
Web Release Date: February 25,
Why Is Metal Bioaccumulation So Variable? Biodynamics as a Unifying Concept

and
U.S. Geological Survey, Mail Stop 465, Menlo Park, California 94025, and Department of Zoology, The Natural History Museum, Cromwell Road, London, United Kingdom SW7 5BD
Received for review July 9, 2004
Revised manuscript received January 5, 2005
Accepted January 12, 2005
Abstract:
Ecological risks from metal contaminants are difficult to document because responses differ among species, threats differ among metals, and environmental influences are complex. Unifying concepts are needed to better tie together such complexities. Here we suggest that a biologically based conceptualization, the biodynamic model, provides the necessary unification for a key aspect in risk: metal bioaccumulation (internal exposure). The model is mechanistically based, but empirically considers geochemical influences, biological differences, and differences among metals. Forecasts from the model agree closely with observations from nature, validating its basic assumptions. The biodynamic metal bioaccumulation model combines targeted, high-quality geochemical analyses from a site of interest with parametrization of key physiological constants for a species from that site. The physiological parameters include metal influx rates from water, influx rates from food, rate constants of loss, and growth rates (when high). We compiled results from 15 publications that forecast species-specific bioaccumulation, and compare the forecasts to bioaccumulation data from the field. These data consider concentrations that cover 7 orders of magnitude. They include 7 metals and 14 species of animals from 3 phyla and 11 marine, estuarine, and freshwater environments. The coefficient of determination (R2) between forecasts and independently observed bioaccumulation from the field was 0.98. Most forecasts agreed with observations within 2-fold. The agreement suggests that the basic assumptions of the biodynamic model are tenable. A unified explanation of metal bioaccumulation sets the stage for a realistic understanding of toxicity and ecological effects of metals in nature.
Bioaccumulation is often a good integrative indicator of the
chemical exposures of organisms in polluted ecosystems (1).
Bioaccumulation of metals and metalloids is of particular
value as an exposure indicator because metals are not
metabolized. But metal bioaccumulation can be complex. It
is influenced by multiple routes of exposure (diet and
solution) and geochemical effects on bioavailability. Variable
patterns of accumulation occur among species. These include
regulation of body concentrations of some metals by some
species (2, 3)
Unifying concepts allow a field like environmental
toxicology to advance by tying together diverse phenomena
(10, 11)
Here we propose that a biologically based conceptual
model best captures the basic principles that drive metal
and metalloid bioaccumulation. A biodynamic view of metal
bioaccumulation processes unifies explanations of how and
why trace element bioaccumulation differs among metals,
species, and environments. Biodynamics are quantified by
the dynamic multi-pathway bioaccumulation model (DYMBAM) (13), also known as biokinetic or bioenergetic-based
kinetic bioaccumulation models (14-17)
Here we test the comparability of predicted and observed bioaccumulation across a body of literature that considers different species, metals, and environments. We show that the predictions consistently agree well with independent field observations. Sensitivity analyses show that species, metal, and environment contribute similarly to the variability in bioaccumulation, and that dietary uptake is a key component for reasonable forecasts. These results contrast to the poor correlation often observed between environmental concentrations of metals and concentrations in biomonitor species (e.g., ref 18). As part of the validation exercise we discuss the history of this concept, why its power has only recently emerged, and its potential linkage to evaluating metal toxicity.
Biodynamic Models. Transport physiologists originated the
concept that accumulation of chemical constituents (ele
ments, amino acids, etc.) occurs as a balance of fluxes
(biodynamics) (19). Radioecologists first applied these principles to contaminants, quantifying the bioaccumulation of
radionuclides using simple exponential equations (20).
Pentreath (21), for example, noted that 65Zn bioaccumulation
by mussels (Mytilus edulis) could be expressed using a linear
differential equation with constant coefficients. If the activity
in water was maintained constant, accumulation of a
dissolved radioelement could be expressed as a balance
between uptake rate and loss rate. If


g g-1tissue d-1 per
g Lwater-1 (or L g-1
d-1) multiplied by the concentration in water (Cw). The loss
rate is defined by a proportional rate constant of loss (ke in
d-1) multiplied by the concentration in the organism.
