1
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 Science, College of William & Mary, Gloucester Point, VA, USA 2 National Institute of Water and Atmospheric Research, Wellington, New Zealand Conclusions Buoyant fluxes within ROMS-CSTMS distributed sediment along-shore, to either side of Poverty Bay. did not extend to water deeper than 50 m. were especially sensitive to settling velocity. Wave- and current- gravity flows • exported sediment to long-term shelf depocenters (50 – 70 m water depth) and to the continental slope. • were sensitive to parameterizations of sediment input. More sediment input created thicker deposits, but shifted deposition closer to shore, implying that gravity flows on the Waipaoa shelf are transport-limited. Spatial distribution of modeled deposits also depended on the along-shore distribution of riverine sediment. Slow settling material was dispersed farther from the river mouth and to deeper depths. High erosion rate parameters affected the distribution of sediment within Poverty Bay and the shelf. I. Motivation & Methods Riverine deposits on continental shelves reflect terrestrial signatures, but are typically modified by the marine environment. Partitioning between various transport mechanisms (dilute suspension vs. gravity-driven) may influence the location and characteristics of these deposits. We used two numerical models to analyze sediment fluxes and fate on the continental shelf from January 2010 – February 2011. Water-column Model: ROMS-CSTMS Gravity-Flow Model Model Depths (m) Initial Sediment Distribution ROMS (Regional Ocean Modeling System): Haidvogel et al., 2000, 2008; Shchepetkin and McWilliams, 2005, 2009; Moriarty et al., 2014. CSTMS (Community Sediment Transport Modeling System): Warner et al., 2008. Gravity Flow Model: Scully et al., 2003; Ma et al., 2010 Buoyant fluxes were estimated with a 3D hydrodynamic- sediment transport model described in detail in Moriarty et al. (2014). PROs: Includes water column processes, including river plume behavior, and wave resuspension CONs: Insufficient vertical resolution for the wave- current boundary layer Wave- and current- driven gravity fluxes were estimated with a 2D Chezy equation model that balances friction and gravity following Ma et al. (2010). PROs: Accounts for near-bed turbid layer; computationally efficient CONs: Cannot account for water column processes Geyer and Traykov ski Orbital Wave Motions III. Model Sensitivity Acknowledgements Funding was provided by NSF MARGINS program, VIMS, and NIWA. Data, feedback, and technical assistance were provided by J.P. Walsh, R. Corbett, A. Ogston, A. Orpin, T. Kniskern, A. Bever, R. Hale, J. Kiker, S. Kuehl, A. Kettner, S. Stephens, M. Uddstrom and the Meterorological and Wave Science Staff at NIWA, G. Hall, D. Peacock, J. McNinch, NOAA, A. Miller, and D. Weiss. References Haidvogel, D. B., Arango, H. G., Hedstrom, K., Beckmann, A., Malanotte-Rizzoli, P., Shchepetkin, A. F., 2000. Dynamics of Atmospheres and Oceans, 32 (3-4). Haidvogel, D. B., Arango, H., Budgell, W. P., Cornuelle, B. D., Curchitser, E., Di Lorenzo, E., et al., 2008. Journal of Computational Physics, 227 (7). Kiker, J.M., 2012. M.S. Thesis, East Carolina University, Greenville, NC. Ma, Y., Friedrichs, C. T., Harris, C. K., Wright, L. D., 2010. Marine Geology, 275 (1-4). Miller, A. J., Kuehl, S. A., 2010. Marine Geology, 270 (1-4). Moriarty, J.M., Harris, C.K., Hadfield, M.G., 2014. Journal of Marine Science and Engineering, 2 (2). Scully, M.E., Friedrichs, C.T., Wright, L.D., 2003. Journal of Geophysical Research, 108: C4. Shchepetkin, A. F., McWilliams, J. C. (2005). Ocean Modelling, 9(4). Shchepetkin, A. F., McWilliams, J. C. (2009). Journal of Computational Physics, 228 (24). Warner, J. C., Sherwood, C. R., Signell, R. P., Harris, C. K., Arango, H. G., 2008. Computers & Geosciences, 34 (10). 1 box = 25 grid cells Water Column Fluxes Gravity Flows Low Erosion Rate Standard Model with spatially- variable erodibility Sediment Budget (%) High Erosion Rate W s =0.15 mm s -1 W s =0.3 mm s -1 ) W s =0.5 mm s -1 W s =1.0 mm s -1 Discharge and sediment rating curve: Greg Hall and D. Peacock (Gisborne District Council); Waves: New Zealand Wave model (NZWAVE: Tolman et al., 2001); Winds: New Zealand Limited Area Model (NZLAM: Davies et al., 2005) Implications % of River Load Available for Gravity Flows Recent Deposition: 7 Be Inventories, 9/2010 Estimated Deposition: Jan 2010 – Feb 2011 Observed Radioisotope Signatures: Kiker, 2012 Miller and Kuehl, 2010 Long-term Accumulation: 210 Pb Accumulation Rates Gravity Flow Model Water Column Model II. Deposition from Buoyant and Gravity-Driven Processes Buoyant Transport + Gravity Flows Gravity flows transported material to long-term shelf depocenters (50-70 m water depth) and the continental slope during energetic wave events. Transport within the river plume during energetic wave events distributed sediment along-shore, to either side of Poverty Bay. Depth of Average Deposit Deposit Deeper than 50 m Warner et al., 2008 Low 7 Be High 7 Be 210 Pb Accumulation 0 1.4 (cm y -1 ) (mm) (mm) (mm) Water Discharge (m 3 s -1 ) Sediment Concentration (g L -1 ), Cumulative Input (10 6 tons) Sig. Wave Height (m) Wind Speed (m s -1 ) Floods Wave Events Legen d (million tons) (m) Both buoyant fluxes and gravity flows can be important for modeling shelf deposition.

