USGS, Center for Coastal and Marine Geology
Woods Hole Field Center
384 Woods Hole Road
Woods Hole, MA 02543-1598
Internet: rsignell@usgs.gov,
jlist@usgs.gov,
afarris@usgs.gov
Phone: (508) 457-2229, (508) 457-2343, (508) 457-2288
FAX: (508) 457-2309
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Citation:
Signell, R.P., List, J.H, and Farris, A.S., 2000. Bottom Currents and
Sediment Transport in Long Island Sound: A Modeling Study. Journal of
Coastal Research, 16(3), 551-566.
The simulations clearly show physical processes that affect the observed sea-floor characteristics at both regional and local scales. Simulations of near-bottom tidal currents reveal a strong gradient in the funnel-shaped eastern part of the Sound, which parallels an observed gradient in sedimentary environments from erosion or nondeposition, through bedload transport and sediment sorting, to fine-grained deposition. A simulation of estuarine flow driven by the along-axis gradient in salinity shows generally westward bottom currents of 2-4 cm/s that are locally enhanced to 6-8 cm/s along the axial depression of the Sound. Bottom wind-driven currents flow downwind along the shallow margins of the basin, but flow against the wind in the deeper regions. These bottom flows (in opposition to the wind) are strongest in the axial depression and add to the estuarine flow when winds are from the west. The combination of enhanced bottom currents due to both estuarine circulation and the prevailing westerly winds provide an explanation for the relatively coarse sediments found along parts of the axial depression. Climatological simulations of wave-driven bottom currents show that frequent high-energy events occur along the shallow margins of the Sound, explaining the occurrence of relatively coarse sediments in these regions. Bedload sediment transport calculations show that the estuarine circulation coupled with the oscillatory tidal currents results in a net westward transport of sand in much of the eastern Sound. Local departures from this regional westward trend occur around topographic and shoreline irregularities, and there is strong predicted convergence of bedload transport over most of the large, linear sand ridges in the eastern Sound, providing a mechanism which prevents their decay. The strong correlation between the near-bottom current intensity based on the model results and the sediment response, as indicated by the distribution of sedimentary environments, provides a framework for predicting the long-term effects of anthropogenic activities.
Previous work has described many of the major aspects of physical processes in Long Island Sound. Major reviews can be found in Riley (1956), in the Long Island Sound special issue of Advances in Geophysics (Bokuniewicz, 1980; Gordon, 1980; Bokuniewicz and Gordon, 1980a,b), and in the Long Island Sound Study final report (Schmalz et al., 1994). The purpose of this paper is to build on this previous work, using process-oriented numerical studies to: (1) elucidate the role that tide-, density-, wind- and wave-driven bottom currents play in the formation of sea-floor environments, and (2) examine regional and local bedload sediment transport pathways in the Sound. Signell et al. (1998) reported on the initial findings of the tide-, wind- and wave-driven components of this study.
Figure 1. Long Island Sound bathymetry. The average depth is 24 m.
Locations of tide gauges used for model assessment are shown as crosses.
See Table 1 for tide gauge station names and locations.
Numerical models have been quite successful at describing the overall tidal characteristics. Kenefick (1985) showed that a 1-km resolution, depth-averaged, numerical model was capable of reproducing most of the phase and amplitude structure of the M2 tide. Schmalz et al. (1994) showed that a 2.2 km resolution three-dimensional model could also reproduce the phase and amplitude structure of both semidiurnal and diurnal constituents. These models were not of sufficient resolution, however, to describe the strong variations in tidal currents that occur at scales of a few km or less in the eastern Sound.
Although previous studies have qualitatively described many of the relationships between physical processes and sea-floor characteristics in the Sound, we seek to answer several specific questions:
Figure 2. The curvilinear model grid contains 300 x 100 cells, with
typical cell sizes between 200 and 400 m. The grid shown is subsampled
by a factor of four for clarity.
For tidal open-boundary conditions at the eastern end, we specified elevation with M2 tidal constituent data interpolated from the detailed ADCIRC finite-element tidal model of the East and Gulf Coast (Luettich and Westerink, 1995). The ADCIRC boundary conditions were further modified so that model predictions matched the observed tidal elevation and phase at Montauk (labeled MP in Figure 1). This required reducing the ADCIRC tidal amplitudes by 15% and increasing the phases by 9o. For the simulations with wind, we used a uniform wind stress, and forced the open boundary of the model with elevations obtained from steady wind runs with ADCIRC.
