Jörn
Hövelmann
*a,
Tomasz M.
Stawski
a,
Rogier
Besselink
ab,
Helen M.
Freeman
ac,
Karen M.
Dietmann
d,
Sathish
Mayanna
a,
Brian R.
Pauw
e and
Liane G.
Benning
afg
aGerman Research Centre for Geosciences (GFZ), Interface Geochemistry, 14473 Potsdam, Germany. E-mail: jhoevelm@gfz-potsdam.de
bUniversité Grenoble Alpes, CNRS, ISTerre, Grenoble 38000, France
cSchool of Chemical and Process Engineering, University of Leeds, Leeds LS2 9JT, UK
dGIR-QUESCAT, Department of Inorganic Chemistry, University of Salamanca, 37008 Salamanca, Spain
eFederal Institute for Materials Research and Testing (BAM), 12205 Berlin, Germany
fDepartment of Earth Sciences, Freie Universität Berlin, 12249 Berlin, Germany
gSchool of Earth and Environment, University of Leeds, Leeds LS2 9JT, UK
First published on 27th March 2019
Mesoporous phosphates are a group of nanostructured materials with promising applications, particularly in biomedicine and catalysis. However, their controlled synthesis via conventional template-based routes presents a number of challenges and limitations. Here, we show how to synthesize a mesoporous magnesium phosphate with a high surface area and a well-defined pore structure through thermal decomposition of a crystalline struvite (MgNH4PO4·6H2O) precursor. In a first step, struvite crystals with various morphologies and sizes, ranging from a few micrometers to several millimeters, had been synthesized from supersaturated aqueous solutions (saturation index (SI) between 0.5 and 4) at ambient pressure and temperature conditions. Afterwards, the crystals were thermally treated at 70–250 °C leading to the release of structurally bound water (H2O) and ammonia (NH3). By combining thermogravimetric analyses (TGA), scanning and transmission electron microscopy (SEM, TEM), N2 sorption analyses and small- and wide-angle X-ray scattering (SAXS/WAXS) we show that this decomposition process results in a pseudomorphic transformation of the original struvite into an amorphous Mg-phosphate. Of particular importance is the fact that the final material is characterized by a very uniform mesoporous structure with 2–5 nm wide pore channels, a large specific surface area of up to 300 m2 g−1 and a total pore volume of up to 0.28 cm3 g−1. Our struvite decomposition method is well controllable and reproducible and can be easily extended to the synthesis of other mesoporous phosphates. In addition, the so produced mesoporous material is a prime candidate for use in biomedical applications considering that magnesium phosphate is a widely used, non-toxic substance that has already shown excellent biocompatibility and biodegradability.
Among the various non-siliceous mesoporous materials, mesoporous phosphates are gaining increasing attention, especially because of their high potential for applications in biomedicine and catalysis. Mesoporous phosphates are highly bioactive and biocompatible,10–14 the two most important pre-requisites for applications in drug delivery systems or bone tissue engineering. Moreover, the facile functionalization of PO4 and/or P-OH groups through organic or inorganic molecules could offer versatile options for tailoring their surface properties.15 Porous transition metal phosphates, in particular those of Ti and Zr, have already shown great potential for catalytical applications due to the presence of abundant active metal sites on the pore surfaces.15–18 Although the chemical diversity of mesoporous phosphates has been expanding during the last years, their template-based synthesis still bears significant problems and challenges that restrict further development. A major problem relates to the high reactivity of the inorganic phosphate precursors towards hydrolysis and condensation. This makes it difficult to control suitable interaction between micelles and the inorganic precursors, often preventing the formation of well-ordered mesostructured phosphate materials with controlled dimensions and morphologies.15 Another challenge is the conservation of the material's mesoporous structure after removal of the organic template. High temperature calcination or treatment with strong acids often results in serious degradation of the phosphate mesostructure. Milder acid-ethanol extraction, on the other hand, typically leads to incomplete removal of surfactant molecules.15 Furthermore, the presence of these often toxic residues severely restricts the application of the mesoporous phosphates in certain areas, particularly in biomedicine. Thus, the development of new strategies for synthesizing mesoporous phosphates is of great interest for both scientific research and technology development. Here, we present a template-free, low temperature method for the shape- and size-controlled synthesis of a mesoporous magnesium phosphate with a very large surface area and narrow pore size distribution. Our method involves the controlled thermal decomposition of a room temperature synthesized crystalline struvite precursor (MgNH4PO4·6H2O) at 70–250 °C. The precursor material, struvite, is a well-known mineral that readily precipitates as orthorhombic crystals from supersaturated aqueous solutions at ambient temperatures and pressures. It is well known that when heated to temperatures above 55 °C struvite starts decomposing by releasing water (H2O) and ammonia (NH3) from its structure.19–22 However, by using a combination of state-of-the art characterization techniques we show for the first time that this decomposition process results in a highly porous and ordered magnesium phosphate nanostructure that retains the original 3D morphology of the primary struvite crystal.