Landrum et al. (22) noted the importance of using the proper
units in defining ku (g-1tissue and Lwater-1 do not cancel although
both are measures of mass). The same principles apply to
determination of ke. When defined on the basis of proportional
loss (e.g., % loss per day, rather than concentration lost per
day) the rate constant of loss is resolved in units that can be
broadly extrapolated (d-1).
It is now well accepted that organisms can accumulate
metals from both water and food (15, 16, 23)
where
and AE = assimilation efficiency (%), IR = ingestion rate (g
g-1 d-1), and CF = metal concentration in food (e.g.,
phytoplankton, suspended particulate matter, sediment;
g
g-1).
The differential equations describing these processes can
be solved to determine metal concentrations at steady state
(Css)

As implemented, DYMBAM uses a bioenergetic-based
model (22) or physiological model (24) for dietary uptake.
Assimilation efficiency and ingestion rate are bioenergetic
terms. A compartment model is used to describe uptake from
solution. Most workers determine unidirectional influx of
dissolved metal (or metalloid) empirically. The flux of water
across the gills (the energetic term) may not fully explain
differences in metal influx rates among species (25, 17)
The major advantage of eq 5 compared to alternatives is its simplicity and the reliability of an independent, empirical determination of the key coefficients. Multi-compartment pharmacokinetic models, for example Redeker et al. (26), obtain coefficients by estimating an optimal fit to an uptake/loss curve from a combination of coefficients.
Validation: Constraining the Choices of Literature.
Hundreds of publications on metal bioaccumulation exist.
Most of these do not allow robust comparisons between the
laboratory and the field. Some are controlled studies without
complementary field data (or vice versa). Many are uptake
studies that do not quantify dietary exposure or rate constants
of loss. Most consider net outcomes (uptake over many days)
that result from the combined influence of more than one
process (e.g., uptake and loss). For the present compilation
(Table 1
) we sought papers that independently determined
uptake and loss rates suitable for model coefficients, using
laboratory protocols designed for that purpose (16, 27, 28)
We used only papers wherein the same species used in
the physiology studies was collected from a resident popula
tion in nature. Transplant experiments and laboratory
experiments were excluded from comparison with the
forecasts. This avoided complexities caused by manipulation
and time constraints. It was necessary that tissues were
analyzed for metals using quality assured analytical techniques. The field collections in all papers followed established
biomonitoring protocols (1, 29)
We also only selected papers that included metal concentrations determined from solution, particulate material, and/or other food sources from the same system in which the resident organisms were collected. Dissolved metal data were used only if they were quality assured. Ultra-clean sample collection and analytical techniques were essential. All environmental concentrations were within the bounds of concentrations found using modern, rigorous protocols in similar systems (30). In some cases the biomonitors were not sampled at the exact same time/place as their environ ment. For example, Roditi et al. (31) used in their forecasts ultraclean determinations of metal concentrations in the water column of the Hudson and Niagara Rivers and Lakes Erie and Ontario. The physiological constants were determined for zebra mussels. Those predictions were compared to concentrations in zebra mussels (Dreissena polymorpha) resident in each river or lake. But the D. polymorpha were collected in a separate program-NOAA Mussel Watch.
Some studies forecasted bioaccumulation from one set
of parameters for a single species, then applied that to several
environments for which chemistry and biomonitor data were
available (31-33)
Variability in Metal Bioaccumulation. Variability in trace
metal bioaccumulation is widely known (34). Concentrations
in the tissues of animals considered here varied by 7 orders
of magnitude (Table 1). The highest concentrations were for
Zn in the bodies of the barnacles Semibalanus balanoides
and Balanus amphitrite (20 000-50 000
g/g dry wt.) (35-37)
g/g or
less in bivalves from San Francisco Bay, copepods from the
Mediterranean, or amphipods from the U.K. or the Weser
Estuary, Germany (38; Table 1). Silver concentrations of less
than 0.1
g/g dry wt. were found in the muscle of fish and
the tissue of bivalves from the Great Lakes (39).
