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Fate and Characterization Factors of Nanoparticles in Seventeen SubContinental Freshwaters: A Case Study on Copper Nanoparticles Yubing Pu, Feng Tang, Pierre-Michel Adam, bertrand laratte, and Rodica E. Ionescu Environ. Sci. Technol., Just Accepted Manuscript • DOI: 10.1021/acs.est.5b06300 • Publication Date (Web): 29 Jul 2016 Downloaded from http://pubs.acs.org on August 1, 2016
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Environmental Science & Technology
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Fate and Characterization Factors of Nanoparticles in
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Seventeen Sub-Continental Freshwaters: A Case Study on
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Copper Nanoparticles
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Yubing Pu,†,‡ Feng Tang,† Pierre-Michel Adam,† Bertrand Laratte,‡,* and Rodica Elena
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Ionescu†
7 8
†
9
Delaunay, Université de Technologie de Troyes, UMR CNRS 6281, 12 Rue Marie-Curie
Laboratoire de Nanotechnologie et d’Instrumentation Optique, Institute Charles
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CS 42060, 10004 Cedex Troyes, France.
11
‡
12
Institute Charles Delaunay, Université de Technologie de Troyes, UMR CNRS 6281, 12
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Rue Marie-Curie CS 42060, 10004 Cedex Troyes, France.
Centre de Recherches et d’Etudes Interdisciplinaires sur le Développement Durable,
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Word count:
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Text: 5900 words
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Figures (including captions): 5 small (1500 word equivalents)
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Total: 7400 words
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ABSTRACT
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The lack of characterization factors (CFs) for engineered nanoparticles (ENPs) hampers
21
the application of life cycle assessment (LCA) methodology in evaluating the potential
22
environmental impacts of nanomaterials. Here, the framework of USEtox model has been
23
selected to solve this problem. Based on colloid science, a fate model for ENPs has been
24
developed to calculate the freshwater fate factor (FF) of ENPs. We also give the
25
recommendations for using the hydrological data from USEtox model. The functionality
26
of our fate model is proved by comparing our computed results with the reported
27
scenarios in North America, Switzerland and Europe. As a case study, a literature survey
28
of the nano-Cu toxicology values has been performed to calculate the effect factor (EF).
29
Seventeen freshwater CFs of nano-Cu are proposed as recommended values for sub-
30
continental regions. Depending on the regions and the properties of the ENPs, the region
31
most likely to be affected by nano-Cu is Africa (CF of 11.11·103 CTUe, comparative
32
toxic units) and the least likely is north Australia (CF of 3.87·103 CTUe). Furthermore,
33
from the sensitivity analysis of the fate model, thirteen input parameters (such as depth of
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freshwater, radius of ENPs) show vastly different degrees of influence on the outcomes.
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The characterization of suspended particles in freshwater and the dissolution rate of ENPs
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are two significant factors.
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1. INTRODUCTION
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Engineered nanoparticles (ENPs) can be defined as a type of man-made particles that
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are manufactured at the nano-scale.1 Due to the excellent properties of ENPs in various
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fields (e.g. cosmetic, electronic, biomedical, and environmental),2-5 it is estimated that the
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production rate of ENPs will continue to rise in the coming years.6 The wide applications
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of ENPs increase their potential risks to human and ecosystem.7,
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impacts of ENPs, numerous in vivo and in vitro experiments were conducted on various
47
organisms, and there is a great deal of evidence demonstrating the toxicity of existing
48
ENPs.9-12 However, there are still some difficulties in evaluating the real ecosystem
49
impacts of the products which contain ENPs due to the relatively new features of
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nanotechnology.
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methodology,13, 14 is usually the preferred approach to assess the impacts of a product on
52
ecosystem.15-17 Each substance contained in a product has a potential impact on the
53
environment, which can be calculated by multiplying the mass of the substance with its
54
characterization factor (CF). As a key parameter for LCA, CF reflects the relative
55
importance of each component in life-cycle inventories.16,
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chemicals can be calculated using the USEtox model, a scientific consensus
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environmental model recommended by many international organizations (such as the
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European Commission, World Business Council for Sustainable Development etc.).15, 19,
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20
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such as insufficient toxicity data,21 unknown bioavailability,22 etc. Among them, one
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major challenge is the difficulty in predicting the residence time of ENPs in ecosystem.