![]() | (1) |
Solutions of each salt were prepared by dissolving proper amounts into double-deionized water (resistivity >18 MΩ cm). The typical synthesis procedure was as follows: 100 ml of a 100 mM (NH4)2HPO4 solution was poured into a 500 ml glass reactor and vigorously stirred at room temperature. Then 100 ml of a 100 mM MgCl2·6H2O solution was quickly added under continuous stirring. The mixed solution thus had and initial concentration of c(Mg, P)mix = 50 mM. Upon mixing, fine particles of a white precipitate quickly formed and the pH decreased from ca. 8 to values between 5 and 6 due to the accompanying release of protons (eqn (1)). The suspension was kept stirring for several hours to ensure that equilibrium was attained. Thereafter, the particles were collected by vacuum filtration through a 0.2 μm polycarbonate membrane and washed 3 times with 50 ml of deionized water to remove any residual salts. Finally, the powder was left to dry in air at room temperature. Syntheses were also performed at other initial concentrations and pH values (adjusted with either HCl or NaOH) to test for the effect on crystal morphology, size and phase purity (Table S1†). In addition, we also prepared larger, mm-sized struvite single crystals by using a modified counter-diffusion method. For this, 1 M solutions of (NH4)2HPO4 and MgCl2·6H2O were filled into separate 100 ml glass beakers that were placed at opposite sides of a 6 l plastic box. The plastic box was then carefully filled with deionized water until the two beakers were fully immersed. Finally, the box was closed with a lid to avoid evaporation and exchange with atmospheric CO2. Elongated, rod-like crystals started to form at the bottom of the plastic container after a few days and had been left to grow for about 2 weeks until they reached sizes of several millimetres. Thereafter, the crystals were removed from the solution, rinsed with water and dried in air at room temperature.
Following synthesis, struvite crystals were thermally treated in a drying oven at 70–250 °C for time periods ranging from 5 min to up to 180 min. Each sample aliquot was weighed before and after heat treatment to calculate the relative weight loss. Selected runs were performed in duplicate to check for reproducibility (Table 1).
