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Article
Aqueous OH Radical Reaction Rate Constants for Organophosphorus Flame Retardants and Plasticizers: Experimental and Modeling Studies Chao Li, Gaoliang Wei, Jingwen Chen, Yuanhui Zhao, Ya-Nan Zhang, Limin Su, and Weichao Qin Environ. Sci. Technol., Just Accepted Manuscript • DOI: 10.1021/acs.est.7b05429 • Publication Date (Web): 07 Feb 2018 Downloaded from http://pubs.acs.org on February 8, 2018
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Aqueous OH Radical Reaction Rate Constants for Organophosphorus Flame
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Retardants and Plasticizers: Experimental and Modeling Studies
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Chao Li,†, Gaoliang Wei, Jingwen Chen,*, Yuanhui Zhao,**,† Ya-Nan Zhang,† Limin Su,†
4
Weichao Qin†
5
†
6
Restoration, School of Environment, Northeast Normal University, Changchun 130117, China.
7
‡
‡
‡
‡
State Environmental Protection Key Laboratory of Wetland Ecology and Vegetation
Key Laboratory of Industrial Ecology and Environmental Engineering (MOE), School of
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Environmental Science and Technology, Dalian University of Technology, Dalian 116024,
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China.
10 11
*
12
**
Corresponding author phone/fax: +86-411-84706269; e-mail:
[email protected]. Corresponding author phone/fax: +86-413-89165610, e-mail:
[email protected] 13 14
Table of Contents (TOC)
15 16 17
Abstract. Aqueous ⋅OH reaction rate constants (kOH) for organophosphate esters (OPEs) are
18
essential for assessing their environmental fate and removal potential in advanced oxidation
19
processes (AOPs). Herein experimental and in silico approaches were adopted to obtain kOH
20
values for a variety of OPEs. The determined kOH for 18 OPEs varies from 4.0 × 108 M-1 s-1 to 1
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1.6 × 1010 M-1 s-1. Based on the experimental kOH values, a quantitative structure-activity
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relationship model that involves molecular structural information on the number of heavy
23
atoms, content index and the most negative charge of C atoms, was developed for predicting
24
kOH of other OPEs. Furthermore, appropriate density functional theory (DFT) and solvation
25
models were selected, which together with transition state theory were employed to predict
26
kOH of three representative OPEs. The deviation between the DFT calculated and the
27
experimental kOH values (kcal/kexp) is within 2. Half-lives of the OPEs were estimated to be 0.5
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- 22791.3 days in natural waters and 0.044 - 19.7 s in AOPs, indicating the OPEs are
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potentially persistent in natural waters and can be quickly eliminated by AOPs. The
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determined kOH values and the in silico methods offer a scientific base for assessing OPEs fate
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in aquatic environments.
32 33
INTRODUCTION
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Organophosphate esters (OPEs) are an important class of industrial chemicals. OPEs can
35
have diverse molecular structures and have been extensively used as flame retardants and
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plasticizers in a variety of household and industrial products.1-3 As OPEs are not chemically
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bonded to the materials in products, they can be released into the environment via
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volatilization, abrasion and leaching processes.2-9 OPEs have been reported to be present in
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aquatic environments including river waters, seawaters, ground waters, and even drinking
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water and effluents/influents of wastewater treatment plants, with concentrations ranging from
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ng/L to a few hundred µg/L.1-3,5 It has also been reported that some OPEs have adverse effects
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on humans and on ecosystems, including thyroid disruption, neurotoxicity, carcinogenicity,
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mutagenicity and hormone disturbance.3,10-15 Therefore, it is necessary to investigate the
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transformation behavior of OPEs in aqueous phase so as to assess their environmental
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persistence and removal in engineering facilities. 2
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Hydroxyl radical (·OH) with a high redox potential (2.8 V) is a powerful and important
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oxidant for degradation of organic pollutants in natural aquatic environments and artificial
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facilities based on advanced oxidation processes (AOPs).16-23 In natural waters (such as
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atmospheric water droplets and sunlit surface waters), ⋅OH can be generated via
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photochemical reactions of dissolved organic matter (DOM), nitrate ions and transition metal
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complexes, as well as by sunlight-independent pathways during oxidation of reduced aquatic
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DOM and iron.21-23 In AOPs, ·OH can be generated at high concentrations by various
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electrochemical, photochemical and sonochemical methods.19,20 Therefore, the reaction
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with ·OH is important in determining the fate of OPEs in aquatic environments since many
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OPEs (especially chlorinated OPEs) are resistant to microbial degradation, hydrolysis and
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direct photolysis.1,24-27 The ·OH reaction rate constants (kOH) are important for assessing fate
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and persistence of OPEs in the aquatic environment, and for designing AOPs in engineering
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facilities. However, to our knowledge, kOH values are not available for most OPEs.
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Generally, most kOH values for organic compounds are obtained by experimental
60
measurements.
However,
experiments
are
subject
to
some
disadvantages
like
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equipment-dependence, time-consuming and huge expenditure. With the advancement of
62
computational capacities and software, “it is now possible to imagine a day when many of the
63
constants that we carefully measure in the lab will be accessible with the click of a mouse”.28
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Therefore, it was the purpose of this study to develop in silico models that can be employed to
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predict kOH of OPEs.