The regression of DYMBAM-predicted vs observed concentrations across the full set of data (Figure 1) followed a
1:1 relationship and was highly significant (R2 = 0.98; p <
0.001). Eighty-eight percent of the data fell in the three
decades between 0.1 and 100
g/g. For that subset, R2 was
0.94 (p < 0.001). So the strength of the fit between forecasts
and observation was consistently strong over the entire range.
What was most important was that only a small number of
points deviated from the 2-fold variation ascribed by Landrum
et al. (22) as acceptable for a useful relationship.
Forecasts and observations agreed over a suite of metals (Ag, Cd, Co, Cu, Cr, and Zn) and the metalloid, Se. The range of species included several bivalves: filter-feeding marine mussels (Mytilus edulis and Perna viridis) and freshwater clams and mussels (Corbicula fluminea and Dreissena polymorpha), as well as the deposit-feeding clam (Macoma balthica). It included marine crustaceans ranging from copepods to barnacles (Elminius modestus and Balanus amphitrite), to snow crabs (Chionocetes opilio); and a marine teleost fish, the American plaice Hippoglossoides platessoides. Environments ranged from Hong Kong coastal waters, San Francisco Bay, Long Island Sound in New York, Atlantic coastal waters off Quebec, the waters of the English Channel and the Mediterranean, as well as lakes from Quebec and rivers from northeastern North America. The range of environmental concentrations was from contaminated to relatively pristine, although no data from extremely contaminated environments were found. But all environmental concentrations are from nature, so they are lower than many of the concentrations used in short-term toxicity tests. Overall, the variability in the regression was equal to or smaller than that seen in relationships describing the conceptual basis of fugacity (40).
The different factors appeared to contribute similarly to variability in bioaccumulation. Comparing all data, different metals comprised the lowest values (Ag) and the highest values (Zn; Figure 2a). The range was 7 orders of magnitude. Bioaccumulation differed among metals within a single species (Mytilus edulis) from a single system (San Francisco Bay) by ~400× (Figure 3).
Comparing all data, different organisms also comprised the lowest values (fish muscle) and the highest values (barnacles; Figure 2b), over the 7 orders of magnitude. When the bioaccumulation of a single metal (e.g., Zn, Figure 3) was compared across all species in which it was studied, the variability was ~100×. For most metals, variability among species was of this magnitude. For the metalloid, Se, variability was less.
Variability within a single environment (all metals and all species studied in San Francisco Bay; Figure 3c) was also ~400×. Values observed from nature and those predicted from the biodynamic models matched well in all these figures. This suggests that the basic causes of differences in bioac cumulation among metals, species, and environmental conditions are captured in the model, and can be empirically quantified using the protocols and measurements used to derive model forecasts.
We also tested the importance of the model component
most often absent from bioaccumulation studies: dietary
uptake. Figure 4a and b show model forecasts using both
water and dietary routes of uptake, and forecasts for only
dissolved uptake from the same species (where data were
available). It is well-known that selenium bioaccumulation
is primarily from food. So it is not surprising that forecasts
from dissolved Se uptake alone were 50× lower than
observations from nature (Figure 4a). Cadmium provides
results more typical for most metals (Figure 4b). When both
routes of uptake were considered, bioaccumulation of
cadmium in nature agreed well with the forecasts. Cadmium
bioaccumulation from dissolved sources was within 50% of
total Cd bioaccumulation in the bivalves M. edulis and M.
balthica from San Francisco Bay, M. edulis from Long Island
Sound (15), and D. polymorpha from Lake Ontario (31) (4 of
9 cases, Table 1). In these circumstances, Cd concentrations
on particulate material were lower, relative to concentrations
in water, than in contaminated environments. In the Cd-contaminated Hudson River, by contrast, the model forecast
4
g/g dw bioaccumulation from water and 21
g/g dw overall
in D. polymorpha. High particulate Cd appeared to explain
the inability of dissolved uptake to explain total exposure.