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Compared to the conventional chemical substances, ENPs show many different fate
Life
cycle
assessment
(LCA),
an
8
To investigate the
international
18
standardized
CFs for conventional
Nevertheless, the application of USEtox model on ENPs may meet many challenges
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behaviors in freshwater due to their nano-specific properties (such as low solubility, low
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vapor pressure, high surface reactivity etc.).23 The degradation process of conventional
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chemicals is irrelevant for ENPs, because the ENPs will undergo transformation
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processes (such as aggregation, dissolution and surface transformation) altering their
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original properties.24 In addition, most conventional chemicals in water form a true
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solution
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thermodynamically unstable suspensions of particles with high surface energy.25
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Therefore, the fate of ENPs in freshwater is hard to predict by using the prior experience
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for conventional chemicals. It is necessary to propose a nano-specific fate model and then
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integrate it into the framework of USEtox model to compute the CFs of ENPs.
of a low-molecular-weight
substance,
while
ENPs
in
water
form
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In recent years, several fate models considering ENPs as colloids have been established
74
to assess the fate of ENPs in ecosystem.23, 25-27 Although they are considered to be useful
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for predicting average environmental concentrations of ENPs on a regional or national
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scale, most of them do not consider spatial heterogeneity.28 Despite the differences in
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freshwater parameters between the sub-continental regions (such as Europe, America and
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Asia etc.),29 to the best of our knowledge, there are no recommendations for the input
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parameters (e.g. depth and volume of freshwater, depth of sediment, etc.) dependent on
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different regions. Moreover, some of the models take into account several compartments
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(such as a combination of air, water and soil),26, 27 which makes the model much more
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complex. Even for the same compartment (such as freshwater), different models usually
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contain various removal processes of ENPs. For example, the SB4N model
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(SimpleBox4nano) reported by Meesters et al.27 did not consider transformation
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processes (e.g. hetero-aggregation of ENPs with suspended matter) as removal processes.
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However, Salieri et al. took hetero-aggregation as a removal process in their model.23
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In addition, fate models are approximations and forecasts of the real processes.30 Many
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input parameters would affect the calculated results, such as the density and
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concentration of suspended particles in the freshwater, the temperature of the freshwater,
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the size of ENPs, etc.23, 25 However, it is still unclear which parameters are essential to be
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focused on or discarded. Thus, a sensitivity analysis for studying the influences of main
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input parameters on output results has been carried out to ensure the model’s
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practicability and avoid over parameterization.28
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The aim of this study is to propose an approach for computing the freshwater
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ecotoxicological CFs of ENPs. The framework of the USEtox model was chosen as the
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basis of the present method. A new fate model for ENPs in freshwater has been
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developed based on the previous multimedia fate models,23, 25-27 introducing the pseudo-
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sedimentation process and taking different transport processes of ENPs into account. The
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hydrological data of one default region and sixteen sub-continental regions are
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recommended for the fate model. Additionally, the fate model is shown to be applicable
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by comparisons with previous investigations. In this study, copper nanoparticles (nano-
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Cu) have been chosen as a case study due to their relatively high toxicity (compared with
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nano-Ag, nano-Ni, nano-TiO2, etc.)31 and potential release into ecosystem.32 Seventeen
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ranges of freshwater ecotoxicological CFs of nano-Cu corresponding to one default
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region and sixteen sub-continental regions as well as their recommended values are
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proposed. Furthermore, for each studied region, the relative importance of thirteen input
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parameters in the fate model has been evaluated. The sensitivity analysis results may help
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to decide the priorities of the many parameters in calculating the CFs of ENPs for various
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worldwide regions.
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2. METHODS
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2.1. Characterization Factor
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The USEtox model proposes an ecotoxicological characterization factor (CF) of a
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substance for an ecosystem as the following equation:20, 33 = × ×
115
(1)
116
where FF (fate factor, unit: day) is the persistence time of a substance in a particular
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environment (such as freshwater). The XF (exposure factor) represents the bioavailability
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of a chemical and can be represented by the fraction of the chemical dissolved in
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freshwater (dimensionless).33 The calculation of XF needs partition coefficients of the
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substance. However, because ENPs present as the thermodynamically unstable
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suspensions in freshwater, the partition coefficients are invalid for ENPs.34 Therefore,
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here XF is set to be 1 to avoid significant errors in ENPs fate predictions. Additionally,
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the EF (effect factor, PAF·m3·kg-1) reflects the change in the potentially affected fraction
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(PAF) of species because of the change in substance concentration in freshwater. Thus,
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the characterization factor CF has a unit of PAF·m3·day·kg-1. USEtox defines it as
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comparative toxic units (CTUe) for ecosystem. To adapt the assessment of the ecosystem
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impacts for ENPs, the developments of the fate model are discussed below.