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Quantitative structure-activity relationship (QSAR) models on which the Organization for
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Economic Co-operation and Development has issued guidelines with regard to model
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development and validation, have been proven to be useful for kOH prediction.23,29-34
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Nevertheless, the utility of QSAR models is constrained by their applicability domains (ADs),
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and most OPEs (e.g., aryl OPEs and phosphoric acid diesters) are not covered in the ADs of 3
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previously developed QSAR models for prediction of kOH (detailed in the Supporting
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Information, SI). Thus, it is of importance to develop new QSAR models for predicting kOH of
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OPEs within their ADs.
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Quantum chemical calculation is another alternative to experiments for kOH determination,
75
which can allow for accurately predicting chemical reactivity of organics, and provide
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kinetics data without the restriction of ADs of QSARs.35,36 Furthermore, it can provide
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important information about reaction sites and favorable reaction pathways, and this
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information is a valuable complement to both QSARs and experimental results. As far as we
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know, there are no previously reported results of quantum chemical calculations on aqueous
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kOH of OPEs. Thus, the second purpose of this study is to predict kOH of OPEs by quantum
81
chemical calculations.
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In this study, we applied both experimental and in silico approaches to obtain the aqueous
83
kOH values of OPEs. The kOH values of 18 OPEs were determined with the conventional
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competition kinetics methods in the UV/H2O2 process. Based on the measured kOH values, a
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reliable QSAR model was developed for kOH prediction. Additionally, with density functional
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theory (DFT) calculations, we developed a directly predictive method for aqueous kOH of 3
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classes of OPEs independent of experimental data.
88 89
MATERIALS AND METHODS
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Chemicals and reagents. The 18 OPEs under study can be classified into 4 subgroups,
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alkyl-substituted organophosphate triesters (Class I), aryl-substituted organophosphate
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triesters (Class II), halogenated organophosphate triesters (Class III), and remaining OPEs
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(Class IV) that do not fit structurally into any of the previous 3 classes (Table 1). Information
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on the sources of the authentic standards of these OPEs and organic solvents are presented in
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the SI. 4
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Table 1. CAS, chemical names, abbreviations and molecular structures of the OPEs under
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study. Class
Class I
CAS
Chemical name
Abbr.
Structure
78-40-0
Triethyl phosphate
TEP
O O P O O
513-08-6
Tripropyl phosphate
TPP
126-73-8
Tributyl phosphate
TnBP
115-86-6
Triphenylphosphate
TPhP
26444-49-5
Cresyl diphenyl phosphate
CDPP
78-30-8
Tri-2-cresylphosphate
ToCP
78-32-0
Tri-4-cresylphosphate
TpCP
115-96-8
Tris(2-chloroethyl) phosphate
TCEP
O
O O
O
P
P
O
O O
O
Class II
O
Cl Cl
O
P
O
Cl
O
Cl Cl
13674-84-5
Tris(2-chloroisopropyl) phosphate
O O P O O
TCIPP
Class III
Cl
Cl
13674-87-8
Tris(2-chloro-1-(chloromethyl) ethyl) phosphate
TDCPP
Cl O O P O Cl O
Cl Cl
Cl
5
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Cl
38051-10-4
Tetrakis(2-chloroethyl) dichloroisopentyl diphosphate (V6)
V6
Cl
O
Cl
O
P
O
O
O
P
O Cl
O
Cl
O
Cl
Br
126-72-7
Tris(2,3-dibromopropyl) phosphate
T23Br
O
Br Br
O
P
Br
O
Br
O
Br
78-38-6
Diethyl ethyl phosphonate
DEEP
107-66-4
Dibutyl hydrogen phosphate
DnBP
O O P O
OH O P O O OH
2781-11-5
Diethyl bis(2-hydroxyethyl) aminomethyl phosphonate
O
DBAP
O
P
O
N
OH
Class IV 298-07-7
Di(2-ethylhexyl) phosphate
O OH P O O
DEHP
O
78-51-3
Tris(2-butoxyethyl) phosphate
TBEP O
838-85-7
Diphenyl phosphate
O
O
P
O
O
O
DPhP
98 99
UV/H2O2 competitive kinetics. Details on the UV/H2O2 competitive kinetics method can be
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found in previous studies37-40 and are elaborated in the SI. In this study, ⋅OH was generated in
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a UV/H2O2 system, and atrazine (kOH = 2.6 × 109 M-1 s-1) was selected as a reference
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compound.41 Initial concentrations of H2O2, atrazine and OPEs were 5 or 10 mM, 1−4 µM
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and 0.34−5 µM, respectively. The measured pH values of the reaction systems were ~5.5
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without adjustment. The pKa values of the OPEs containing ionization groups are 14.3
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(DBAP) and 1~2 (DnBP, DEHP and DPhP), and the pKa of atrazine is 1.68.42-44 Therefore, 6
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the molecular forms (molecular/anionic/cationic) of these OPEs and atrazine at pH = 5.5 are
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similar to those in the pH range of 5−8 in water treatment applications and 6−9 in natural
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waters.
