Rocío B. Pellegrino Vidal,
Gabriela A. Ibañez* and
Graciela M. Escandar*
Instituto de Química Rosario (CONICET-UNR), Facultad de Ciencias Bioquímicas y Farmacéuticas, Universidad Nacional de Rosario, Suipacha 531 (2000), Rosario, Argentina. E-mail: escandar@iquir-conicet.gov.ar
First published on 12th February 2015
This study focuses on the spectrofluorimetric behavior of bisphenol A (BPA), 4-octylphenol (OP) and 4-nonylphenol (NP) in the presence of native and derivative cyclodextrins (CDs). The weak fluorescence emission bands of these endocrine disrupting compounds in aqueous media are significantly enhanced by β-CD and its hydroxyethyl-, hydropropyl, methyl-, and heptakis(2,6-di-o-methyl)-derivatives. A 1:
1 guest
:
host stoichiometry for most complexes is established, although the additional presence of weak 1
:
2 complexes is suggested in both BPA–hydroxyethyl–β-CD and BPA–heptakis(2,6-di-o-methyl)–β-CD systems. The association constants are calculated by applying a non-linear regression method to the changes brought about by the presence of each CD in the corresponding fluorescence spectra, and these values are corroborated using a Benesi–Hildebrand type equation. The participation of the CD substituents in the inclusion phenomenon is indirectly demonstrated through the comparison of the acidity constant values in the absence and in the presence of β-CD derivatives. On the basis of 1H-NMR studies, possible structures of the formed complexes are suggested, and the structural information is supplemented by AM1 semiempirical calculations. The potential of the studied complexes in relation to their use for analytical purposes and/or for environmental remediation is discussed.
In the present work, three phenol derivative EDs, representative of the industrial chemical group, were investigated: a widely used chemical in the production of polycarbonate plastics and epoxy resins, bisphenol A (BPA),2 and two non-ionic surfactants used in a variety of industrial processes, 4-octylphenol (OP) and 4-nonylphenol (NP)3 (Fig. 1). These compounds are emerging contaminants frequently found in the aquatic environment, denoting potentially concerning public health risks.4,5
BPA, OP and NP have aromatic rings and alkyl carbons in their structures that confer them hydrophobic properties. Therefore, they are capable of interacting, in case of geometric compatibility, with the hydrophobic cavity of some cyclodextrins (CDs) to form inclusion complexes. Despite the important role of CD complexes in environmental depollution processes and soil remediation, and their use as solubility enhancers and fluorescent signal boosters for pollutant determination, studies of inclusion complexes in aqueous solution with these relevant analytes are rather incomplete. Del Olmo et al. studied the complex formation between BPA and β-CD, and developed a spectrofluorimetric method for the determination of the pollutant in water samples.6 Kitano et al. determined the association constants in 10% (v/v) methanol of complexes of BPA with β-CD and some of its derivatives, examining the effect of both guest and host structures on the complex formation.7 Recently, the BPA–β-CD complex was employed for the development of a flow-injection fluorescence method for the determination of BPA in tap waters.8 In a work devoted to NP soil remediation, Kawasaki et al. measured the solubility of this compound in five different hydroxypropyl–CD solutions,9 and for assessing the potentiality of β-CD complexes as an effective tool to remove NP and NP ethoxylate from wastewaters, Bonenfant et al. analysed their inclusion complexes by UV-Vis and FTIR spectroscopies.10
In the present paper, a complete analysis of the spectrofluorimetric behavior of BPA, OP and NP in the presence of β-CD, 2-hydroxyethyl–β-CD (HE–β-CD), 2-hydroxypropyl–β-CD (HP–β-CD), methyl–β-CD (M–β-CD), and heptakis(2,6-di-o-methyl)–β-CD (DM–β-CD) is performed. The rationale for employing derivative CDs was to determine the effect of substituents at the CD rims on analyte complexation. The objective is to know the appropriate conditions for the delineation of strategies mediated by organized media with analytical purposes, such as the development of advantageous methods for preconcentration, quantitation, and/or remotion of the studied micropollutants.