Buoyant and gravity-driven transport on the Waipaoa Shelf

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Page 1: Buoyant and gravity-driven transport on the  Waipaoa  Shelf

Buoyant and gravity-driven transport on the Waipaoa Shelf

J.M. Moriarty1, C.K. Harris1, C.T. Friedrichs1, M.G. Hadfield2

1Virginia Institute of Marine Science, College of William & Mary, Gloucester Point, VA, USA 2National Institute of Water and Atmospheric Research, Wellington, New Zealand

Conclusions

Buoyant fluxes within ROMS-CSTMS

• distributed sediment along-shore, to either side of Poverty Bay.

• did not extend to water deeper than 50 m.

• were especially sensitive to settling velocity.

Wave- and current- gravity flows

• exported sediment to long-term shelf depocenters (50 – 70 m water depth) and to the continental slope.

• were sensitive to parameterizations of sediment input.

• More sediment input created thicker deposits, but shifted deposition closer to shore, implying that gravity flows on the Waipaoa shelf are transport-limited.

• Spatial distribution of modeled deposits also depended on the along-shore distribution of riverine sediment.

• Slow settling material was dispersed farther from the river mouth and to deeper depths.

• High erosion rate parameters affected the distribution of sediment within Poverty Bay and the shelf.

I. Motivation & Methods

Riverine deposits on continental shelves reflect terrestrial signatures, but are typically modified by the marine environment. Partitioning between various transport mechanisms (dilute suspension vs. gravity-driven) may influence the location and characteristics of these deposits.

We used two numerical models to analyze sediment fluxes and fate on the continental shelf from January 2010 – February 2011.

Water-column Model: ROMS-CSTMS Gravity-Flow ModelModel Depths (m) Initial Sediment Distribution

ROMS (Regional Ocean Modeling System): Haidvogel et al., 2000, 2008; Shchepetkin and McWilliams, 2005, 2009; Moriarty et al., 2014. CSTMS (Community Sediment Transport Modeling System): Warner et al., 2008. Gravity Flow Model: Scully et al., 2003; Ma et al., 2010

Buoyant fluxes were estimated with a 3D hydrodynamic-sediment transport model described in detail in Moriarty et al. (2014).