Four of nine cases had similar disparities. Biology appeared
to explain the large disparity between dissolved uptake and
total bioaccumulation in the barnacle E. modestus from the
English Channel (Table 1; 50). High assimilation efficiencies
and high ingestion rates led to a forecast total bioaccumulation of 12
g/g dw. Bioaccumulation from water alone was
forecast to be 0.2
g/g dw, because of the low ku. Dietary
uptake is thus often very important, although situations exist
where dissolved uptake alone describes most of bioaccumulation. The correlation between model forecasts and
observations, overall, would be weak if only dissolved uptake
was considered.
|
Figure 4 Observed vs forecast selenium (A) and cadmium (B)
bioaccumulation (closed circles) from water and diet, contrasted
to accumulation forecast from water alone, for those papers from
which data were available (15, 31, 32, 50, 88) |
History of Biodynamic Metal Bioaccumulation Studies.
Biodynamic modeling has a long history, but only partial
validation of the models was possible until recently. Cutshall
(20), using data from Seymour (41), first tested the adequacy
of a single-compartment, first-order exponential model
against field data (65Zn bioaccumulation in transplanted
oysters near a nuclear power station). He concluded "single
compartment exponential equations quite adequately fit the
(dissolved) uptake data, the loss data, and (can be used to
derive) steady-state concentrations". Later studies forecast
concentrations of mercury (203Hg) expected in a polychaete
worm (Nereis succinea) and a decapod crustacean (Palaemon
debilis) from a brackish water Hawaiian system (42). Mercury
entered this estuary in pulses with runoff, then was flushed
out. Rate constants of loss for inorganic mercury, from
laboratory studies, seemed to fit loss of mercury from worm
and shrimp tissues, after a pulse disappeared. Several other
studies developed biodynamically predicted concentration
factors from dissolved metal (radionuclide) uptake rates and
loss rates (21, 43-45)
During the 1990s high-quality data emerged (using clean
techniques) for metal concentrations in water, particulate
material, and food organisms of many sizes. Some systems
still lack data (30) but they are increasingly available for major
systems (46, 47)
Wang et al. (15) published the full set of protocols for determining biodynamic coefficients in 1996. They also found favorable comparisons between forecast bioaccumulation and that observed under typical conditions in San Francisco Bay and Long Island Sound. Thomann et al. (23) used the parameters and data developed by Wang et al. (15) to expand his earlier modeling work with metals and organics. Thomann's conceptually similar, albeit more complex, model reiterated that dietary transfer had to be considered to accurately forecast bioaccumulation of most metals and metalloids.
How Biodynamics Explains Bioaccumulation. A rapidly
growing body of work explores the explanatory power of
metal biodynamics, whether employed quantitatively (16-18)
Metal-Specific Chemistry and Abundance (Concentrations).
Generally, bioaccumulated concentrations of Cd and Ag are
nearly always lower than Zn concentrations. In part this is
because Zn is more abundant in the environment than Cd
and Ag. The response of bioaccumulation to varying environmental concentrations, in fact, is the basis of proposing
that many animals are excellent exposure biomonitors (1).
However, abundance in the environment is not the only
important metal-specific aspect of bioaccumulation. Cr is as
abundant as Zn in nature, judging from concentrations in
many sediments. But Cr bioaccumulation is always substantially less than Zn bioaccumulation. This is because
uptake rates of Cr from all dissolved forms (even Cr VI) are
very slow compared to Zn uptake rates, and bioavailability
from diet is relatively low as well (49, 50)
Silver has an unusually wide range of bioaccumulation.
Silver concentrations as low as 0.004
g/g are observed in
the tissues of some organisms (Table 1). But bioaccumulation
of more than 100
g/g dw has also been observed in
invertebrates in polluted conditions (52). Strong association
with sulfides or binding to sulfur ligands in solution can
reduce Ag bioavailability in some circumstances. But when
Ag is accessible to the organism, its uptake rates (e.g., kus)
are among the most rapid for any metal (17). So variability
in Ag bioaccumulation is a reflection of metal-specific biology
(fast uptake rates) and metal-specific geochemistry (as it
influences availability to the organism) that is reflected in
both nature and model forecasts.