MeOH stock solutions of BPA, NP and OP of about 1.00 mg mL−1 were prepared and stored in dark flasks at 4 °C. From these solutions, more diluted methanol solutions (ranging from 0.050 to 0.250 mg mL−1) were obtained. Working aqueous solutions were prepared immediately before their use by taking appropriate aliquots of methanol solutions, evaporating the organic solvent by use of dry nitrogen and diluting with ultrapurified water from a Millipore system (Massachusetts, USA) to the desired concentrations. Stock solutions of CDs were prepared in ultrapurified water.
The temperature was maintained at 20 °C. The measurements were performed in duplicate. The profiles of fluorescence at λexc = 278 nm vs. pH were used to calculate the deprotonation constant values of the studied compounds in the excited state, both in the presence and in the absence of the selected CDs. These calculations were performed with the aid of the PKFIT program,11 which is based on a least-squares procedure and can be obtained from the authors on request.
Among the three major CDs, namely α-, β-, and γ-CDs (constituted by six, seven, and eight glucose units, respectively), only β-CD produced significant enhancements of the signals, suggesting that this CD has the appropriate size for complex formation in solution. Therefore, the evaluated CDs were β-CD derivatives such as HE–, HP–, M–, and DM–β-CDs.
Fig. 3 shows the fluorescence emission at 307 nm of OP, NP, and BPA at increasing concentrations of selected CDs. In most systems, upon addition of either β-CD or their derivatives to EDs solutions, a sharp enhancement of the fluorescence intensities is detected and, after the highest signals are achieved, they remain almost constant. This type of profiles can be ascribed to the formation of a 1:
1 analyte–CD complex according to the following reaction:
![]() | (1) |
Usual assumptions in estimating K11 are the following: (1) the CD is in a large excess with respect to the analyte, and therefore its free and analytical concentrations (CCD) are similar, (2) the variations in the fluorescence are proportional to the complex concentration, (3) at high CD concentration, essentially all of the analyte molecules are complexed and, (4) extinction coefficients of the free and complexed analyte at the evaluated excitation wavelength are equal. The K11 value can then be calculated through the following expression:14
![]() | (2) |
BPA | OP | NP | |||||
---|---|---|---|---|---|---|---|
log![]() |
log![]() |
log![]() |
log![]() |
||||
NLR | B–H | NLR | B–H | NLR | B–H | ||
a Standard deviations are given between parentheses. NLR refers to non-linear regression analysis, B–H refers to Benesi–Hildebrand fit, and Kst is the stepwise constant for the 1![]() ![]() |
|||||||
β-CD | 4.85 (0.04) | 4.86 (0.04) | 4.17 (0.04) | 4.19 (0.02) | 3.87 (0.04) | 3.88 (0.06) | |
5.1b | |||||||
4.9c | |||||||
4.54d | |||||||
HE–β-CD | 4.75 (0.01) | 2.17 (0.03) | 4.24 (0.06) | 4.21 (0.03) | 4.05 (0.05) | 4.06 (0.02) | |
4.56d | |||||||
HP–β-CD | 4.87 (0.02) | 4.87 (0.01) | 4.46 (0.06) | 4.42 (0.07) | 4.20 (0.06) | 4.23 (0.03) | |
M–β-CD | 5.03 (0.02) | 5.01 (0.02) | 4.69 (0.02) | 4.67 (0.04) | 4.42 (0.04) | 4.40 (0.09) | |
DM–β-CD | 5.33 (0.03) | 1.52 (0.05) | 4.77 (0.03) | 4.73 (0.04) | 4.76 (0.05) | 4.74 (0.05) | |
5.0d |
For comparison, Table 1 also includes the obtained K11 values estimated by the Benesi–Hildebrand equation:15
![]() | (3) |
![]() | ||
Fig. 4 Selected examples for Benesi–Hildebrand type plots for BPA, OP and NP–β-CD derivative complexes as indicated. Solid lines are the linear fit to the data. |
A rapid inspection of the K11 values in Table 1 allows us to conclude that the interaction between the three EDs and the studied CDs is very strong. This fact could be explained on the basis of the significant hydrophobicity of the studied guest molecules which find in the CD cavity a favorable non-polar environment, favoring the inclusion complex formation. As a consequence, the analytes are protected from non-radiative decay processes occurring in the bulk solution, and thus the fluorescence emission is favored. This fluorescence enhancement produced through complex formation is very significant in the BPA systems. In fact, the fluorescence intensity of BPA increases about 60 times in the presence of derivative β-CDs (e.g. M–β-CD).
