Ekaterina Kuklevaa,
Petra Suchánkováa,
Karel Štamberga,
Martin Vlka,
Miroslav Šloufb and
Ján Kozempel*a
aCzech Technical University in Prague, Faculty of Nuclear Sciences and Physical Engineering, Department of Nuclear Chemistry, Břehová 7, 11519 Prague 1, Czech Republic. E-mail: jan.kozempel@fjfi.cvut.cz
bInstitute of Macromolecular Chemistry, Czech Academy of Sciences, Heyrovskeho nam. 2, 16206 Prague 6, Czech Republic
First published on 15th July 2019
We provide characterization data of hydroxyapatite (nHAp) and titanium dioxide (nTiO2) nanoparticles as potential materials for ion sorption, e.g. in targeted therapy, barrier materials for waste repositories or photovoltaics. The study is focused on the determination of the values of protonation and ion exchange constants and site densities (∑SOH, ∑X; [mol kg−1]) of nTiO2 and nHAp for further Ra kinetics and sorption experiments. These data are very important for further investigation of the materials, which can be used e.g. as drug delivery systems or in engineered barriers of deep geological repositories. The characterization was based on the evaluation of the dependence of titrating agent consumption on pH. Titration results were evaluated on the basis of several model combinations, however the combination of the Chemical Equilibrium Model (CEM) and Ion Exchange Model (IExM) fits best to the experimental titration curves. However, the differences between the two sorbents were relatively large. Due to stability in a broad pH range and available surface sites, nTiO2 seems to have a wide application range. The applicability of nHAp is not so wide because of its dissolution under pH 5. Both sorbents are virtually able to sorb cationic species on deprotonated edge and layer sites with different capacities, which can be important for sorption and decontaminating applications.
One of the possible applications of these inorganic nanoparticles is a radionuclide-drug carrier system. They were chosen due to their radiation stability and size.17 Firstly, due to nanoparticle size and ability to resorb ions, recoil nuclei remain in the particle and no undesirable irradiation is therefore observed. Secondly, nanoparticles can be targeted to cancer by both passive and active mechanisms, due to the EPR effect or functionalization of the surface.18 Nanohydroxyapatite and nTiO2 were chosen for this purpose because these materials are already widely used in medicine and cosmetics. They are stable, nontoxic, biocompatible, cheap, and easy to prepare.19–22 Moreover, nanoparticles can be used for theranostic systems with bonded diagnostic nuclides such as 99mTc, 68Ga, 18F, etc. and therapeutic nuclides such as 223Ra, 225Ac, 213Bi, 186Re, 90Y, etc.23–28
Our aim was to determine nanomaterial properties including the parameters characterizing the protonation and ion-exchange processes taking place on the surface of nHAp and nTiO2 for further 223Ra sorption studies, as a nanoparticle radionuclide carrier for nuclear medicine.29–32 Due to modeling of the new material surface sorption processes, separate experiments should be performed in order to obtain credible input surface protolysis and site density data.
The study is mainly focused on modelling of the sorption mechanisms. Generally, there are two types of surface groups responsible for sorption: the edge sites on the edges of the surface structure, and the layer sites which appear due to isomorphic substitution of cations and lead to a permanent negative charge on the solid particle surface.33,34 The presence of the charge depends on the crystallographic structure of a studied material, or, in some cases, on the conditions in a studied system (e.g. the surface of the material having only the edge sites can be contaminated with another material having the layer sites), and therefore the presence of both types of sites should be assumed.
The modeling of sorption processes requires surface protolysis and site density input data such as specific surface area, protonation and ion exchange constants, and the concentrations (densities) of edge sites and/or layer sites.
Protonation and sorption processes taking part on the edge sites can be described by several types of Surface Complexation Models (SCM) from which the following models are the most utilized: Constant Capacitance Model (CCM), Diffusion Double Layer Model (DLM), and non-electrostatistical Chemical Equilibrium Model (CEM).33,34 The processes taking part on layer sites are always described by classical Ion Exchange Model (IExM). Since hydroxyapatite can substitute Ca2+ for other cations, the necessity to involve IExM into nHAp modeling seems to be obvious. According to the literature35 the edge site density is approx. 3 mol kg−1 for nHAp, and approx. 0.3 mol kg−1 for nTiO2, which points to its potentially very good sorption.