Geochemical Influences. Speciation (53), particulate metal
form (51, 54)
FIAM and similar geochemical principles (e.g., SEM-AVS;
54) alone do not address critical processes such as dietary
bioaccumulation, however. Studies of biodynamics were the
first to clearly quantify water and dietary bioaccumulation
routes (15, 28)
Species-Specific Effects. Biodynamics also captures the
biologically driven patterns that differentiate bioaccumulation among species (3, 4)
Organisms described as bioaccumulators, on the other
hand, have low rate constants of loss. High concentrations
are accumulated in tissues before the rate of excretion
matches that of uptake. A remarkable example of a bioac
cumulator is a barnacle for Zn. A high rate of ingestion by
barnacles together with high Zn assimilation from food, is
not matched by the extremely slow rate of zinc excretion
until very high concentrations are attained in tissues (73, 74,
50)
Mussels provide an interesting contrast with barnacles.
Phillips and Rainbow (76) showed the range of Zn concentrations in the barnacle Balanus amphitrite and the mussel
Perna viridis collected simultaneously from the same sites
in Hong Kong waters. Rainbow et al. (69) have a similar set
of data for Balanus improvisus and Mytilus trossulus where
they co-occur in the Gulf of Gdansk (Table 2
). In both cases
barnacles bioaccumulated 40-100× more Zn than mussels
under the same environmental conditions. Faster feeding
rates, higher assimilation efficiencies, and slower rate
constants of loss for Zn are typical of Balanus spp. compared
to M. edulis and P. viridis (Figure 5). Wherever barnacles and
mussels co-occur their differences in Zn bioaccumulation
will be as conservative as their biological differences.
|
Figure 5 Zinc concentrations from nature, and physiological coefficients derived from laboratory experiments (92, 50) |
Differences in Se bioaccumulation between bivalves and pelagic crustaceans provide another example. Influx kinetics of Se are not typically much different among species. But the rate constant of loss is an order of magnitude slower in bivalves than in crustaceans (compare ke for copepods and mysids from San Francisco Bay and the Mediterranean, to ke for the bivalves Mytilus edulis, Macoma balthica, and Dreissena polymorpha; Table 1). Copepods bioaccumulate approximately 5-fold less Se in San Francisco Bay than do bivalves; consistent with the biodynamic differences. These differences are also propagated up the food chain and result in substantial differences in Se bioaccumulation among predators of the different species (77).
In summary, bioaccumulation varies widely among taxa, often reflecting basic differences in biology. Neither geochemical model (FIAM) nor metal-specific ligand associations (78) capture these biological differences. But they are reflected by variations in the combination of a few empirically determined physiological rates that are included in biodynamic models.
Assumptions. Models offer the greatest promise for quantifying the interactions of complex factors. Models are most useful if they are simple yet robust. Protocols must exist to empirically determine coefficients. It is ideal if model forecasts can be directly compared with field observations. Biodynamic models fit these criteria. Nevertheless, all models have simplifying assumptions. These define the limits of the model and help define how to expand those limits. The agreement between biodynamic forecasts and independent field observations suggests that the basic assumptions of the biodynamic model are reasonable. Nevertheless, each should be considered carefully as experiments are designed.
Uptake Rate, ku. To quantify uptake from the dissolved phase, it is assumed that ku can be determined using short-term exposures to estimate unidirectional metal influx rates (17). Longer-term exposures underestimate ku because they measure net accumulation, the balance between uptake and efflux. It is also assumed that the influx rate determined in a short measurement is constant over time. The agreement between model forecasts and bioaccumulation in nature suggests the assumption of a constant uptake rate may best reflect the natural condition. Contradictory laboratory results could be a function of experimental conditions (e.g., extreme concentrations or behavioral or chemical effects of holding animals for long periods in small volumes of water; 79).
The model also assumes that ku describes a linear increase in uptake with concentration. Metal uptake rates in laboratory experiments linearly increase with concentration, up to dissolved concentrations that are at least an order of magnitude higher than those seen in nature. But it must be recognized that most metals traverse biological membranes via carriers or channels and a facilitated diffusion process (as compared to active transport; 8, 3, 24). This means that influx rates could be saturable at very high concentrations. From the agreement of model forecasts with observations, it seems very unlikely that uptake rates in the field situations considered here were saturated. However, particularly in the case of laboratory experiments, it is important to better understand concentrations at which uptake rates might saturate for different metals, metalloids, and species. We might expect a convergence of the biodynamic view of bioaccumulation with that of the equilibrium-based models (80) as the concentration issue (nature vs laboratory) and the Michaelis-Menten characteristics of metal transport in different organisms are better understood.