The bottom friction in numerical tidal models is usually treated as a "tuning" parameter, with the value adjusted until the best fit to the major elevation or velocity tidal constituents is achieved. Often a uniform value is used due to lack of spatial information concerning the nature of the seabed. In our study, however, we had access to high-resolution maps of the sedimentary environments, and attempted to obtain a best-fit bottom friction in each of the four main sedimentary environments through a parameter search. It turns out, however, that the amplitude and phase of the M2 elevation field is completely dominated by the friction in the erosional and bedload-transport environments in the eastern Sound, and is insensitive to the friction specified in the depositional environments in the central and western Sound. This is consistent with the finding by Bokuniewicz and Gordon (1980b) that the frictional dissipation in the eastern Sound is seven times greater than the dissipation in the central and eastern Sound. The optimal value of the bottom roughness length z0 for the erosion and bedload regimes was determined to be 1.0 cm, the same value used in the study by Schmalz et al. (1994). Since we could not determine the spatial variability in z0 from the elevation data, we used z0=1.0 cm throughout the Sound. The model was run for 5 tidal cycles to reach periodic equilibrium, with results saved every 10 lunar min over the last cycle. An internal time step of 74.52 s was used, with an external time step of 6.21 s. The coefficient in the Smagorinsky (1963) horizontal viscosity parameterization was set to 0.05.
For the tide and wind-driven simulations, the model was run with uniform density. Although vertical stratification exists for much of the summer and can modify both the tidal- and wind-driven response, the barotropic tide captures most of the tidal response, and the strongest wind events typically occur during the relatively unstratified winter months. For the simulations of estuarine circulation, the model was initialized with a longitudinal salinity variation of 6 ppt, consistent with the observations analyzed by Kim and Bokuniewicz (1991), and it was allowed to adjust over the 5 initial tidal cycles. These simulations provide a qualitative representation of the basin-scale gradients in the observed net westward bottom flow.
A square computational grid was constructed with dimensions 220 x 220 km. The grid spacing was 300 m in the direction with the wind and 600 m in the direction perpendicular to the wind. This grid was centered on Long Island Sound, allowing prediction of waves generated by wind from all points of the compass. We computed 144 HISWA simulations of the bottom wave-orbital velocity maximum, Ub, for winds of 2.5, 5.0, 7.5, 10.0, 12.5, 15.0, 17.5, 20.0 and 22.5 m/s, for each of 16 directions equally spaced around the compass.
In order to calculate a long-term climatology of bottom wave-orbital velocity (Ub) throughout the region, the set of 144 model simulations of bottom orbital velocity were weighted with the wind distribution over a 12-year period (Nov 1984 - Dec 1996) from the NOAA Ambrose Light meteorological station. From this calculation, one can predict the occurrence of orbital velocities exceeding a critical threshold or describe the distribution of wave-orbital velocities at a given location.
where q is the sand transport rate in g cm-1 s-1, is a parameter that depends on grain size with units of g cm-4 s2, u100 is the flow speed at 100 cm above the bed, and ucr is a critical velocity threshold (also dependent on grain size) below which no sediment transport occurs. There are many bedload transport formulas available, and this is a particularly simple one. It serves to illustrate the combined impact of the tides and estuarine bottom flow that provides a persistent mechanism for moving sand in the Sound. We used values appropriate for medium-fine sand of 0.225 mm grain size, the same values used by Harris et al.. (1992) in their study of subtidal sand bank evolution in eastern Australia: ucr =17 cm/s, = 5.8x10-5 g cm-4 s2.
Table 1. Comparison of data and model M2 tidal elevation
amplitude and phase in Long Island Sound.
Figure 3. Simulated depth-averaged M2 major axis
tidal-current magnitude. Locations of NOS "RADS" stations are also shown,
where velocity data for model assessment is available via ADCP measurements.
See Table 2 for station information.
Table 2. Comparison of data and model M2 tidal current
major axis amplitude in Long Island Sound.
The results for elevation show that the mean amplitude error is 1%. The modeled amplitude is within 4 cm of the data at all locations except New Haven, which is off by 8.9 cm, or about 8%. Kenefick (1985) and Schmalz et al. (1994) also noted New Haven as having anomalously large model-data error. They attributed this to the fact that the tide gauge is within a harbor, where it is possible there is a local influence not resolved by the models. The mean phase error for elevation is 2.2o, and at all locations the phase error is less than 7o (about 15 min).