From an analytical point of view, these results may be highly useful and auspicious, considering potential applications of CDs for ED extraction in natural matrices, and for the development of sensitive fluorescent methods for ED determination.
The constant value obtained for the BPA–β-CD complex (logK = 4.85) is similar to those reported by different authors in aqueous solution (Table 1). On the other hand, it is not surprising that the constants for complexes formed by BPA and HE–, DM–, and β-CDs in a 10% v/v MeOH–phosphate buffer medium are slightly lower than those here obtained in aqueous solution. In these cases, MeOH would compete with the analyte for the inclusion phenomena. To the best of our knowledge, with the exception of the latter papers, CD inclusion constant values for BPA, OP, and NP were not previously reported in the literature.
In comparing the stabilities of the 1:
1 BPA–CD complexes, while insignificant differences are observed between the native β-CD and their hydroxyethyl and hydropropyl derivatives, the complexes formed with o-methyl derivatives seem to be more stable. This fact could be explained on the basis of a possible inductive effect of methyl groups in the o-methyl derivatives on the oxygen lone electron pairs, with the concomitant formation of stronger hydrogen bonds with the free phenol group. A similar conclusion was given by Kitano et al. which ascribed the larger stability of the BPA–DM–β-CD complex to the extension of the non-polar cavity by the substituents at the rim of the CD molecule.7 The dissociation constant values for the phenol group of BPA in the presence of o-methyl derivatives would corroborates this hypothesis (see below).
The complexes formed by BPA are slightly more stable than those formed by OP, which are in turn slightly more stable than those formed by NP. In the OP and NP systems, the presence of hydroxyethyl and hydroxypropyl substituents in the β-CD molecule does not significantly modify the complex stabilities. However, larger inclusion constant values are verified in the OP and NP systems formed by o-methyl derivatives, suggesting participation of these substituents in the complex formation.
As can be observed in Fig. 3, the plots corresponding to BPA–HE–β-CD and BPA–DM–β-CD systems show a different behavior from the previous analysed ones: after the largest fluorescence signal is achieved, a further addition of either HE– or DM–β-CD leads to a fluorescence decrease (more marked in the case of HE–β-CD). In principle, this fact could be ascribed to the formation of a 1:
2 BPA–CD complex with a lower intrinsic fluorescence:
![]() | (4) |
![]() | (5) |
The good fitting results reached for BPA–HE–β-CD and BPA–DM–β-CD systems (Fig. 3) suggest that the above considerations are appropriate. The stepwise constant, Kst, for the formation of the 1:
2 complex from BPA–CD and CD is given by:
![]() | (6) |
The emission profile of each analyte as a function of pH is related to the fluorescence properties of its protonated and deprotonated species. Thus, the above experiments allowed us to calculate the deprotonation values of the phenol groups of the studied molecules (Fig. 1). Strictly speaking, dissociation constants in the excited-state are obtained through these titrations. However, the fact that the obtained pKa values (Table 2) are similar to those reported in the literature for the ground state3,17–19 suggest that the presently obtained results also correspond to the deprotonation in the ground state. In other words, the fluorescence decay processes are faster than the corresponding deprotonations in the excited state. In addition, the comparison of these latter values with those obtained in the presence of the evaluated CDs is a convenient means of gaining information about the location of the corresponding acid groups, either inside or outside the CD cavity.