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The competition kinetics experiment was performed with an XPA-7 merry-go-round
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photochemical reactor (Xujiang Technology Co., Nanjing) with a water-refrigerated 500 W
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Hg lamp equipped with 290 nm cut-off filters. Controls were included for each batch of the
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experiments. All the experiments were carried out in triplicate. The temperature in the reactor
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was kept around 25 ±1 oC with a water cooling system.
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Analytical methods. Details on the sample pre-treatment are provided in the SI. Quantitative
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analyses of TBEP, ToCP, TPhP and TpCP were performed using an Agilent 6890 GC equipped
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with FID and an Agilent DB-17ms column (0.25 µm × 30 m × 0.25 mm). As the pretreatment
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process for the samples quantified by GC was found to be very tedious and time-consuming,
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all the other OPEs including TPhP were quantified with an Agilent 1100 HPLC-tandem
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6410B quadrupole mass spectrometer (HPLC-MS/MS) equipped with an electrospray
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ionization (ESI) source and an XTerra MS C18 column (2.1 mm × 100 mm × 3.5 µm; Waters,
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Milford, MA, USA) using multiple reaction monitoring positive mode. All the analytical
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conditions are detailed in Tables S1 and S2. TPhP was quantitatively analyzed by both GC
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and LC-MS/MS to verify the reliability of the different sample treatment methods. The
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corresponding GC chromatograms are shown in Figure S1.
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QSAR modeling. Two classes of molecular structural descriptors were considered for the
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modeling, including quantum chemical descriptors that have clear physicochemical
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definitions and DRAGON descriptors that can describe the structural diversity of the
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compounds. Before calculating the descriptors, the molecular structures of the 18 OPEs were
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optimized by the M06-2X/6-311+G(d,p) method using the Gaussian 09 program suite.45
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Frequency analysis was conducted to verify that the optimized geometries were the 7
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corresponding local minima. To consider solvent effects of water, the integral equation
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formalism polarized continuum model (IEFPCM) based on the self-consistent-reaction-field
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with the default radii UFF (IEFPCM-UFF) was employed.46,47 The quantum chemical
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descriptors were obtained via calculations by both Gaussian 09 and MOPAC 2016 as detailed
135
in Table S3, since the two programs generate different descriptors. The DRAGON descriptors
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were calculated by the DRAGON software (version 6.0) (TALETE srl, Italy).48 The
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data/compounds were randomly split into a training set (14 data) used for QSAR model
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development and a validation set (4 data) for model validation. Stepwise multiple linear
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regression (MLR) analysis was employed to construct the QSAR model. The AD of the model
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was characterized by the Euclidean distance-based approach with AMBIT Discovery (version
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0.04), as detailed in the SI.
142
Quantum chemical calculation. Considering computational costs, 3 model compounds
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(TPP, TCIPP and TpCP) from 3 classes of OPEs were selected for the computation. Since
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there are many sp3-hybridized C-X (X = H, C, Cl, O) bonds in the 3 OPE molecules, these
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OPEs have a range of conformations. A global minimum search (GMS) is needed to identify
146
the optimal structures of the reactants, followed by kinetics calculations. The GMS was
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performed as described in our previous studies.35,36 The conformations from the GMS were
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selected as the starting points for geometry optimization at the M06-2X/6-311+G(d,p) level
149
using the Gaussian 09 program package, and the conformation with the lowest energy was
150
identified as the global minimum. The selection of the DFT methods were detailed in the SI.
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A gradual scheme was used to screen reliable theoretical methods for kOH prediction. As
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TPP has the most simple structure in these 3 compounds and thus requires the lowest
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computational time, the reaction of TPP with ⋅OH was taken as an initial test to select the
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different DFT methods [X/6-311+G(3df,2p)//X/6-311+G(d,p), where “X” stands for the
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functional B97-1,49 B3LYP,50,51 M06-2X52 and ab initio MP253]. The IEFPCM-UFF approach 8
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was initially employed to mimic the water solvent effects. In this study, the IEFPCM-UFF
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approach was used for all geometry optimizations and vibrational frequency calculations. As
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the rate constant calculations are sensitive to activation free energies (∆G‡), the high accuracy
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MP2/6-311+G(3df,2p) and B2PLYP/6-311+G(3df,2p) methods with the IEFPCM-UFF were
160
used for single point energy calculations (SPECs) for further evaluation.
161
Since the method used for solvation calculation is important in determining the accuracy
162
of ∆G‡, we further evaluated another two solvation methods (IEFPCM-Bondi54 and SMD55) in
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SPECs combined with the B2PLYP/6-311+G(3df,2p) method. Since the B2PLYP method
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showed significant spin contamination, has a high demand in storage hardware, and is
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time-consuming for such a large system TpCP+⋅OH, the M06-2X/6-311+G(3df,2p) method
166
was employed for its SPECs with consideration of the IEFPCM-UFF, IEFPCM-Bondi and
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SMD. The aqueous kOH values of TPP, TCIPP and TpCP were calculated based on the
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transition state theory as detailed in the SI, and the Wigner correction was used to account for
169
the quantum mechanical tunneling effect. Additionally, natural bond orbital (NBO) population
170
analysis was performed to obtain the natural charges that may correlate to the reactivity of
171
OPEs.
