBLGRAV_HTG”. New variables added (CsedW, Uwbl, Vwbl) New code compiles and runs Water column calculations seem reasonable. Suspended sediment concentrations are in a reasonable range. Velocity of wave boundary layer seems too high. Seems to be a problem with stability of the advection scheme. Causing CsedW < 0, which then causes Uwbl < 0. Adjustments of sediment bed needs debugging. (A) (B) (C) (D) Panels (A) and (B) show model estimates of flood sediment deposition that neglected wave boundary layer gravity flows. (A) used a low settling velocity (0.1 mm/s), compared to (B) (1.0 mm/s). Neither correctly estimated the location and size of the observed flood deposit (shown in panel C). Panel (D) shows model estimates that did include a wave boundary layer gravity flow. It was able to produce a mid- shelf mud deposit of a similar thickness to that observed. (Figures modified from Harris et al. 2005) Estimates of (A) sediment deposition, (B) transport in the wave boundary layer, and (C) transport in dilute suspension during a time (D) following peak discharge during (E) high waves. Nearly all cross-shelf flux occurs in the wave boundary layer gravity flow. (D) (E) (A)(B)(C) (A) Mid-shelf mud deposit estimated by numerical model that resulted from cross-shelf transport via wave supported gravity flows. (B) Accumulation rates based on 210-Pb (~100 year half-life) indicates that sediment accumulates on the mid-shelf, not the inner shelf. (A) (B) (Figures courtesy of T. Kniskern, UCSC/USGS, based on Kniskern, 2007) 2007 ROMS / TOMS User Workshop. October 2 - 4, 2007, Los Angeles, CA.