Medium | BPA | OP | NP | |
---|---|---|---|---|
pKa1 | pKa2 | pKa | pKa | |
a Standard deviation between parenthesis.b Ref. 17.c Ref. 18.d Ref. 3.e Ref. 19. | ||||
Water | 9.43 (0.03) | 10.18 (0.01) | 10.36 (0.03) | 10.45 (0.01) |
9.6b | 10.2b | 10.15d | 10.15d | |
9.9c | 11.3c | 10.7e | ||
β-CD | 9.9 (0.1) | 10.41 (0.01) | 10.41 (0.06) | |
HE–β-CD | 10.16 (0.03) | 10.41 (0.03) | 10.37 (0.02) | |
HP–β-CD | 10.01 (0.01) | 10.40 (0.08) | 10.35 (0.01) | |
M–β-CD | 10.39 (0.05) | 10.57 (0.09) | 10.53 (0.02) | |
DM–β-CD | 10.66 (0.02) | 10.65 (0.05) | 10.65 (0.04) |
It should be noticed that these experiments were made at CD concentrations that guarantee a high percentage of complexed analyte, ensuring that the measured pKa values correspond to the complexed analyte rather than to the free one. In fact, using the association constants given in Table 1, and considering the employed concentrations of CD and analyte, the percentages of formed complex ranged between 94 and 99%. Thus, the measured acidity constants involved a very significant contribution from these complexes, and safer conclusions from the acid–base behavior can be elaborated.
While two deprotonation constants are clearly identified in free BPA, after inclusion into the CD cavity, only a single phenol group is able to deprotonated. In the BPA–β-CD system, the calculated pKa value is similar to pKa1 of free BPA, suggesting that this part of the molecule remains outside the cavity. The pKa values of BPA in the presence of β-CD derivatives are slightly larger than those obtained in their absence, and the difference is more marked with the DM–β-CD. Consequently, an interaction between a phenol group of BPA molecule and the substituent groups of β-CD is verified. These results demonstrate the contribution of the external phenol group of BPA to the outstanding stability of the inclusion β-CD derivative complexes. It is necessary to mention that the low percentage of 1:
2 complexes present in both HE– and DM–β-CD systems does not significantly influence the deprotonation constant values obtained.
From the comparison of the deprotonation constants of the single phenol groups of both OP and NP in the analysed media, we can conclude that the pKa values are not significantly modified in the presence of CDs. This fact may be explained considering that the aromatic rings of these compounds are not included in the CD cavity.
The 1H NMR chemical shifts of free and complexed analytes are shown in Table 3. Separate 1H NMR signals for free and complexed CDs are not observed, as a consequence of the fast exchange between the free and included forms. However, in the presence of CDs, all the BPA protons were slightly shifted upfield. The fact that all (aromatic and aliphatic) protons of BPA are shifted suggests that in the 1:
1 complex one of the phenol rings is deeply included in the CD cavity and the bridge holding methyl substituents may also be involved in the complex formation. Different authors examined the geometry of the complexation between BPA and β-CD and concluded, as in the present case, that the BPA molecule is deeply included into the hydrophobic β-CD cavity in different modes, which are in equilibrium, involving the methyl protons and the phenyl ring protons of BPA.7,20,21
BPA | OP | NP | |||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|
H3′,5′ | H2′,6′ | H1,3 | H3,5 | H2,6 | H1′ | H2′–7′ | H8′ | H3,5 | H2,6 | H1′ | H2′–8′ | H9′ | |
δguest | 6.971 | 6.625 | 1.523 | 6.642 | 6.948 | 2.433 | 1.243 | 1.485 | 6.641 | 6.947 | 2.433 | 1.232 | 1.482 |
δguest/β-CD | 6.965 | 6.620 | 1.516 | 6.636 | 6.942 | 2.424 | 1.229 | 1.476 | 6.636 | 6.942 | 2.425 | 1.224 | 1.475 |
δguest/HE–β-CD | 6.961 | 6.615 | 1.514 | 6.626 | 6.931 | 2.423 | 1.234 | 1.475 | 6.622 | 6.929 | 2.422 | 1.224 | 1.473 |
δguest/M–β-CD | 6.966 | 6.627 | 1.520 | 6.643 | 6.940 | 2.427 | 1.237 | 1.478 | 6.643 | 6.939 | 2.428 | 1.232 | 1.477 |
On the other hand, in both OP and NP systems, two main inclusions modes of the guest in the cavity can be considered: (1) inclusion of the alkyl chain (tail-mode), and (2) inclusion of the phenolic ring (head-mode). Since slight but sensitive shifts in the resonances for the aliphatic chains of both OP and NP are observed when they are complexed (tail-mode), evidence of van der Waals interactions of these molecular moieties with the studied CD cavities is provided. A similar conclusion was attained by Bonenfant et al. for the NP–β-CD complex through FTIR spectroscopic analyses.10 The obtained 1H NMR results are in agreement with the acidity constant data obtained in aqueous solution, despite the fact that the NMR study was performed in DMSO.