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2.2. Fate Model Concept
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The fate model proposed in this paper mainly focuses on the nano-specific behaviors of
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ENPs in freshwater compartment on a continental geographic scale. Since the ENPs are
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usually released into the freshwater through the WWTP (wastewater treatment plant),32 it
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was assume that there is no direct ENPs emissions in sediment. The following behavior
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as shown in Figure 1 is considered as the removal processes after the ENPs are released
134
into freshwater: (1) dissolution (denoted as
135
); (2) sedimentation (denoted as
,
and
); (3) transport from continental freshwater to other water compartments: advection
136
(denoted as
). In Figure 1, two different mechanisms of sedimentation for ENPs are
137
described: one is individual ENPs sedimentation of free ENPs (
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transformation of ENPs with suspended (nano)particles followed by pseudo-
139
sedimentation to the sediment (
140
sedimentation does not reflect the real situation but is calculated theoretically. The
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transformation can be divided into two parts based on the sizes of suspended
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(nano)particles. The association of ENPs with larger suspended particles (> 450 nm) is
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referred to as “attachment”, whereas the hetero-aggregation of ENPs and suspended
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nanoparticles (< 450 nm) is regarded as “aggregation” (Figure 1).27 In reality, the
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sedimentation process of aggregated (or attached) ENPs is restricted by the slower
146
process of transformation and its corresponding pseudo-sedimentation.
and
) and another is the
). Here, pseudo-sedimentation means that the
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Theoretically, the aggregation process can be either homo- or hetero- aggregation.
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Nevertheless, homo-aggregation is disregarded in this model, which is considered a
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justified simplification because of the more dominant hetero-aggregation between ENPs
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and suspended particles (such as inorganic colloid particles, biogenic debris, algae and
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bacteria)35 in freshwater.36 Recently, a fate model of metal oxide nanoparticles
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interpreted hetero-aggregation as a removal process.23 However, in this study, the
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attached and aggregated ENPs were considered as altered species of the same ENPs.
154 155 156
Figure. 1 The behavior and transport of ENPs in freshwater and sediment. The behaviors of ENPs related to sediment are also shown in Figure 1. The
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resuspension from sediment to freshwater (denoted as
158
process for freshwater and a removal process for sediment. The burial into the deep
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sediment (denoted as
160
(denoted as
161
behaviors were taken into account when calculating the residence time of ENPs in
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sentiment.
163
) is considered as a transport
) and horizontal bed load transfer at the surface of the sediment
) are only been considered as removal processes for sediment. All the three
2.3. Fate Factor Calculation
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It was deduced that the overall kinetics of nanomaterials in water-sediment transport
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should be close to the first order.24 Therefore, the first-order kinetics is applied to
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estimate all the processes considered in this study, which is considered acceptable.23, 27
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: Dissolution rate constant: Dissolution of ENPs is an important property that
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transforms the nanoparticulate form to the dissolved form (such as ionic form, smaller
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form and intermediates).24, 37 Usually, once an ENP has been dissolved it is no longer
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considered as an ENP.27 Therefore, dissolution of ENPs was often considered as a
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removal process for freshwater.23, 24 Although it was demonstrated that the application of
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first-order dissolution kinetics for the environmental risk assessment was acceptable,27
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modeling dissolution remains highly speculative.24 The main reasons and more details
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about dissolution of ENPs could be found in Supporting Information: "Dissolution"
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section. In practice, as an acceptable simplification, the dissolution rate constant kdiss (s-1)
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of ENPs is assumed to be 0-10-5 s-1 for different ENPs.23, 24
177
,
and
: Sedimentation rate constant: The total rate constant of the
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sedimentation (ksed) process is calculated as the sum of that for individual ENPs (k1,
179
aggregated ENPs (kagg-sed,
) and attached ENPs (katt-sed,
),
).
180
=
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As mentioned in Section 2.2, the sedimentation rates of attached ENPs and aggregated
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ENPs respectively depend on the slower process between transformation and its
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corresponding pseudo-sedimentation process.
184
= minimum , ;
185
= minimum , 10 ACS Paragon Plus Environment
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where k2 represents the attachment rate constant; k3 represents the aggregation rate
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constant; k4 and k5 are the pseudo-sedimentation rate constants for aggregated ENPs and
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attached ENPs respectively. ENPs attached or aggregated to suspended particles are
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considered as the altered species.
190 191
192
) has been established to quantify the ENPs Fate matrix: A 2 × 2 fate matrix ( transport between the freshwater (w) and sediment (sed) compartments.38 , = ,
,
,
(4)
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The FFw,w and FFsed,sed respectively describe the residence time (day) of ENPs in
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freshwater and sediment. The off-diagonal elements represent the transport time (day) of
195
ENPs from water to sediment (FFw,sed) and from sediment to water (FFsed,w). The
196
equals the negative inverse of the rate coefficient matrix ():23, 38
197
− = − = − , ,
,
− ,
(5)
198
Freshwater fate factor: Only the calculation of ENPs removal rate constant for
199
freshwater (kw,w) is shown here, while others are described in Supporting Information.