General material description was performed by FTIR spectroscopy, XRPD and TEM. Detailed surface description was carried out on the basis of titration experiments through material modeling which can be briefly described as follows: the reactions taking place on the surface of nHAp or nTiO2 may be described by two equations. The first one is protonation reaction being in progress on edge sites (≡SOH), the second one describes the ion-exchange on layer sites (≡XH).
The balance equations of charge densities on edge sites (∑SOH) (1) and layer sites (∑X) (2) have to be taken into account in order to provide correct description of surface reactions:
ΣSOH = [SOH] + [SO−] + [SOH2+] [mol kg−1] | (1) |
ΣX = [XH] + [X−] = [XH] + [XNa] [mol kg−1] | (2) |
It is important to notice that the edge sites of the nHAp are characterized as ≡POH functional groups,36 while nTiO2 edge sites are formed by ≡SOH groups.
Further description can be found in the ESI.† The description of the individual models and their application in detail were described by Filipská.33
The nHAp or nTiO2 (150 mg) was dispersed in 50 mL of 0.1 M NaNO3 to ensure stability of the ionic strength (suspension concentration was 3 g L−1). Titration was performed at 23 ± 1 °C with 0.1 M NaOH for alkaline part of titration curve and 0.1 M HNO3 for acidic one. During the titration with NaOH the sample and the titrant were bubbled with N2 to eliminate atmospheric CO2 absorption and dissolution.
In the case of nTiO2, the studied pH range was between 2.5 and 10. In the case of nHAp, with regard to its possible dissolving in acidic medium, the lowest reached pH was approx. 5. The experiments were repeated three times for each line and solid phase. A blank experiment was performed with 50 mL of 0.1 M NaNO3 without any solid phase added for the both acidic and alkaline part of the titration curve. Increment was set to 0.05 mL and stability conditions to 20 mpH min−1. The pH was recorded after each addition of titrant as a function of its volume.
Nanohydroxyapatite and nTiO2 diffractograms showed that both samples are single phase. Experimental conditions for nHAp synthesis meet the requirements for hydroxyapatite formation. Titanium dioxide has the structure of anatase as proved by library data38 comparison. Low intensity peaks of nTiO2 can be interpreted either as nano-sized crystals or as amorphous phase formation. According to TEM/BF micrograph (Fig. 1B) the nanoparticle size is under 20 nm.
Fig. 1 TEM analysis (A) TEM/BF micrograph showing the size and shape of nHAp, (B) TEM/BF micrograph showing the size and shape of nTiO2. |
Both FTIR and XRPD spectra could be found in the ESI (Fig. S1 and S2†).