Semiempirical MO calculations using the AM1 Hamiltonian (or AM1 method) in the frame of the Hyperchem program are frequently used to study geometrical and thermodynamic properties of organic molecules, particularly when hydrogen bonding occurs. Isolated CDs and the three analytes were first optimized. Then, each analyte was included into the evaluated CD cavity and the geometry was refined again. These calculations were performed by placing the complexes in a box containing 830 water molecules. Several initial modes of inclusion were probed and optimized by energy minimization. The structures of the BPA–CD complexes leading to minimum heats of formation (Fig. 6) render negative values in all cases and they agree with the above 1H-NMR results. Geometry optimization for both OP and NP–CD complexes shows that these analytes prefer one of the two possible axial modes (tail and head) of inclusion: the form where the host molecule enters the CD cavity from the alkyl chain, according to the conclusion obtained above (Fig. 6). For comparison, Table 4 shows the heat of formation for OP and NP–CD complexes considering the two different insertion modes.
OP | NP | |
---|---|---|
β-CD | ||
Head-mode | −21.2 | −29.6 |
Tail-mode | −84.5 | −57.6 |
![]() |
||
HE–β-CD | ||
Head-mode | −25.9 | −27.8 |
Tail-mode | −66.0 | −88.4 |
![]() |
||
HP–β-CD | ||
Head-mode | −22.9 | −20.8 |
Tail-mode | −83.0 | −109.9 |
![]() |
||
M–β-CD | ||
Head-mode | −35.0 | −107.4 |
Tail-mode | −78.5 | −136.8 |
![]() |
||
DM–β-CD | ||
Head-mode | −49.2 | −57.5 |
Tail-mode | −84.6 | −77.5 |
BPA | OP | NP | ||||
---|---|---|---|---|---|---|
λexc | λexc | λexc | ||||
225 nm | 278 nm | 220 nm | 278 nm | 220 nm | 278 nm | |
a The number of data for each calibration curve corresponds to seven different concentration levels, with three replicates for each level (n = 21). CM–β-CD = 1.5 × 10−3 mol L−1.b Calibration range.c Correlation coefficient.d Intercept (standard deviation in the last figure within parentheses).e Slope (standard deviation in the last figure within parentheses).f Analytical sensitivity: γ = b/sy/x, where sy/x is the standard deviation of the regression residuals.g Limit of detection calculated according to eqn (7).h Limit of quantification calculated according to eqn (8).i Relative standard deviation. In all cases five replicates were measured (COP = CNP = 111 ng mL−1; CBPA = 413 ng mL−1).j Idem item i (CBPA = COP = CNP = 111 ng mL−1; CM–β-CD = 1.5 × 10−3 mol L−1). | ||||||
Without M–β-CD | ||||||
CRb (ng mL−1) | 0–1000 | 0–1000 | 0–200 | 0–200 | 0–200 | 0–200 |
Rc | 0.9892 | 0.9911 | 0.9962 | 0.9969 | 0.9890 | 0.9934 |
ad | 1.2 (2) | 8.7 (1) | 1.7 (3) | 8.8 (2) | 0.9 (1) | 8.43 (8) |
be | 0.0092 (3) | 0.0066 (2) | 0.126 (3) | 0.088 (7) | 0.034 (1) | 0.0299 (6) |
γf (ng−1 mL) | 0.02 | 0.02 | 0.16 | 0.17 | 0.09 | 0.12 |
LODg (ng mL−1) | 128 | 115 | 15 | 13 | 25 | 20 |
LOQh (ng mL−1) | 370 | 334 | 43 | 39 | 73 | 56 |
RSDi (%) | 11 | 10 | 6 | 3 | 9 | 11 |
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With M–β-CD | ||||||