200
Thus, if not specified, the FF refers to FFw,w. In this study, the total removal rate constant
201
of ENPs in freshwater (kw,w) is expressed as a combination of the rate constants for three
202
removal processes for freshwater compartment: dissolution (kdiss), total sedimentation
203
(ksed) and advection (kadv) as equation 6:
204
, = " #
205
The detailed calculation processes of all rate constants can be found in the Supporting
206
Information (from Equation S1 to S22). The behaviors of colloids in freshwater can be 11 ACS Paragon Plus Environment
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described based on a combination of fate model and the related input parameters.26, 27
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Even though it is not possible to use the original USEtox fate model to model the fate of
209
ENPs, the hydrological data (e.g. the average temperature and depth of freshwater in
210
Europe etc.) is objective and still usable when considering the situation on a continental
211
or global scale.23 In order to make the fate model more flexible, a group of general input
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parameters has been recommended as default values based on the database of USEtox
213
model (Table S1 and DEFAULT in Table S2).20 Where USEtox data was not available,
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parameter values derived from other fate models were preferred.20, 22, 23, 38 Additionally,
215
due to the significant differences of freshwater parameters between sub-continental
216
regions (such as Africa, America, Asia and Europe, etc.), five regional-specific
217
parameters from the USEtox model20, 33 for sixteen different sub-continental regions were
218
also recommended and listed in Table S2. In the calculation of ranges of FFs, these
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regional-specific parameters were fixed to the recommended values, while other variables
220
followed the same ranges as in sensitivity analysis.
221
2.4. Fate Model Evaluation
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Ideally, testing the robustness and predictability of the fate model should be performed
223
by comparing the real concentrations of ENPs in freshwater and the predicted
224
environmental concentrations (PECs) calculated by the fate model. However, the real
225
concentrations of ENPs in the ecosystem are rarely reported28 because the detection and
226
quantification of ENPs in complex natural media are still in their infancy.39, 40 Thus, the
227
functionality of fate model was usually tested by comparing the PECs obtained by the
228
proposed model and by the previous reports. For instance, Meesters et al. reworked the
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case of TiO2 in Switzerland to demonstrate their model’s capability for environmental
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exposure estimations of ENPs.27
231
Although the present fate model does not aim for calculating the PECs of ENPs, it is
232
still capable to do that with emission information of ENPs. Since it was assumed that the
233
freshwater is the only compartment directly receiving the ENPs emissions, the
234
resuspended ENPs are all initially from the freshwater but not sediment. The time-
235
dependent mass concentrations C (kg·m-3) of ENPs can be expressed as the total mass M
236
(kg) in freshwater of volume V (m3) at time t (s) with constant emission E (kg·s-1) as
237
equation 7.27 =
238
$ %
&
= %×'
(,(
1 − * '(,( ×+
(7)
239
Here, it should be noted all the PECs of ENPs are highly dependent on the emission
240
values. Thus, in this study, the PECs of five ENPs (nano-Cu, nano-Ag, nano-TiO2, nano-
241
ZnO and Fullerenes) were calculated using our fate model within the same emission
242
scenarios as previous studies (one in North America, two in Switzerland and two in
243
Europe).27,
244
certain regions based on probabilistic material flow analysis of nano-containning
245
products such as some cosmetics, textiles, paints, etc. The emission values as well as their
246
source and quality were described in Table S3 and its footnote. Then, the total removal
247
rates of ENPs were obtained by present fate model. To better assess the outputs of the
248
present model, the same input values as previous studies (such as radius of ENPs and
249
larger suspended particles in Switzerland, etc.) were also kept to the greatest extent. In
250
the case of no data of relevance reported by the previous studies, the recommended data
40-43
These studies predicted the annual emissions of the related ENPs in
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(North America: Region W10; Switzerland and Europe: Region W13) in Table S2 were
252
used. Table S4 summarizes the dissolution data and some specific parameters related to
253
North America, Switzerland and Europe. Finally, the outcomes were compared with the
254
previously reported PECs.
255
2.5. Sensitivity Analysis
256
It is noteworthy that some input parameter values vary in different literature resources
257
due to the use of diverse methods, instruments, research objects, etc. Thus, a sensitivity
258
analysis was performed by MATLAB44 to assess the influence of variations of parameter
259
values on the fate factors of ENPs. A total of thirteen input variables were chosen for
260
performing sensitivity analysis. It was assumed that these parameters were independent
261
of each other. The ranges of these input variables were obtained from the USEtox
262
model20 and other literature,25, 27, 35 and listed in Table S1. Other input parameters in our
263
fate model are considered constants.
264
A sensitivity analysis (SA) can be performed by varying each parameter within its range
265
while holding the others constant,45 which was labeled as “Single Parameter SA” in this
266
study. Alternatively, vary each of the model parameters at a time.46 Since it was difficult
267
to vary thirteen parameters within their ranges at a time, the studied parameters were
268
divided into four groups according to their natures. The sensitivity analysis was
269
performed by varying the parameters within minimum and maximum values in one group
270
while holding those in other groups as constants. It was labeled as “Group Parameter SA”.
271
Both methods were used and the detailed method for “Group Parameter SA” was
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described in Supporting Information (From equation S23).
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In USEtox, the effect factor (EF, PAF·m3·kg-1) of a chemical is calculated by the following equation:33 =
276
,.