172 173
RESULTS AND DISCUSSION
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The UV-vis absorption spectra of the 18 OPEs and atrazine with consideration of solvent
175
subtraction are shown in Figure S2. As can be seen from Figure S2, direct photolysis of the
176
OPEs and atrazine at λ > 290 nm was insignificant because of their negligible photon
177
absorption. Moreover, the control experiments without addition of H2O2 under light irradiation
178
with λ > 290 nm further verified that the OPEs did not undergo direct photolysis. Other
179
controls showed that direct oxidation of the OPEs by H2O2 and hydrolysis of the OPEs are
180
negligible (< 1% of disappearance was observed in the period of the competition kinetics 9
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experiment).
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Experimentally determined kOH values. Figure 1 shows the measured kOH values for the 18
183
OPEs. Among these OPEs, the ones in Class IV including DBAP, DEHP and DPhP degrade
184
rapidly by ⋅OH. Their reaction rate constants (kOH > 1010 M-1 s-1) are significantly higher than
185
those of the other OPEs, followed by TPhP, TBEP, CDPP and TnBP with kOH values around 8
186
× 109 M-1 s-1. All the halogenated OPEs exhibit a high stability to ⋅OH oxidation, and their kOH
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values are < 6 × 108 M-1 s-1.
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As revealed by the NBO population analysis, the high reactivity of the OPEs in Class IV
189
can be due to the atomic formal charge (q) distribution in these molecules, which can be
190
concluded from DPhP and DnBP as examples. The q value for one phenyl in DPhP is
191
0.32253e, and the q value of a chain in TnBP is 0.37332e (Table S4). These charges are lower
192
than those of TPhP (0.34382e) and DnBP (0.37777e). Since ⋅OH is a strong electrophile, the
193
addition and H-abstraction reactions occurring at sites with lower charges are more favorable.
194
Thus, DPhP and TnBP have higher reactivity towards ⋅OH than TPhP and DnBP. Additionally,
195
it is found that logkOH of OPEs positively correlates with their chemical potential [χ = (ELUMO
196
+ EHOMO)/2, p < 0.05] that measures the tendency of electrons to escape from a system (Figure
197
S3). Molecules with high χ values are more inclined to provide electrons for ⋅OH and
198
eventually be oxidized, leading to their higher ⋅OH reactivity. This can also well explain the
199
high reactivity of DBAP and TBEP in Class IV.
200
For the alkyl-substituted OPEs, the degradation rate constants increase with the length of
201
the alkyl carbon chain in the range of C2 to C4. However, upon further increase of the alkyl
202
chain length and ramification of the alkyl chains, the reactivity of OPEs toward ⋅OH decreases.
203
No significant degradation was observed for tris(2-ethylhexyl) phosphate (TEHP), which is
204
consistent with the results of a previous study for this compound.56 Therefore, its kOH value
205
cannot be obtained, and TEHP was excluded from the modeling study. The measured kOH 10
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values of aryl-substituted OPEs have the order TPhP > CDPP >ToCP > TpCP. This ranking
207
suggests that methyl substitution in the phenyl moiety of the aryl OPEs reduces the reactivity.
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It can also be observed from Figure 1 that ortho-methyl substituted tricresyl phosphate
209
possesses a higher reactivity than para-methyl substituted tricresyl phosphate.
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It is worth mentioning that the kOH values of TPhP measured by means of GC and
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HPLC-MS/MS are very close (8.89 × 109 and 8.80 × 109 M-1 s-1), suggesting reliability of the
212
different sample pretreatment and analytical methods. Moreover, the measured kOH values of
213
several OPEs (TnBP, TCEP, TCIPP and TBEP) are generally consistent with the ones reported
214
in previous studies,26,57-59 indicating reliability of the methods/techniques used in this study
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(Table S5).
216
1.6 × 1010
Class I
Class II
Class III
Class IV
1.2 × 1010 kOH (M-1s-1) 8.0 × 109 4.0 × 109
217
TEP TP TnBP TPhP CD P P ToCP TpCP TC P TD EP CP TC P IPP V T23 6 B DE r EP Dn B DB P AP DE H TB P E DP P hP
0
218
Figure 1. Experimentally determined kOH values for the 18 OPEs under study (the
219
corresponding experimental kOH values are listed in Table S5)
220 221
QSAR modeling. The optimum QSAR model for logkOH prediction was obtained as follows:
222
logkOH = 8.785 – 0.182 × nHM + 0.573 × IC5 + 1.485 × QC-
223
ntr = 14, R2adj = 0.877, RMSEtr = 0.175, Q2LOO = 0.842, p < 1× 10-5, 11
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next= 4, Q2ext = 0.862, RMSEext = 0.235
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This model contains 3 molecular structural descriptors: the number of heavy atoms (nHM), the
226
information content index (5th order neighborhood symmetry, IC5) and the most negative
227
charge of C atoms in an organic molecule (QC-). Among them, IC5 and nHM are DRAGON
228
descriptors from the block of information indices and constitutional indices, respectively.