CR (ng mL−1) | 0–200 | 0–200 | 0–200 | 0–200 | 0–200 | 0–200 |
R | 0.9997 | 0.9990 | 0.9993 | 0.9990 | 0.9987 | 0.9982 |
a | 18.0 (4) | 17.3 (3) | 19.9 (3) | 15.9 (2) | 12.8 (2) | 14.1 (1) |
b | 0.588 (3) | 0.308 (3) | 0.339 (3) | 0.201 (2) | 0.145 (2) | 0.064 (1) |
γ (ng−1 mL) | 0.55 | 0.30 | 0.37 | 0.30 | 0.14 | 0.23 |
LOD (ng mL−1) | 4 | 8 | 6 | 8 | 9 | 10 |
LOQ (ng mL−1) | 12 | 22 | 18 | 22 | 27 | 29 |
RSDj (%) | 2 | 2 | 4 | 3 | 3 | 5 |
Limits of detection and quantitation have been calculated using the expressions recommended by IUPAC:22
![]() | (7) |
![]() | (8) |
As expected, calibrations in the presence of CD render excellent results, with detection limits in the range 4–10 ng mL−1 for the three EDs, with relative standard deviations (n = 5) of 2–4%. The advantage of using M–β-CD in the determinations is especially noteworthy in the BPA system.
In comparing the results using different maximum excitation wavelengths, one may note that the difference is significant in the systems containing the organized medium. This result can be justified considering the relative intensities of the two excitation maxima in the latter systems.
Although there are numerous papers devoted to the determination of BPA and other EDs in different matrices, here only a few were selected for discussion. In a recent review, more than forty references related to the analysis of BPA in environmental, food and beverage samples using sensors and biosensors of different nature have been cited.23 In these works, a wide range of limits of detection are exposed, including values from about 1 × 10−5 to 50 ng mL−1. A selective but not very sensitive method (LOD = 120 ng mL−1) for BPA detection based on surface-imprinted core–shell Au nanoparticles and surface-enhanced Raman scattering has been reported.24 Following an ionic liquid dispersive liquid-phase microextraction and a subsequent chromatographic analysis, BPA, OP and NP were determined in water samples at spiked concentrations between 7.5 and 180 ng mL−1, with limits of detection in the range 0.23–0.48 ng mL−1.25 Three-phase hollow fiber-based liquid phase microextraction coupled to high-performance liquid chromatography allowed the determination of both OP and NP in environmental waters, with LODs of about 0.5 ng mL−1.3 After a pre-concentration procedure with C18 solid-phase extraction cartridges and using ultra-fast liquid chromatography, limits of detection at parts-per trillion levels were achieved for BPA, OP and NP in seawater samples.26
Considering that the proposed methodology involves direct measurements in an aqueous solvent and employing very simple equipment, the attained limits of detection in the presence of M–β-CD are very suitable. In addition, it is necessary to remark that most of the above mentioned detection limits were based on a signal-to-noise ratio (S/N = 3), while in the present case a more rigorous calculation was performed (see above).
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