Rate Constant of Loss, ke. The proportional rate constant of loss, ke, along with Ct, determines the efflux rate, termed the depuration rate by Landrum et al. (22). There is a myriad of ways that metals can associate with ligands within cells and within tissues or organs. Unidirectional whole body efflux seems to integrate many of these complexities so that physiological loss usually appears as from one or two compartments (8). If exposure time is months or more (typical of nature), it is assumed (and can be calculated; 15, 20, 81) that the slow compartment of loss increasingly dominates the proportional distribution of the metal. The ke describing the slow component of loss was used in all the models reported here. These simplifications seem to capture the major processes controlling steady state bioaccumulation (usually whole body) in the animals from nature in our literature compilation. Detailed physiological information (e.g., flux rates from specific binding sites or organs; carrier-specific dynamics) probably cannot be developed from such simple experiments, however. Some authors include separate rate constants of loss for metal accumulated from water and food (82). Such differences are often small in comparison to other factors (83), although there might be some exceptions.
Growth. Growth was not included in most model forecasts reported here, and did not seem necessary. That does not mean that growth considerations are never important. In most animals, growth rates are only occasionally high enough to affect the denominator in eq 5. A rapid addition of tissue mass is most common in young animals and usually only during certain seasons. Many biomonitor sampling regimes avoid periods of rapid growth, or biomonitors that grow rapidly (29). If growth is rapid, it is an essential consideration in the model (50).
The model also assumes that assimilation efficiency can be accurately determined from the proportion of label remaining after an ingested bolus of labeled food is defecated. The agreement between forecasts and field results appear to validate this assumption as well.
Links to Toxicity. Bioaccumulated metal is not necessarily
toxic (9, 3)
Metals probably manifest their adverse effects in nature
by eliminating some species and not affecting others (5, 87)
This work was partially supported by the U. S. Geological Survey's National Research Program, the USGS Toxic Substances Hydrology Program, and by a W.J. Fulbright Dis tinguished Scholar Award to S.N.L. to work with P.S.R. at The Natural History Museum, London. We thank the three anonymous reviewers whose comments were very construc tive in improving the manuscript.
* Corresponding author telephone: 01 650 32904481; 44 207 942-5275. E-mail: snluoma@usgs.gov.