229
Values of these molecular structural descriptors are listed in Table S6 together with the
230
predicted logkOH values of the 18 OPEs. The statistical parameters, including the adjusted
231
square of determination coefficient (R2adj), the root mean squared error (RMSEtr) and the
232
leave-one-out cross-validated square of determination coefficient (Q2LOO) for the training set,
233
suggest high goodness-of-fit and robustness of the established model. The difference between
234
R2adj and Q2LOO does not exceed 0.3, indicating lack of over-fitting of the model.60 All variance
235
inflation factors (VIF) of these 3 descriptors are < 3 (Table S7), indicating that this model is
236
free of multi-collinearities. As shown in Figure 2, the predicted logkOH values are close to the
237
observed values for both the training and validation set compounds (Table S6). The high Q2ext
238
value and the low RMSEext value of the validation set demonstrate the good predictive
239
performance of the model. 10.5 10.0
logkOH (Predicted)
9.5 9.0 8.5 8.0 8.0
Training set Validation set 8.5
9.0
9.5
10.0
10.5
logkOH (Experimental)
240 241
Figure 2. Plot of predicted versus experimental logkOH values for OPEs in the training and
242
validation sets. 12
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The descriptor space of the QSAR model is described in Figure S4. It may be deduced
245
from Figure S4 that all the OPEs in the training and in the validation sets are in the domain,
246
and none of them is particularly influential in the model space. This implies that the training
247
set compounds have good representativeness. As shown in Figure 3, the values of the
248
Euclidean distance of each OPE (di) are lower than their warning value d* (the largest
249
Euclidean distance of the OPEs in the training set) and all the standardized residuals are < |2|,
250
indicating there are no outliers in either the training set or the validation set of the QSAR
251
model. Thus, it can be inferred that the developed model can be employed to predict kOH
252
values of other OPEs with molecular structures similar to those in the present study and
253
within the AD of the model. As far as we know, this QSAR model with the AD description is
254
the first for predicting kOH of OPEs.
255
As indicated by the t test statistics and the corresponding significance level (p values) for
256
the 3 descriptors (Table S7), the descriptor nHM is the most important factor governing kOH.
257
The negative coefficient of nHM indicates that the kOH values of OPEs decrease with the
258
increase of heavy atom numbers that count all the atoms with principal quantum number > 2
259
(such as phosphorus, sulfur and halogen atoms).48 The comparatively smaller kOH values of
260
halogenated OPEs than those of non-halogenated OPEs confirm this prediction. The
261
descriptor IC5 is calculated on the basis of the pairwise equivalent atoms in an H-filled
262
molecule, which measures the structural complexity per vertex.61-63 OPE molecules with high
263
IC5 values tend to have high reactivity with ⋅OH. The descriptor QC- imparts a positive
264
influence on logkOH. In an OPE molecule, the H atoms connected to C atoms with a more
265
negative charge are more inclined to have a more positive charge, leading to their low
266
reactivity toward ⋅OH due to the electrophilicity of ⋅OH.
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4 3 2 1 Standardized 0 Residuals
-1 -2 Training set Validation set
-3 -4 267
0.2
0.4
0.6
0.8
*
d = 0.952
1.0
1.2
1.4
Euclidean Distance
268
Figure 3. Plot of standardized residuals versus Euclidean distance [The transverse dash-dotted
269
lines represent ±2 standardized residuals, and the vertical dash-dotted lines represent the
270
waring leverage (d*, the largest Euclidean distance of the OPEs in the training set)]
271 272
DFT calculation results-TPP reaction with ⋅OH. The reaction of TPP with ⋅OH proceeds via
273
H-atom abstraction to form H2O and TPP-radicals (PH-n, where n denotes different H atoms in
274
TPP, Figure S5) since the addition of ⋅OH to the P=O bond is unfavorable.35 All the
275
H-abstraction reaction channels were considered in the calculation (Figure S5), and the results
276
show that each pathway proceeds through a pre-reactive complex (RC), a transition state (TS)
277
and a product-complex (PC), and finally leads to formation of a TPP-radical and H2O.
278
The calculation method was evaluated firstly by comparing the calculated rate constants of
279
3 selected pathways from the different methods with IEFPCM-UFF. We found that the rate
280
constants (2.7 × 1010 and 1.1 × 1010 M-1s-1) for ⋅OH+TPP are greatly overestimated based on
281
the calculated ∆G‡ values and the imaginary frequency of the TSs from the B97-1 and B3LYP
282
functional, whereas the rate constant (2.1 × 106 M-1s-1) is greatly underestimated by the MP2
283
method when compared with the experimental kOH value [(2.82 ± 0.09) × 109 M-1s-1] (Table
284
S8). The M06-2X functional (3.2 × 109 M-1s-1) yielded a relatively small deviation between 14
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the calculated and measured rate constants compared with the other methods. Thus, the
286
M06-2X/6-311+G(d,p) method with the IEFPCM-UFF was selected for geometry
287
optimization and frequency analysis.