(8)
./,
277
where HC50 (kg·m-3) represents the hazardous concentration of a chemical at which 50%
278
of the species (in aquatic ecosystem) are exposed to a concentration above their EC50.
279
The HC50 is calculated based on geometric means of single species EC50 data, and the
280
EC50 is the effective concentration of a substance at which 50% of a population (e.g. fish)
281
displays a phenomenon (e.g. immobility, reproduction). When the phenomenon is
282
mortality, EC50 becomes a median lethal concentration (LC50).6,
283
chronic values and the values with endpoint of mortality have priority. Where chronic
284
EC50 values are unavailable, an acute-to-chronic ratio (ACR) of 10 (crustaceans) and 20
285
(fishes) is suggested by USEtox.20, 47 The detailed calculations of HC50 and EFs can be
286
found in equation S24, S25 and Table S6.
21
In USEtox, the
287 288
3. RESULTS AND DISCUSSION
289
3.1. Evaluation of Fate Model
290
The PECs of ENPs in North America and Switzerland from this study and the previous
291
studies are presented in Figure 2 (the numeric values were listed in Table S5). The
292
comparison of the PECs in Europe was shown in Figure S2. As described in Section 2.4,
293
in present study, all the calculations of PECs of ENPs were based on the same
294
background as each scenario (such as ENPs emissions, water volumes, etc.). The
295
concentration of nano-Cu in freshwater was rarely reported. However, Keller and
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Lazareva estimated the concentrations of nano-Cu as well as other ENPs (such as nano-
297
Ag, nano-TiO2 and nano-ZnO) in San Francisco (SF) Bay wastewater treatment plant
298
(WWTP) effluent.41 In addition, Sun et al. reported the PECs of several ENPs (such as
299
nano-Ag, nano-TiO2, nano-ZnO and Fullerenes) in Switzerland and Europe WWTP
300
effluent.40, 43 Therefore, except for the PECs in freshwater, those in WWTP effluent were
301
also used for comparisons in this study.
302 303
Figure 2. Predicted Environmental Concentrations (PECs, µg·L-1) of five ENPs (nano-Cu,
304
nano-Ag, nano-TiO2, nano-ZnO and Fullerenes) based on present fate model and
305
previous studies. (A) PECs in San Francisco Bay in North America estimated from the
306
study of Keller and Lazareva.41 (B) PECs in Switzerland extracted from two studies:
307
Mueller and Nowack,42 Meesters et al. (bar with *).27 (C) PECs in Switzerland based on
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the predicted emission for the year 2012 by Sun et al.40 WWTP = wastewater treatment
309
plant.
310
In Figure 2A and C, the PECs of ENPs in WWTP effluent calculated by present model
311
are about 1~3 orders of magnitude smaller than the PECs in SF Bay and Switzerland
312
WWTP effluent. The differences are mainly due to the following reason. Keller and
313
Lazareva did not consider the fate of ENPs in water,41 while Sun et al. assumed that the
314
retention time of ENPs in water was 40 days.40 Based on the present fate model, the
315
average retention time of ENPs for SF Bay and Switzerland WWTP effluents were about
316
1.98 and 2.13 days, respectively. It indicates that the sedimentation rates of ENPs in
317
water are much faster than the previous studies assumed. In other words, neglecting the
318
fate of ENPs in water would probably overestimate the PECs of ENPs, in particular for
319
the quick ENPs removal regions. Additionally, the PECs of four ENPs in freshwater of
320
North America were calculated by our fate model and presented in Figure 2A. For the
321
case of nano-Cu, the concentration is predicted to be not higher than 2.04·10-6 µg·L-1 in
322
North America.
323
The PECs of ENPs in Switzerland freshwater reported by Muller and Nowack as well as
324
by Sun et al. are 1~2 orders of magnitude larger than by present model (Figure 2B and C).
325
The reason is as similar as WWTP effluent situation. In addition, as shown in Figure 2B,
326
the PECs of nano-TiO2 provided by present study and by Meesters et al. are within one
327
order of magnitude. Both of the two approaches considered the fate of ENPs by
328
calculating the nanao-specific removal rates. However, dissolution rate of nano-TiO2 was
329
set to be 0 in the study of Meesters et al., while it was a range of 0-10-5 s-1 in the present
330
study. Moreover, several input values and calculation of certain removal processes for the 17 ACS Paragon Plus Environment
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two fate models were different, such as radius of larger suspended nanoparticles,
332
calculation of the sedimentation rates, etc. This explains why the two approaches lead a
333
difference but not notable in PECs of nano-TiO2.
334
The PECs obtained in this study are time-dependent mass concentrations (equation 6)
335
after 1 year of emission,27 while others are steady state concentrations achieved by
336
directly dividing the emission mass by the volume of freshwater. However, the steady
337
state of ENPs in North America / Switzerland freshwater is reached after about
338
~1.98/~2.13 days. Therefore, even though different concentration calculating methods of
339
PECs were used, it did not have influences on the PECs comparison results.