Fig. 2 Particle size distributions determined from image analysis of TEM/BF micrographs using program MDISTR45–47 for (A) nHAp and (B) nTiO2. The symbols N% and V% denote number and volume distributions, respectively. |
Sample | Crystallite sizea [nm] | Equivalent diameter [nm] | Elongation [—] | ||
---|---|---|---|---|---|
Average | StDev | Average | StDev | ||
a Crystallite size was obtained from TEM/SAED diffractograms using Scherrer equation. Equivalent diameter and elongation were assessed from measurements of TEM/BF micrographs. | |||||
nHAp | 5.18 | 21.7 | 6.9 | 1.70 | 0.49 |
nTiO2 | 2.44 | 5.3 | 1.7 | 1.50 | 0.41 |
The nHAp and nTiO2 morphological descriptors (Table 1), particle size distributions (Fig. 2) and overall semi-quantitative characteristics of the observed nanoparticles (such as their roughness estimated from their shapes in higher magnification TEM/BF micrographs), were employed in the calculation of the specific surface area of the nanoparticles. The calculations, which are properly described in the ESI,† were performed by our program MDISTR.45–47 The final calculated values were compared with the experimentally determined specific surface areas from BET experiments (Table 2). The agreement between theoretical calculations based on TEM data including all corrections and the experimental results from BET experiments was very good. In both samples, the SAED-based crystallite sizes resulted in overestimation of specific surface area in comparison with BET experiments (Table 2, compare results of Model 1 and BET experiments), which implied that SAED-based crystallite sizes were small, resulting in too high numbers of particles with too high specific surface area. Other models showed good agreement with BET experimental results. For more information see ESI.†
Model IDa | nHAp | nTiO2 | ||
---|---|---|---|---|
N [—] | A [m2 g−1] | N [—] | A [m2 g−1] | |
a All calculations were performed by the MDISTR45–47 program based on parameters from image analysis of TEM/BF micrographs and/or TEM/SAED diffraction patterns. N denotes number of particles and A denotes specific surface area of the nanoparticles. The models used for calculations were as follows: Model 1 = uniform spherical particles with average size determined from broadening of TEM/SAED diffractions (5.2 nm for nHAp, 2.4 nm for nTiO2); Model 2 = uniform spherical particles with average size determined from image analysis of TEM/BF micrographs (21.7 nm for nHAp, 5.3 nm for nTiO2); Model 3 = spherical particles with the size distribution determined from image analysis; Model 4 = the same as previous, but with additional corrections for elongation and flatness of the particles, which were measured or estimated from TEM micrographs; Model 5 = the same as previous, but with additional correction for surface roughness of the nanoparticles, which was estimated from TEM micrographs. | ||||
Model 1 | 4.35 × 1018 | 367 | 3.11 × 1019 | 581 |
Model 2 | 5.92 × 1016 | 88 | 3.05 × 1018 | 268 |
Model 3 | 4.49 × 1016 | 73 | 2.25 × 1018 | 218 |
Model 4 | 8.98 × 1016 | 102 | 4.49 × 1018 | 298 |
Model 5 | 8.98 × 1016 | 107 | 4.49 × 1018 | 342 |
BET experiment | — | 117 | — | 330 |
Fig. 3 Experimental dependences of added volume of titrant 0.1 M NaOH, for basic part and 0.1 M HNO3 for acidic part of titration curves on pH and blank titration curve of 0.1 M NaNO3. |
The WSOS/DF value (weighted sum of squares of differences divided by the degrees of freedom) is taken as an appropriate criterion of goodness-of-fit and it should be in the interval 0.1 < WSOS/DS < 20, so the model used for the description of the given experimental dependence can be taken as acceptable. In addition, the physical meaning of individual parameter values has to be taken into account, as well. Evidently, the WSOS/DF criterion (Table 3) is completely fulfilled for nTiO2, for nHAp it holds for CEM + IExM and DLM + IExM models, only. But, if we take into account the values in Tables 4 and 5, and if we allow for literature data ∑SOH and ∑POH mentioned above,35 combination of CEM + IExM models describe experimental data in the most accurate way for both nHAp and nTiO2.