288
The
high
level
SPECs
results
show
that
the
∆G‡
values
from
the
289
MP2/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) method are greatly overestimated like the ∆G‡
290
values obtained from the MP2/6-311+G(3df,2p)//MP2/6-311+G(d,p) method, whereas the
291
∆G‡ values obtained from the B2PLYP/6-311+G(3df,2p) method are slightly underestimated
292
(Table S9). Further investigation on the solvation methods at the B2PLYP/6-311+G(3df,2p)/
293
/M06-2X/6-311+G(d,p) level revealed that the calculated ∆G‡ values from the IEFPCM-Bondi
294
and SMD are close to each other (Table 2). According to TST [eq. (9) in the SI], the kOH value
295
for TPP at T = 298 K was calculated (from the IEFPCM-Bondi and SMD) to be about 5.3 ×
296
109 M-1s-1.
297
The accuracy of the quantum chemically calculated free energy is within 1 kcal mol-1, and
298
generally an error of 1 kcal mol-1 in ∆G‡ corresponds to an error of a factor of 10 in rate
299
constants, which is acceptable.64-66 Therefore, the DFT calculated rate constant is considered
300
to be well consistent with the experimental value [(2.82 ± 0.09) × 109 M-1s-1]. Thus, as to
301
alkyl-substituted OPEs, their aqueous kOH can be predicted by the B2PLYP/6-311+G(3df,2p)
302
method with the IEFPCM-Bondi or SMD based on the geometries optimized at the
303
M06-2X/6-311+G(d,p) level with the IEFPCM-UFF. The corresponding schematic potential
304
energy
305
B2PLYP/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) method with the IEFPCM-Bondi is
306
displayed in Figure S6.
surface
for
TPP+⋅OH
calculated
with
the
307
We further calculated kOH values of TPP in the temperature range 273−313 K at the
308
B2PLYP/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) level with the IEFPCM-Bondi method
309
(Figure 4). The kOH of TPP increases with temperatures, suggesting that increased temperature 15
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310
promotes the ⋅OH-initiated degradation of TPP.
311
TCIPP reaction with ⋅OH. The selected methods were subsequently employed for calculating
312
kOH of TCIPP. As concluded from our previous study, the favorable reaction pathways of
313
TCIPP with ⋅OH are associated to H-abstraction.35 Therefore, we just considered all
314
H-abstraction pathways. The reaction pathways proceed as those of TPP+⋅OH. The calculated
315
∆G‡ values at the B2PLYP/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) level with two different
316
solvation methods are listed in Table 2. A general trend for the favorable H-abstraction
317
channels is observed as: (-CH< group) > (-CH2Cl group) > (-CH3 group). In addition, it can
318
be seen that the ∆G‡ values calculated by the SMD method are generally lower than those
319
obtained by the IEFPCM-Bondi method. In contrast, the calculated kOH at T = 298 K from the
320
IEFPCM-Bondi method (6.9 × 108 M-1 s-1) is lower than that from the SMD (9.2 × 108 M-1 s-1),
321
but agrees with the experimental values measured in this study [(4.32 ± 0.74) × 108 M-1s-1]
322
and in previous studies [1.98 × 108 M-1s-1,26 (7 ± 2) × 108 M-1s-1 57] (Table 2).
323
In our previous study, the kOH value of TCIPP was overestimated by the M06-2X method
324
when IEFPCM-UFF was used.35 Thus, we calculated the kOH value of TCIPP with the
325
IEFPCM-Bondi method to further check whether the M06-2X method works well for this
326
system. When the IEFPCM-Bondi was considered, the calculated kOH is 4.6 × 108 M-1 s-1,
327
which
328
B2PLYP/6-311+G(3df,2p)/
329
M06-2X/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) method with the IEFPCM-Bondi can be
330
employed for estimating kOH of chlorinated OPEs. The schematic potential energy surface for
331
TCIPP+⋅OH calculated at the M06-2X/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) level with
332
the IEFPCM-Bondi is shown in Figure S7. Additionally, the calculated kOH of TCIPP in the
333
range of 273−313 K also displays a positive temperature dependence (Table 2).
is
consistent
with
the
experimental
values.
/M06-2X/6-311+G(d,p)
334 16
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method
both and
the the
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335
Table 2. Activation free energy (∆G‡, kcal·mol-1) of H-abstraction pathways of TPP and
336
TCIPP with ⋅OH calculated by the B2PLYP/6-311+G(3df,2p) method with the
337
IEFPCM-Bondi and SMD based on the structures optimized at the M06-2X/6-311+G(d,p)
338
level with IEFPCM-UFF. TPP Species a
TCIPP Species b
∆G‡
∆G‡
∆G‡
∆G‡
(IEFPCM-Bondi)
(SMD)
(IEFPCM-Bondi)
(SMD)
TSH-15
9.4
9.0
TS10h
10.4
10.2
TSH-16
7.2
7.3
TS11h
9.5
9.5
TSH-17
9.0
8.6
TS12h
8.1
8.1
TSH-18
7.5
7.6
TS13h
10.6
10.5
TSH-19
7.2
7.4
TS14h
10.3
10.1
TSH-20
9.4
9.0
TS15h
11.0
10.2
TSH-21
9.1
8.8
TS17h
8.6
8.5
TSH-22
8.6
8.4
TS19h
10.5
10.4
TSH-23
9.2
8.9
TS20h
11.5
11.8
TSH-24
8.6
8.4
TS21h
10.9
10.6
TSH-25
8.7
8.0
TS23h
10.1
10.3
TSH-26
9.1
8.8
TS24h
9.6
8.8
TSH-27
9.0
8.8
TS27h
11.2
11.1
TSH-28
8.7
8.4
TS29h
10.5
10.6
TSH-29
9.0
8.7
TS30h
12.5
11.5
TSH-30
9.4
9.2
TS31h
11.2
10.9
TSH-31
9.0
8.8
TS33h
9.7
9.7
TSH-32
9.1
8.8
TS34h
9.4
8.7
17
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TSH-33
9.1
8.9
TSH-34
9.0
8.7
TSH-35
8.7
8.4
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339
a
340
atoms in TPP (corresponding to the reaction pathways shown Figure S6). b TSnh stands for the
341
transition states in the reaction of TCIPP+⋅OH, and n denotes different H atoms in TCIPP
342
(corresponding to the reaction pathways shown in Figure S7).