340
3.2. Effect Factor of nano-Cu
341
When ENPs are released into water, several forms (such as ionic form, smaller form and
342
intermediates) may co-exist because of the dissolution.37, 48 Numerous experiments have
343
demonstrated the differential toxicity between nano particulates and their dissolved ions.
344
For many nanoparticles (such as nano-Ag, nano-ZnO, nano-Ni), the corresponding
345
dissolved metal is more toxic than the nano form.31, 49 For nano-Cu, it was demonstrated
346
that the Cu2+ (in copper nitrate solution) was more toxic than nano-Cu and the smaller
347
nano-Cu was more toxic than the larger one.50 In this study, the toxicity of dissolved
348
ENPs was considered as a part of the ENPs’ total toxicity. (Detailed reasons can be found
349
in Supporting Information: "Dissolution" section).
350
It was recommended that the HC50 calculation should be based on data reflecting the
351
entire ecosystem.51 In practice, the data from laboratory tests with algae (primary
352
producers), crustaceans (primary consumers) and fish (secondary consumers), which
353
represent the three trophic levels of the ecosystem, are preferred.20, 51 However, the EC50 18 ACS Paragon Plus Environment
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or LC50 (see Section 2.6) of nano-Cu for algae was rarely reported. Since nano-Cu may
355
oxidized as nano-CuO in freshwater,37 the toxicity values of nano-CuO on algae were
356
applied as preliminary approximation of the toxicity data on algae for nano-Cu. In the
357
case of toxicity data reported on CuO basis, they were converted to Cu basis, because the
358
masses of Cu are the same before and after oxidation. In addition, eleven toxicity values
359
of nano-Cu were collected (two studies for crustaceans and nine for fish) and listed in
360
Table S6. For the same species, the differences between LC50 (or EC50) values are less
361
than one order of magnitude. In USEtox model, the HC50 can be calculated based on the
362
geometric mean of the toxicity values on either species level (GM-SL) or trophic level
363
(GM-TL).51,
364
computing the geometric mean of the toxicity values related to each trophic level (such as
365
fish) and then calculating the geometric mean of the three trophic levels. In this study, the
366
EFs computed based on GM-SL and GM-TL are 2326.31 and 5185.17 PAF·m3·kg-1
367
respectively. The approach relying on the trophic level has been claimed as better
368
practice to calculate HC50 and further FF. It avoids the disadvantages caused by the
369
unequal distribution of EC50 in three trophic levels.52 Thus, the EF value of 5185.17
370
PAF·m3·kg-1 for nano-Cu was used to calculate the freshwater characterization factors of
371
nano-Cu.
52
The HC50 calculation of GM-TL was conducted by respectively
372
3.3. Fate Factors of nano-Cu
373
Theoretically, the same type ENPs in the background freshwater can have influences on
374
the FFs of ENPs by accelerating the homo-aggregation process between ENPs. However,
375
as mentioned in Section 2.2, the proposed fate model disregarded the homo-aggregation
376
because the concentration of suspended particles is several orders of magnitude higher 19 ACS Paragon Plus Environment
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377
than that of ENPs in freshwater (e.g. 1010 suspended particles m-3 versus 108 nano-TiO2
378
particles m-3).25, 32 It is unlikely that the same type ENPs collide frequently with each
379
other. Therefore, the initial release concentration of ENPs in freshwater was not taken
380
into account in present fate model. Nevertheless, due to the potential increases of ENPs
381
concentrations in ecosystem,43 the consideration of ENPs background concentrations
382
would be recommended once ENPs have comparable amount with suspended particles.
383
The nano-Cu density of 8940 kg·m-3 was used to calculate the FFs of nano-Cu. For
384
each region, the difference between the minimum and maximum possible FFs reflects the
385
range of FFs of nano-Cu. Figure 3 shows the recommended values and the ranges of fate
386
factors of nano-Cu in one default region and sixteen sub-continental regions. When all
387
the input parameters have the biggest negative contribution to the removal processes (e.g.
388
kdiss = 0), the maximum possible FFs can be reached (from 34.0 days for W8 region up to
389
2844.3 days for W6 region). In contrast, when all the input parameters have the biggest
390
positive contribution to the removal processes (e.g. kdiss = 10-5 s-1), the minimum possible
391
FFs range from ~10-3 to ~10-1 day. It means that nano-Cu will be removed very quickly
392
or even disappear instantly from the freshwater. The FF ranges are so large that,
393
sometimes, they may not properly predict the real situation due to the large ranges of
394
input parameters. Here, the ranges of FFs just represent there are the possibilities to reach
395
such values under extreme conditions.