Model | nHAp | nTiO2 |
---|---|---|
WSOS/DF | WSOS/DF | |
CEM | 34.1 | 8.88 |
CEM + IExM | 1.07 | 1.26 |
CCM | 46.9 | 1.77 |
CCM + IExM | 42.4 | 1.88 |
DLM | N/A | 1.16 |
DLM + IExM | 13.4 | 0.70 |
Model | ∑POH [mol kg−1] | ∑X [mol kg−1] | K1 [L mol−1] | K2 [L mol−1] | KNa+/H+ [—] |
---|---|---|---|---|---|
CEM + IExM | 5.10 ± 1.20 | 0.15 ± 0.01 | 5.12 × 1011 ±1.10 × 1011 | 1.19 × 105 ± 2.73 × 104 | 3.01 × 106 ± 3.26 × 105 |
DLM + IExM | 13.90 ± 4.35 | 0.20 ± 0.10 | 1.83 × 1011 ± 6.84 × 1010 | 1.80 × 107 ± 5.07 × 106 | 1.12 × 105 ± 3.34 × 105 |
Model | ∑SOH [mol kg−1] | ∑X [mol kg−1] | K1 [L mol−1] | K2 [L mol−1] | KNa+/H+ [—] |
---|---|---|---|---|---|
CEM + IExM | 0.20 ± 0.01 | 0.67 ± 0.01 | 2.31 × 106 ± 1.93 × 104 | 1.84 × 104 ± 1.65 × 102 | 5.67 × 107 ± 2.01 × 106 |
DLM + IExM | 1.42 ± 0.10 | 0.07 ± 0.01 | 3.26 × 107 ± 2.73 × 106 | 4.32 × 103 ± 2.61 × 102 | 6.96 × 104 ± 1.74 × 103 |
According to the chosen models, total concentrations of the edge sites and ion exchange groups, protonation and ion exchange constants (for Na+/H+ exchange) were calculated and their values were summarized in Table 4 for nHAp, and in Table 5 for nTiO2. On comparing the parameter values in Tables 1–3 to each other and considering the literature data mentioned above,35 the best model seems to be CEM + IExM for both materials.
The experimental and calculated titration curves are depicted as total surface charge density, Q [mol kg−1],or (Qcal)i, on pH for nHAp and nTiO2, respectively (Fig. 4A and 5A). The molar fractions of individual forms of sites (see the ESI†) can be found, again as the dependences on pH (Fig. 4B and 5B). In both cases, CEM + IExM model was used for experimental data evaluation.
Fig. 4 (A) Experimental data and calculated titration curve; (B) molar fractions of individual forms of surface sites for nHAp (CEM + IExM). |
Fig. 5 (A) Experimental and calculated titration curve; (B) molar fractions of individual forms of surface sites for nTiO2 (CEM + IExM). |
Of course, there are great differences between nHAp and nTiO2 not only in the density values of surface sites (∑SOH, ∑POH and ∑X), but above all in the values of protonation constants – what does it means, it is evident from the comparison of curves in Fig. 4B and 5B. Evidently, the pH value plays the basic role in the applicability of both materials to the surface sorption of anionic, cationic and molecular species (surface complexation). The applicability of nHAp is limited to pH interval from approx. 5 to 11, whereas in case of nTiO2, it deals with pH from approx. 3 to 11. The both materials differ in the sorption property (ability) in respect of different species, such that on nHAp (Fig. 4B) can take place the sorption of cationic forms on PO− and X− or surface complexation can proceeds on PO−. As for nTiO2 (Fig. 5B), cationic forms can be sorbed on SO− and X−, and by analogy the surface complexation can proceed on SO−, in addition, the sorption of anionic species can be under way on SOH2+. Evidently, in principle, both materials can be used as carrier of cation in question, i.e., 223Ra, namely, for example as 223Ra2+ or 223Ra(OH)+.
Based on our experiments and calculations it can be stated that applicability of nTiO2 is high due to its stability in a broad pH range and available surface sites (∑SOH = 0.20 mol kg−1; ∑X = 0.67 mol kg−1). Evidently, cationic species sorption on nTiO2 can proceed via ion-exchange on deprotonated edge sites (≡SO−) and on layer sites (≡X−) as well. Applicability of nHAp is not as wide as nTiO2 because of its dissolution under pH 5. On the one hand, surface site density of nHAp is greater than that of nTiO2 (∑POH = 5.10 mol kg−1; ∑X = 0.15 mol kg−1), which can be regarded as an advantage of nHAp. On the other hand, nHAp deprotonated edge sites (≡PO−) are virtually able to sorb only cationic species. Uptake of anionic and molecular species on edge sites of the two sorbents can also undergo surface complexation mechanism, but regarding the purposes of our study it was not taken into account.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c9ra03698a |
This journal is © The Royal Society of Chemistry 2019 |