TSH-n stands for the transition states in the reaction of TPP+⋅OH, and n denotes different H
343 344
TpCP reaction with ⋅OH. The reaction of TpCP with ⋅OH proceeds mainly via either
345
⋅OH-addition to the phenyl groups to form TpCP-adducts (PCn, where n denotes different C
346
atoms in TpCP) or H-abstraction from the –CH3 groups to form TpCP-radicals (PHn, where n
347
denotes different H atoms in TpCP.) and H2O.67 Totally, there are 3 cresyl groups (denoted as
348
R1, R2 and R3) and there are therefore 18 different addition positions and 9 different
349
H-abstraction positions for ⋅OH (Figure S5). All these reaction pathways were considered, and
350
their corresponding ∆G‡ values are listed in Table 3. The M06-2X/6-311+G(3df,2p) method
351
was utilized in SPECs for this system, since the B2PLYP method showed significant spin
352
contamination for this system, is also time-consuming, and has a high demand for storage
353
hardware as is common to such large molecules.
354
Just like in the case of TCIPP+⋅OH, the ∆G‡ values of TpCP+⋅OH calculated from the
355
IEFPCM-UFF and SMD are generally lower than those from the IEFPCM-Bondi.
356
Nevertheless, the calculated kOH of TpCP at T = 298 K from the IEFPCM-Bondi method (1.3
357
× 109 M-1s-1) is lower than the value obtained from SMD (3.2 × 109 M-1s-1) and IEFPCM-UFF
358
(1.2 × 1010 M-1s-1), but agrees well with the experimental values [(1.81 ± 0.77) × 109 M-1s-1]
359
determined
360
M06-2X/6-311+G(3df,2p)//M06-2X/6-311+G(d,p) with the IEFPCM-Bondi can be applied to
in
this
study
(Figure
4).
Therefore,
the
18
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method
of
Page 19 of 31
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361
predict the aqueous kOH of aryl-substituted OPEs. The corresponding schematic potential
362
energy surface is shown in Figure S8.
363
Using the selected method, the kOH values of TpCP in the temperature range of 273−313 K
364
were calculated, as shown in Figure 4. The kOH values of TpCP display a negative temperature
365
dependence. Based on the calculated ∆G‡ values from IEFPCM-Bondi, it can be concluded
366
that the H-abstraction pathways occurring at the cresyl group R1 are generally more favorable
367
than the other H-abstraction pathways. As indicated by the ∆G‡ values, R2 has the highest
368
reactivity toward ⋅OH, whereas R1 and R3 have an almost similar reactivity towards ⋅OH.
369 370
Table 3. Activation free energy (∆G‡, kcal·mol-1) of reaction pathways of TpCP with ⋅OH
371
calculated by M06-2X/6-311+G(3df,2p) with the IEFPCM-UFF, IEFPCM-Bondi and SMD
372
based on the molecular structures optimized at the M06-2X/6-311+G(d,p) level with the
373
IEFPCM-UFF. ∆G‡ Species a
IEFPCM
∆G‡ Species a
IEFPCM-
IEFPCM-
IEFPCM-
UFF
Bondi
SMD
SMD
-UFF
Bondi
TSC10
8.9
10.4
9.8
TSC6
9.3
10.2
9.1
TSC11
8.0
9.6
8.8
TSC7
9.7
10.9
10.0
TSC12
9.5
11.0
10.0
TSC8
9.3
10.3
9.1
TSC13
7.4
8.6
7.8
TSC9
7.7
8.8
8.1
TSC14
10.2
11.2
10.3
TSH37
9.1
10.4
9.8
TSC15
8.9
10.2
9.6
TSH38
7.4
8.8
8.7
TSC16
8.3
9.5
8.9
TSH39
9.1
10.4
9.8
TSC17
9.3
10.7
9.8
TSH40
7.7
9.0
8.6
TSC18
7.8
8.9
8.1
TSH41
7.6
9.1
8.9
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TSC19
8.1
9.3
8.4
TSH42
6.5
7.9
7.8
TSC20
7.6
8.8
7.9
TSH43
8.6
10.0
9.5
TSC21
8.8
9.7
8.8
TSH44
7.1
8.4
8.1
TSC22
9.2
10.2
9.3
TSH45
8.4
10.1
9.2
TSC23
7.6
8.5
7.6
374
a
375
denotes abstracting different H atoms from -CH3 groups; and Cn denotes ⋅OH-addition to
376
different C atoms of phenyl groups in TpCP.