The results for the M2 currents show that the model is within 10% of the observed speeds for 6 of the 8 stations west of The Race. The model does a good job at representing the depth-averaged M2 flows within the central and western Sound (Stations 4, 6, 7, 8 and 9) with a mean error of 2.3 cm/s, within 10% of the observed flow speeds. The modeled flows are slightly weaker than the observations with the exception of station 8. In the eastern Sound (stations 13, 20, 21 and 22), the tidal flows are stronger, and the geometry and tidal structure are more complex. At station 13 near The Race and at station 21 on the south side of Long Sand Shoal, the modeled current is about 20% too weak, whereas at stations 20 and 22 to the west and east of Long Sand Shoal, the tidal current is only about 6% too weak. East of The Race, the modeled speeds are within 5% of the data in the passage to the open ocean (stations 14 and 16) but are about 50% weaker than observed in the passage north of Block Island. This is most likely due to phase errors in the open boundary forcing that drive the model. The model forcing would need to be improved if used to assess currents in the vicinity of Block Island. It is curious that the depth-averaged M2 currents for all stations west of The Race (the region of interest) average about 10% lower than the observed values, because we know from the comparison of M2 elevation that the modeled error in the overall volume of water entering and leaving the Sound each tidal cycle is only 1%.
With the generally good performance of the depth-averaged currents established by the model-data comparison, the maximum bottom velocity (1 m above bottom) over the course of the tidal cycle was calculated as an indicator of the intensity of currents driven by typical tides. The results show strong bottom currents in excess of 50 cm/s in the constricted eastern end of the Sound, with the peak speed decreasing westward as the width of the Sound increases (Figure 4). In general, the eastern third of the Sound has bottom tidal speeds of 30-60 cm/s, the central third of the Sound has speeds of 20-30 cm/s, and the western third of the Sound has speeds less than 20 cm/s. Local enhancements of the bottom tidal currents exist near headlands and atop the cross-Sound shoal complexes in the western Sound; in places the currents exceed 30 cm/s. The typical spring/neap cycle can generate currents that are 20% stronger or weaker than the M2 speeds shown. During perigean spring tides, the bottom currents can be as much as 40% stronger.
Figure 4. Simulated maximum near-bottom tidal current speed (1 m
above bottom) during periods of average tidal range. Spring tides are
20-40% stronger and neap tides are 20-40% weaker.
There is a clear correspondence between the weakening of the tidal currents westward of the Race and the westward progression of sedimentary environments in the eastern part of the Sound as outlined by Knebel and Poppe (2000). With the high-resolution information on both the sedimentary environments and the tidal currents, we can determine the distribution of bottom tidal currents within each environment. For the erosion and sediment sorting/reworking environments, there is a bimodal distribution of tidal currents, whereas for the bedload transport and depositional environments there is a unimodal distribution (Figure 5.) Also, there is a regular progression of the current strength among the four environments (see right-most in Figure 5). This progression corresponds to the regular change of sedimentary environments west of the Race. For the erosion environments, the part of distribution dominated by currents of 40-50 cm/s corresponds to the large area of erosion at the eastern entrance to the Sound, whereas the remaining part of the distribution with tidal currents less than 20 cm/s corresponds mostly to the shallow margins of the Sound, where wave processes play a dominant role (discussed below). For the bedload transport environment, the bulk of the distribution is described by 35-45 cm/s tidal currents, corresponding to the large region of coarse-grained transport just west of the large erosional area. Moving to the sediment sorting and reworking environment, the part of the distribution dominated by currents of 25-35 cm/s corresponds to a large band of sediment sorting located just to the west of the bedload transport region in the eastern Sound. The remainder of this distribution corresponds to areas dominated by local processes, such as on the flanks of shoal complexes, across areas of subtle elevation variations, and within the axial depression. Finally, tidal currents between 15-25 cm/s are typical of fine-grained depositional environments. Even though long-term deposition is dominant in these areas, it is evident that tidal currents can frequently be sufficient to resuspend the fine-grained material, especially when considering the 20-40% strengthening of the currents during spring tides. This inference is consistent with observations that show persistent benthic turbidity zones extending several meters or more above the bottom over much of the muddy areas in the central and western Sound (e.g. Rhoads, 1994).
Figure 5. Distribution of maximum near-bottom tidal current speed
for each of the four major sedimentary environments described by Knebel
and Poppe (2000).