U.S. Geological Survey.
The Natural History Museum.
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Ser. 2003, 259, 210-213.
|
Dietary Source |
Dissolved Source |
Loss |
Predicted |
Observed |
|||||||||||
|
species (ref) |
ecosystem |
metal |
AE % |
IR gg-1 d-1 |
C(fd)
( |
C(fd) Kd |
ku Lg-1 d-1 |
C(water)
|
ke d-1 |
min
|
max
|
median
|
min
|
max
|
median
|
|
Marine Mussels |
|||||||||||||||
|
Mytilus edulis(49) |
San Francisco Bay |
Cr |
1 |
0.27 |
18 |
|
0.1 |
0.11 |
0.012 |
2.6 |
7.5 |
5.05 |
|
|
4.05 |
|
San Francisco Bay |
Ag |
4-12 |
0.27 |
|
1.5 × 105 |
1.6-2.0 |
0.003- 0.010 |
0.034 |
0.3 |
2.1 |
1.2 |
0.35 |
0.77 |
0.56 |
|
|
|
Cd |
10-30 |
0.27 |
|
5 × 103 |
0.35-0.38 |
0.07-0.20 |
0.014 |
2.7 |
10.1 |
6.4 |
4.4 |
9.4 |
6.9 |
|
|
|
Se |
30-70 |
0.27 |
|
1 × 104 |
0.032-0.039 |
0.03-0.07 |
0.022 |
1 |
5.6 |
3.3 |
2.5 |
6.7 |
4.6 |
|
|
|
Zn |
15-30 |
0.27 |
|
2 × 104 |
0.096-1.31 |
0.5-1.7 |
0.015 |
54 |
265 |
159.5 |
54 |
130 |
92 |
|
|
Long Island Sound |
Ag |
4-12 |
0.27 |
|
1.5 × 105 |
1.6-2.0 |
0.004 |
0.034 |
0.43 |
0.8 |
0.615 |
0.04 |
0.44 |
0.24 |
|
|
|
Cd |
10-30 |
0.27 |
|
5 × 103 |
0.35-0.38 |
0.07-0.12 |
0.014 |
2.9 |
7 |
4.95 |
1.5 |
6.2 |
3.85 |
|
|
|
Zn |
15-30 |
0.27 |
|
2 × 104 |
0.096-1.31 |
0.32-1.00 |
0.015 |
34 |
157 |
95.5 |
52 |
142 |
97 |
|
|
Freshwater Bivalves |
|||||||||||||||
|
Corbicula fluminea (88) |
Freshwater Delta of San Francisco Bay |
Cu |
16 |
0.028 |
35 |
|
0.224 |
|
0.004 |
|
|
88 |
45 |
155 |
100 |
|
Dreissena polymorpha (31) |
Hudson River |
Ag |
4.5 |
0.35 |
0.45 |
|
3.67 |
0.0009 |
0.08 |
|
|
0.09 |
|
|
0.08 |
|
|
Cd |
22.7 |
0.35 |
2.2 |
|
1.98 |
0.0187 |
0.01 |
|
|
21.7 |
|
|
18.7 |
|
|
|
Cr |
1.5 |
0.35 |
42 |
|
0.95 |
0.158 |
0.02 |
|
|
12.6 |
|
|
16.8 |
|
|
Niagra River |
Ag |
4.5 |
0.35 |
0.43 |
|
3.67 |
0.0004 |
0.08 |
|
|
0.15 |
|
|
0.76 |
|
|
|
Cd |
22.7 |
0.35 |
1.81 |
|
1.98 |
0.0058 |
0.01 |
|
|
15.7 |
|
|
4.9 |
|
|
|
Cr |
1.5 |
0.35 |
4.2 |
|
0.95 |
0.091 |
0.02 |
|
|
5.6 |
|
|
8 |
|
|
Lake Erie |
Ag |
4.5 |
0.35 |
0.06 |
|
3.67 |
0.0001 |
0.08 |
|
|
0.04 |
|
|
0.04 |
|
|
|
Cd |
22.7 |
0.35 |
0.76 |
|
1.98 |
0.0076 |
0.01 |
|
|
7.7 |
|
|
5.94 |
|
|
|
Cr |
1.5 |
0.35 |
4.2 |
|
0.95 |
0.042 |
0.02 |
|
|
2.1 |
|
|
9.94 |
|
|
Lake Ontario |
Ag |
4.5 |
0.35 |
0.21 |
|
3.67 |
0.0005 |
0.08 |
|
|
0.08 |
|
|
0.08 |
|
|
|
Cd |
22.7 |
0.35 |
0.29 |
|
1.98 |
0.0043 |
0.01 |
|
|
3.3 |
|
|
4.3 |
|
|
|
Cr |
1.5 |
0.35 |
|
|
0.95 |
0.199 |
0.02 |
|
|
9.1 |
|
|
7.8 |
|
|
Marine Clams |
|||||||||||||||
|
Macoma balthica (89) |
San Francisco Bay |
Ag |
12-22 |
50 |
0.4-0.7 |
|
0.3-0.4 |
.016-0.120 |
0.01 |
1.3 |
21 |
11.2 |
|
|
8 |
|
|
Cd |
6-13 |
50 |
0.04-0.7 |
|
0.03-0.04 |
0.006-0.22 |
0.025 |