The symbols “TSHn and TSCn” stand for transition states in the reaction of TpCP+⋅OH; Hn
377 10
1.0 × 10
TPP (DFT) TpCP (DFT) TCIPP (DFT) TPP (Experimental value, current study) TpCP (Experimental value, current study) TCIPP (Experimental value, current study) TCIPP (Ref. 57 ) TCIPP (Ref. 26 )
9
8.0 × 10
9
kOH (M-1 s-1)
6.0 × 10
9
4.0 × 10
9
2.0 × 10
270
280
290 T (K)
378
300
310
379
Figure 4. DFT calculated kOH values for TPP, TCIPP and TpCP over the temperature range of
380
273 to 313 K together with the experimental values at T = 298 K.
381 382
It deserves mentioning that the formed product radicals and TpCP-adducts in the primary
383
reactions of 3 OPEs with ·OH are open-shell species that are not stable. As can be inferred
384
from the degradation of TCEP in UV/H2O2 system,68 the final products of OPEs under study
385
in AOPs may include PO43−, Cl−, Br−, chlorinated alcohol/aldehyde, non-chlorinated
386
alcohol/aldehyde with small molecular weight and phenolic compounds. These small organic
387
molecules can further be oxidized to acids, and most of them can be finally mineralized to 20
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CO2 and H2O in AOPs.
389
As far as we know, this study is the first to systematically investigate the reaction kinetics
390
of ⋅OH with OPEs with diverse molecular structures. Appropriate DFT methods combined
391
with the solvent models for predicting aqueous kOH values of the 3 classes of OPEs were
392
selected. The deviation (kcal/kexp) between the DFT calculated and experimental kOH values for
393
these 3 OPEs at T = 298 K is 0.7–1.9 (for TCIPP with multiple experimental kOH values, the
394
arithmetic mean value was used for the estimation). This good agreement between the
395
experimental and the quantum chemically calculated values validates the reliability of the
396
present calculation methods. Additionally, the NBO population analysis of TPP and TCIPP
397
revealed that the H atoms connected to C atoms with large QC- values tend to have high
398
reactivity towards ⋅OH (Table S10). As to TpCP, the order of H-abstraction pathways from –
399
CH3 groups and ⋅OH addition pathways follow the similar regularity as in case of TPP and
400
TCIPP (Table S11). This well explains the appearance of the descriptor QC- in the QSAR
401
model.
402
In this study, both QSAR modeling and DFT calculation methods were applied for
403
predicting kOH of OPEs. We also calculated the kOH values of the OPEs under study by
404
previously developed models, although most of the OPEs are out of the AD of the respective
405
models listed in Table S12.32,33,69 The ratios of kcal/kexp for these 18 OPEs estimated by the
406
group contribution method of Minakata et al.69 and the QSAR models of Jin et al.,32 Luo et
407
al.,33 and this study (QSAR model) are in the range of 0.1–5.2, 0.01–239.9, 0.4–12.1 and 0.4–
408
2.0, respectively. Therefore, the newly developed QSAR model shows the most satisfying
409
performance. Furthermore, the quantum chemical calculations combined with TST can predict
410
temperature-dependent rate constants, which is superior to the above models.
411
Table S13 lists the half-life (t1/2) values calculated by the formula t1/2= ln2/(kOH × cOH),
412
where cOH represents ⋅OH concentration in different water systems. cOH in natural waters 21
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413
ranges from 10-17 to 10-15 M,33,70,71 and the corresponding t1/2 is calculated to be 0.5–22791.3
414
days for the 18 OPEs. Organic pollutants with t1/2 > 60 days in aquatic environments are
415
classified as persistent organic pollutants, according to the screening criteria of the Stockholm
416
Convention. cOH in AOPs is 4–8 orders of magnitude (10-11–10-9 M) higher than those in
417
natural aquatic environments.72 This implies that t1/2 for the OPEs in AOPs is in the range of
418
0.044–19.7 s, indicating that the OPEs are eliminated by AOPs quickly.
419 420
ASSOCIATED CONTENT
421
Supporting Information. Pseudo-first-order reaction and the competitive kinetics method;
422
Details on samples preparation and analytical conditions, characterization of the AD, kinetics
423
calculation, gas chromatograms, UV-vis absorbance spectra, atomic formal charges, quantum
424
chemical descriptors and schematic potential energy surfaces. This material is available free
425
of charge via the Internet at http://pub s.acs.org.
426 427
AUTHOR INFORMATION
428
Corresponding Authors
429
*Phone/fax: +86-411-84706269; e-mail:
[email protected].
430
** Phone/fax: +86-413-89165610; e-mail:
[email protected].
431 432
Acknowledgements
433
We thank Prof. Donald G. Truhlar (University of Minnesota) for providing the POLYRATE
434
2010-A program and Prof. W. Peijnenburg (Leiden University) for valuable suggestions. This
435
study was supported by the National Natural Science Foundation of China (21607022,
436
21661142001), the Fundamental Research Funds for the Central Universities (2412016KJ031),
437
the Jilin Province Science and Technology Development Projects (20180520078JH) and the 22
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Key
Laboratory
439
(KLIEEE-16-02).
of
Industrial
Ecology
and
Environmental
Engineering
(MOE)
440 441
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