The harmonics and residual currents generated when oscillatory tidal currents interact with variations in basin geometry can be important factors in net sediment transport. It is also important to document the tide-induced residual flow because it can confound attempts to measure or isolate residuals associated with other processes, such as the density-driven estuarine circulation. The most striking feature of the near-bed tide-induced residual flow is the 4-8 cm/s clockwise circulation around Long Sand Shoal in the eastern Sound (Figure 6). Other small-scale tide-induced circulations are seen in the vicinity of The Race and around coastal headlands. There is little evidence of a broad eastward tide-induced bottom flow in the eastern Sound, predicted by Ianniello (1981).
Figure 6. Simulated near-bottom (1 m above bottom) M2
tide-induced residual currents.
Figure 7. Simulated bottom wave orbital speed for steady
east-northeast wind of 15 m/s.
Using the climatological approach discussed earlier, we can compute the percentage of time over the 12 years of wind observations that the wave orbital velocity is predicted to exceed a certain threshold value. An example is given in Figure 8 for a threshold of 15 cm/s. Similar to the northeasterly storm example, the percentage of time that Ub exceeds 15 cm/s is greatest in a thin strip around the periphery of the Sound. This threshold value is exceeded less than 0.001 percent of the time (less than 8 hours/yr) in water depths greater than about 20 m. This is roughly consistent with estimates of wave influence by Bokuniewicz and Gordon (1980a).
Figure 8. Percentage of time that the root mean square bottom wave
orbital velocities exceed 15 cm/s, based of 12 years of wind data from
the NOAA Ambrose Light meteorological station.
As with the tidal currents, we can use the high-resolution description of the sea-floor environments and wave model results to reveal the aspects of the wave climate that characterizes each environment (Figure 9). It is clear that the largest wave influence is in the erosion or non-deposition environments, and in particular, in those environments that are found along the shallow margins of the Sound.
Figure 9. Distribution of percent occurrence of 15 cm/s bottom
wave-orbital speed for each of the four major sedimentary environments
described by Knebel and Poppe (2000).
Figure 10. Simulated near-bottom currents (1 m above bottom) during
a moderate westerly wind event (10 m/s). The tide-induced residual currents
have been subtracted to isolate the residual currents due to wind.
In the axial depression, winds from the west drive a westward current that adds to the westward near-bottom estuarine inflow. Thus, westerly winds (the predominant wind direction) act to further enhance flows in the axial depression relative to the flows in the surrounding shallower regions. In contrast, storm winds from the east drive an eastward-directed bottom current that opposes the estuarine flow and, therefore, decreases the magnitudes of the currents in the depression. From analysis of the Ambrose Light wind data, westerly low-frequency wind events having wind speeds of at least 10 m/s occur about 10-20 times a year chiefly during the winter months. Although Bokuniewicz and Gordon (1980b) could not find a direct coupling between wind events and bottom currents in the shallower regions of the Sound, the bottom-current fluctuations in the axial depression are strongly correlated with the along axis wind. For example, at the NOS RADS station 7, located in the axial depression, 62% of the variance in the along axis subtidal flow was explained (during the summer 1990 deployment) by the along-axis subtidal wind component (Figure 11). The transfer function between wind and current was approximately 1% at this level (e.g., a 10 m/s wind drives a 10 cm/s current), in rough agreement with our model simulation. Also apparent in Figure 11 is a strong westward mean current of 11.3 cm/s. This strong mean flow cannot, however, be explained by the mean eastward wind component, which is just under 1 m/s for this time period. It is most likely the result of the enhanced density driven circulation that occurs in the axial depression.
Figure 11. Comparison of subtidal, along-Sound wind and current 4
m above bottom at NOS RADS Station 7 located in the center of the axial
depression (see Figure 3 for location). The majority of the subtidal
current variance (62%) is explained by along-Sound wind variations, with
an approximate transfer function of 1 cm/s of current for 1 m/s of wind.
Figure 12. Simulated near-bottom density-driven currents (1 m above
bottom). The tide-induced residual currents have been subtracted to isolate
the residual currents due to the along-Sound density gradient.
Figure 13. Simulated bottom bedload transport driven by currents
associated with the along-Sound density gradient and M2
tidal forcing. Arrows are not scaled to magnitude. Use color legend to
determine magnitude of transport.
Figure 14. Divergence of simulated bedload transport shown in
Figure 13. Regions of convergence (potential sand accumulation) are shown
as shades of blue, and regions of divergence (potential sand erosion)
are shown as shades of orange.
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