0.02 |
0.9 |
0.46 |
|
|
0.33 |
|
|
|
Co |
8-20 |
50 |
|
|
0.03-0.04 |
0.02-3.5 |
0.026 |
.0.03 |
2.7 |
1.5 |
|
|
2.4 |
|
|
|
Se |
86 |
25 |
0.1 |
|
na |
na |
0.02 |
2.2 |
4.3 |
3.25 |
|
|
3 |
|
|
|
Se |
86 |
25 |
0.2 |
|
na |
na |
0.02 |
|
|
5 |
|
|
4.3 |
|
|
|
Se |
86 |
25 |
0.4 |
|
na |
na |
0.02 |
|
|
6.7 |
|
|
8.6 |
|
|
Marine Zooplankton |
|||||||||||||||
|
Mixed copepods (32) |
Mediter. Sea |
Ag |
10 |
0.33 |
0.02-0.15 |
|
10.4 |
0.0008- 0.0018 |
0.16 |
0.07 |
0.2 |
0.13 |
|
|
0.1 |
|
|
Cd |
40 |
0.33 |
0.03-0.11 |
|
0.67 |
0.006-0.010 |
0.16 |
1.61 |
3.86 |
2.2 |
|
|
0.9 |
|
|
|
Co |
15 |
0.33 |
0.88-3.94 |
|
0.57 |
0.012-0.019 |
0.30 |
0.4 |
0.86 |
0.57 |
|
|
0.5 |
|
|
|
Se |
55 |
0.33 |
0.66-4.04 |
|
|
|
0.19 |
0.7 |
1.76 |
1.34 |
|
|
3.3 |
|
|
|
Zn |
60 |
0.33 |
1.1-9.0 |
|
2.68 |
0.20-0.56 |
0.08 |
86 |
262 |
167 |
|
|
325 |
|
|
mixed copepods (63) |
San Francisco Bay |
Se |
51 |
0.42 |
1 |
|
0.024 |
0.24 |
0.16 |
|
|
1.1 |
|
|
3.2 |
|
Mysid (Neomysis mercedis) (63) |
San Francisco Bay |
Se |
61 |
0.44 |
1 |
|
0.027 |
0.24 |
0.23 |
|
|
1.3 |
|
|
1.4 |
|
Hong Kong Site |
Hang Hau |
Chai Wan Kok |
Kwun Tong |
Tai Po Kau |
Lai Chi Chong |
|
Balanus amphitrite (barnacle) |
11,990 |
9,353 |
7,276 |
4,381 |
2,726 |
|
|
10,220-14,070 |
7,411-11,800 |
5,269-10,050 |
4,195-5,201 |
967-7,688 |
|
Perna viridis (mussel) |
111 |
153 |
115 |
61 |
53 |
|
|
75-147 |
59-247 |
79-151 |
42-80 |
39-67 |
|
Gulf of Gdansk Site |
Puck |
Mechelinki |
Gdynia |
GN Buoy |
Vistula Plume |
|
Balanus improvisus (barnacle) |
3,293-14,106 |
4,466-14,386 |
6,088-10,048 |
4,197-7,448 |
5,610-12,217 |
|
Mytilus trossulus (mussel) |
83.8-130 |
103-192 |
98.1-153 |
61.1-136 |
96.1-187 |
a Data (with 95% confidence limits) for Balanus amphitrite (concentration in barnacle body of 4 mg dry wt) and Perna viridis (mean soft tissue concentration) in Hong Kong waters are from ref 76. Data (ranges of weight-adjusted mean concentrations) for Balanus improvisus and Mytilus trossulus in the Gulf of Gdansk, Baltic are from ref 69.
|
Dietary Source |
Dissolved Source |
Loss |
Predicted |
Observed |
|||||||||||
|
species (ref) |
ecosystem |
metal |
AE % |
IR gg-1 d-1 |
C(fd)
( |
C(fd) Kd |
ku Lg-1 d-1 |
C(water)
|
ke d-1 |
min
|
max
|
medium
|
min
|
max
|
median
|
|
Freshwater Insects |
|||||||||||||||
|
Chaoborus americanus* (33) |
Quebec Lakes Turcotte |
Cd |
40-58 |
0.046-0.17 |
7.4 |
|
nd |
nd |
0.037-0.013 |
1.54 |
|
1.54 |
6.34 ± 0.77 |
6.34 |
|
|
Chaoborus punctipenis (90) |
Hélène |
Cd |
6-40 |
0.05-0.22 |
0.99-1.1 |
|
|
|
0.003-0.08 |
0.19 |
0.79 |
0.5 |
0.13 ± 0.02 |
0.13 |
|
|
Flavrian |
Cd |
6-40 |
0.05-0.22 |
2-5.5 |
|
|
|
0.003-0.08 |
0.71 |
2.95 |
1.83 |
1.30 ± 0.10 |
1.3 |
|
|
|
Duprat |
|||||||||||||||