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Figure 3. The ranges and the recommended values of fate factors for nano-Cu in one
398
default region and sixteen sub-continental regions. (The further details about the
399
countries within each region can be found in the study of Shaked.53)
400
In the following calculation of CFs, the recommended FFs (shown in Figure 3) were
401
used. A low persistence of nano-Cu in the freshwater (~ 0.75 day) is observable in
402
Australia regions (W3 and W4), while high FF values (~2.14 day) occur in Africa (W5
403
and W6). The removal rate of nano-Cu from freshwater for W3 and W5 regions is shown
404
as an example in Figure S3 to explain the differences of FFs. Those for other regions can
405
be found in Figure S4. The transport rate of nano-Cu from freshwater to sediment (kw,sed)
406
for W3 region is more than 15 times faster than that for W3 region (2.07·10-5 versus
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407
1.35·10-6 s-1), while the inverse transport rate (ksed,w) for W3 region is less than half of
408
that for W5 region (3.32·10-9 versus 7.80·10-9 s-1). It’s the apparent cause of longer
409
residence time in freshwater of W5 region than W3 region.
410
Usually, fate model and the hydrological parameters are combined together to predict
411
the behaviors of ENPs in freshwater. In this study, a fate model considering all the
412
possible behaviors of ENPs in freshwater has been proposed. That is to say, no matter in
413
which freshwater, the ENPs must follow all or parts of the behaviors described in this fate
414
model. Then, the input hydrological data becomes the only difference between different
415
regions. Therefore, the sub-continental differences in freshwater parameters were
416
regarded as the primary contributing factors to the different FF values. In the example
417
shown in Figure S3, the sedimentation process of nano-Cu in W3 region is ~15 times
418
faster than in W5 region because the depth of freshwater in W3 region is about 15 times
419
smaller than that in W5 region (3 versus 46 m). Conversely, the resuspension process in
420
W3 region is ~2 times slower than W5 region because the resuspension rate in W3 region
421
is ~2 times smaller than in W5 region (9.95·10-11 versus 2.34·10-10 m·s-1).
422
3.4. Characterization Factors of nano-Cu
423
Based on the XF as well as the calculated EF and FFs of nano-Cu, the recommended
424
global nano-Cu CFs were obtained and are depicted in Figure 4. In addition, the
425
minimum (best scenario) and maximum (worst scenario) CFs of nano-Cu for each region
426
are also listed in Table S7. Each region has its own recommended CF value of nano-Cu.
427
These CFs values can be used in the future LCA, when assessing products containing
428
nano-Cu. Although this map lacks some precision, it can still show a general view of
429
nano-Cu CFs in the world. In the future, we propose to develop a more detailed map. The 22 ACS Paragon Plus Environment
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regions which are geographically close to one another have similar CFs of nano-Cu. The
431
differences of CFs between each region are expressed by different colors and the deeper
432
the color on the map the larger is the CF of nano-Cu for the related region. Moreover, the
433
color of this map can also represent the length of persistence time of nano-Cu in the
434
freshwater.
435 436
Figure 4. World map of the nano-Cu characterization factors (CFs), with histograms
437
indicating the variation between the numerical values (Units: 103 CTUe) of seventeen
438
worldwide regions (one default region and sixteen sub-continental regions). The source
439
of the underlying map was from Mapchart website.54
440
Figure 4 indicates that the potential influences of nano-Cu on organisms may vary from
441
one region to another. This is mainly because of the big differences in FFs between each
442
sub-continental region. The region most likely to be affected by nano-Cu is Africa with a
443
maximum CF of 11.11·103 CTUe. In contrast, nano-Cu may have less potential impact in 23 ACS Paragon Plus Environment
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444
north Australia with a minimum CF of approximate 3.87·103 CTUe. In the case of an
445
unknown region, the CF value of 5.96·103 CTUe is proposed for the DEFAULT region.
446
This value is a small one among all the studied regions, which indicates the impacts of
447
nano-Cu to the ecosystem would probably be underestimated for the unknown regions.
448
Additionally, it should be noted that the CFs proposed in this study are classified as
449
“indicative” by USEtox model because the relatively high uncertainty in addressing fate,
450
exposure and effects of metal or inorganic chemical.20
451
3.5. Sensitivity Analysis of Fate Model
452
The CFs and FFs of nano-Cu have large variation ranges because of the uncertain input
453
parameters of the fate model. Also the PECs calculated by our fate model have many
454
uncertainties, which is similar to other fate predictions.27 There are three main reasons.
455
Firstly, it is difficult to know the exact emission rates of the ENPs in a given region.42, 55
456
Secondly, there is an absence of knowledge about how the physicochemical properties of
457
ENPs affect the reactions (e.g. attachment, aggregation behavior) with the environment.