PROs: Includes water column processes, including river plume behavior, and wave resuspension

CONs: Insufficient vertical resolution for the wave-current boundary layer

Wave- and current- driven gravity fluxes were estimated with a 2D Chezy equation model that balances friction and gravity following Ma et al. (2010).

PROs: Accounts for near-bed turbid layer; computationally efficient

CONs: Cannot account for water column processes

Geyer and Traykovski

Orbital Wave Motions

III. Model Sensitivity

AcknowledgementsFunding was provided by NSF MARGINS program, VIMS, and NIWA. Data, feedback, and technical assistance were provided by J.P. Walsh, R. Corbett, A. Ogston, A. Orpin, T. Kniskern, A. Bever, R. Hale, J. Kiker, S. Kuehl, A. Kettner, S. Stephens, M. Uddstrom and the Meterorological and Wave Science Staff at NIWA, G. Hall, D. Peacock, J. McNinch, NOAA, A. Miller, and D. Weiss.

References Haidvogel, D. B., Arango, H. G., Hedstrom, K., Beckmann, A., Malanotte-Rizzoli, P., Shchepetkin, A. F., 2000. Dynamics of Atmospheres and Oceans, 32 (3-4). Haidvogel, D. B., Arango, H., Budgell, W. P., Cornuelle, B. D., Curchitser, E., Di Lorenzo, E., et al., 2008. Journal of Computational Physics, 227 (7). Kiker,

J.M., 2012. M.S. Thesis, East Carolina University, Greenville, NC. Ma, Y., Friedrichs, C. T., Harris, C. K., Wright, L. D., 2010. Marine Geology, 275 (1-4). Miller, A. J., Kuehl, S. A., 2010. Marine Geology, 270 (1-4). Moriarty, J.M., Harris, C.K., Hadfield, M.G., 2014. Journal of Marine Science and Engineering, 2 (2). Scully, M.E., Friedrichs, C.T., Wright, L.D., 2003. Journal of Geophysical Research, 108: C4. Shchepetkin, A. F., McWilliams, J. C. (2005). Ocean Modelling, 9(4). Shchepetkin, A. F., McWilliams, J. C. (2009). Journal of Computational Physics, 228 (24). Warner, J. C., Sherwood, C. R., Signell, R. P., Harris, C. K., Arango, H. G., 2008. Computers & Geosciences, 34 (10).

1 box =25 grid cells

Water Column Fluxes Gravity Flows

Low Erosion Rate

Standard Model with

spatially-variable

erodibility

Sed

imen

t Bud

get (

%)

High Erosion Rate

Ws =0.15 mm s -1

Ws =0.3 mm s -1)

Ws =0.5 mm s -1

Ws =1.0 mm s -1

Discharge and sediment rating curve: Greg Hall and D. Peacock (Gisborne District Council); Waves: New Zealand Wave model (NZWAVE: Tolman et al., 2001); Winds: New Zealand Limited Area Model (NZLAM: Davies et al., 2005)

Implications

% of River Load Available for Gravity Flows

Recent Deposition:7Be Inventories, 9/2010

Estimated Deposition: Jan 2010 – Feb 2011 Observed Radioisotope Signatures:

Kiker, 2012Miller and Kuehl, 2010

Long-term Accumulation: 210Pb Accumulation Rates

Gravity Flow ModelWater Column Model

II. Deposition from Buoyant and Gravity-Driven Processes

Buoyant Transport + Gravity Flows

• Gravity flows transported material to long-term shelf depocenters (50-70 m water depth) and the continental slope during energetic wave events.

• Transport within the river plume during energetic wave events distributed sediment along-shore, to either side of Poverty Bay.

Depth of Average Deposit

Deposit Deeper than 50 m

Warner et al., 2008

Low 7Be

High 7Be

21

0P

b A

ccum

ulat

ion

0

1.4

(cm

y-1)

(mm) (mm) (mm)

Water Discharge (m3 s-1)

Sediment Concentration (g L-1), Cumulative Input (106 tons)

Sig. Wave Height (m)

Wind Speed (m s-1)

Floods Wave Events

Legend

(mill

ion

tons

)(m

)

• Both buoyant fluxes and gravity flows can be important for modeling shelf deposition.