458
Thirdly, the many uncertainties of the complex natural ecosystem may result in a large
459
range of input parameter values, which obviously affect the outcomes. Fortunately, the
460
first difficulty should not cause a problem for the calculation of CF in this study, because
461
the outcome of the fate model is not the PECs, but the FF, which has no relationship with
462
the emission rates of ENPs. However, the other two problems still exist and are difficult
463
to solve directly and completely. In order to ameliorate this situation, a sensitivity
464
analysis was performed. By identifying the relative importance of the variables in our
465
model, the more sensitive parameters may then receive more attention in the future, while
466
the parameters having low influence on the outcome would not be so urgent. 24 ACS Paragon Plus Environment
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467
It is well known that the more accurate the input data is, the closer to the reality the
468
predicted FF becomes. Therefore, when calculating the freshwater FFs of ENPs, the best
469
choice is to use the local input data related to the real situation. However, if time, budget,
470
or other resources are limited, which parameter should be paid more attention to? The
471
relative importance of the input parameters in Figure 5 can give some indications (the
472
numeric values are listed in Table S8). In addition, the results from “Single Parameter SA”
473
are described in Figure S5 with the values listed in Table S9. These two methods
474
produced similar results. The relative importance of the thirteen studied parameters
475
presents big differences. For all the regions, the radius of larger suspended particles (rLSP)
476
has the first or second highest relative importance, while the number concentration of
477
suspended nanoparticles (C3) and Twater have no influence on the FFs. It indicates that the
478
rLSP needs to be paid more attention. In contrast, even though use the recommended
479
values of C3 and Twater by this study, rather than the values obtained by actual detections,
480
the calculated FFs should not have big differences.
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481 482
Figure. 5 The relative importance of eleven parameters in four groups by method “Group
483
Parameter SA”. Another three parameters (i.e. Depthsed, C3 and Twater), with relative
484
importance approximating to 0, are not shown in the histogram. SPM is the abbreviation
485
of suspended particulate matter. A brief description of the sub-continental regions is
486
listed in Figure 3 and further details can be found in the study by Shaked.53
487
The same parameter may have different relative importance in different regions. The
488
dissolution rate (kdiss) of ENPs in some regions (e.g. W9 and W10), especially in W5 and 26 ACS Paragon Plus Environment
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W6 regions, has much higher relative importance than other parameters. However, it has
490
much lower relative importance in DEFAUTL, W3, W4 as well as W14 regions.
491
Interestingly, the former four regions are just the most likely to be affected regions, while
492
the latter four regions are the least likely (see Figure 4). The reason may be that the
493
dissolution process becomes more influential when ENPs stay longer in the freshwater.
494
In addition, the sensitivity analysis indicates that there are big differences of importance
495
between the parameters even for those in the same group. Each group has not only
496
significant parameters but also less important parameters. Thus, we recommend focusing
497
on the more important parameters in each group rather than all the parameters in one
498
group.
499
Due to the limitation of the current theory or characterization method, there are some
500
assumptions in this study, such as neglecting the sedimentation of dissolved ENPs,
501
disregarding the homo-aggregation process, fixing the values of attachment and
502
aggregation efficiencies, etc. These assumptions may bring uncertainties to fate factors
503
(FFs) of ENPs. In addition, the significant impact of input parameters on FF calculations
504
was observed from the sensitivity analysis. As an important input parameter for fate
505
model, the radius of larger suspended particles in freshwater was treated as one value in
506
present fate model. However, in the real situation, the suspended particles have a size
507
distribution,25, 35 which should be considered in future studies. The exposure factor (XF)
508
was provisionally set as 1 due to the unavailable partition coefficients of ENPs.
509
Nevertheless, as an important factor in CF calculation, XF may have a big influence on
510
the final CF values. Therefore, further investigations of XF are needed. The effect factor
511
(EF) can also be influenced by many factors in complex ecosystem such as natural 27 ACS Paragon Plus Environment
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512
organic matter, heavy metal ions etc.56 Furthermore, the calculated EF of nano-Cu was
513
partly based on toxicity values of nano-CuO. It can be updated once the toxicity values of
514
nano-Cu on algae are available. All the above limitations may affect the accuracy of our
515
approach and the absolute values of the final proposed CFs of nano-Cu. However, despite
516
having defects, the method proposed in this study for calculating the CFs of ENPs as well
517
as the sensitivity analysis is promising and effective. As a case study, the recommended
518
CFs for nano-Cu could also be used in the future when evaluating the ecosystem impacts
519
of products containing nano-Cu.
520
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ASSOCIATED CONTENT
522
Supporting Information
523
Additional information on dissolution, fate model equations, recommendations for input
524
parameters, fate model evaluation, toxicity data for EF calculation, ranges of CFs and
525
sensitivity analysis. This material is available free of charge via the Internet at
526
http://pubs.acs.org.
527
AUTHOR INFORMATION
528
Corresponding Author
529
* Bertrand Laratte
530
Phone: (33) 03 51 59 11 31; Fax: (33) 03 25 71 76 98
531
E-mail:
[email protected] 532
Notes
533
The authors declare no competing financial interest.
534
ACKNOWLEDGMENTS
535
Yubing PU kindly thanks the China Scholarship Council (CSC) for his PhD scholarship
536
in France.
29 ACS Paragon Plus Environment
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537 538 539
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