Temperature [°C] | Duration [min] | Mass loss [%] | BET surface area [m2 g−1] | BJH pore volume [cm3 g−1] | BJH avg. pore width [nm] |
---|---|---|---|---|---|
a Duplicate runs. | |||||
As-prepared struvite | 1.52 ± 0.01 | — | — | ||
90 | 5 | 3.1 | 5.35 ± 0.24 | 0.006 | 3.97 |
90 | 10 | 8.9 | 31.1 ± 1.02 | 0.03 | 3.18 |
90 | 20 | 27.1 | 151 ± 7.89 | 0.14 | 3.16 |
90 | 40 | 40.2 | 274 ± 12.7 | 0.26 | 3.12 |
90 | 80 | 44.3 | 303 ± 12.9 | 0.28 | 3.06 |
90 | 120 | 44.7 | 297 ± 12.1 | 0.28 | 3.14 |
90 | 160 | 45 | 301 ± 13.2 | 0.28 | 3.14 |
90a | 160 | 44.5 | 295 ± 10.4 | 0.29 | 3.20 |
110 | 160 | 47.3 | 285 ± 11.4 | 0.28 | 3.34 |
110a | 160 | 47.5 | 288 ± 12.4 | 0.29 | 3.37 |
250 | 160 | 53.2 | 198 ± 2.9 | 0.23 | 3.72 |
250a | 160 | 53.4 | 207 ± 5.4 | 0.24 | 3.97 |
90/250 | 160/160 | 53.6 | 288 ± 12.7 | 0.25 | 3.29 |
90/250a | 160/160 | 53.7 | 293 ± 13.6 | 0.25 | 3.24 |
Raman spectroscopic analyses were performed using a confocal Raman spectrometer (LabRAM HR Evolution, Horiba Jobin Yvon) operating with the 532 nm line of a frequency-doubled Nd:YAG solid state laser. Spectra in the range of 250 and 1200 cm−1 were obtained with a 100× objective lens, a 50 μm pinhole, and a grating of 1800 grooves per mm using an acquisition time 3 × 30 s. A reference spectrum of struvite was obtained from The RRUFF™ Project database.23
Scanning electron microscopy (SEM) images were recorded using an Ultra 55 Plus (Carl Zeiss SMT) field emission scanning electron microscope. A low acceleration voltage (1–3 kV) was used to limit the electron penetration depth and allow for resolving fine surface structures. All samples were coated with a 20 nm-thick layer of carbon before imaging.
Cryo-SEM investigations were performed by placing 1 ml of a freshly prepared struvite suspension into an Eppendorf tube and subsequent plunge freezing in a liquid nitrogen bath. The frozen sample was removed from the Eppendorf tube and fractured in a pre-cooled (−180 °C) polystyrene box containing a metal base. The fractured sample was placed on the cryo sample holder and then transferred to the SEM using a BALTEC cryo transfer module.
Transmission electron microscopy (TEM) images were collected on a TECNAI F20 XTWIN TEM operated at 200 kV with a field emission gun electron source, a Gatan Imaging Filter (GIF) Tridiem™, an EDAX X-ray analyzer, and a Fishione HAADF detector. Bright-field (BF) and dark-field (DF) images as well as high-resolution images were acquired as energy-filtered images. For that purpose, a 20 eV window was applied to the zero-loss peak. Samples for TEM were prepared using a focused ion beam (FIB) and supported on a holey amorphous carbon coated Cu grid.
Simultaneous measurements of weight change (TGA) and differential heat flow (DSC) were carried out on dry struvite samples using a SDT Q600 TA Instruments device. Additionally, the device was coupled to a GSD 301 T2 ThermoStar mass spectrometer (MS) in order to analyze the gases released during the thermal decomposition of the samples. All measurements were carried out under nitrogen atmosphere with a purge gas flow of 50 ml min−1. As a reference material for the heat flux DSC α-Al2O3 was used. The samples were heated from room temperature to 250 °C using a heating rate of 1 °C min−1.
Nitrogen adsorption/desorption isotherms at 77 K were measured on a Micromeritics Gemini VII 2390t surface area and porosity analyser. The specific surface areas were determined by applying the BET (Brunauer–Emmett–Teller) equation to the relative pressure range 0.05–0.3 for the adsorption branch of the isotherm. Pore volume and pore size distribution (PSD) plots were obtained by applying the BJH (Barrett–Joyner–Halenda) method. BET and BJH calculations were performed with the Gemini VII Version 3.04 software delivered with the analysis equipment.
In situ and time-resolved small- and wide-angle X-ray scattering (SAXS/WAXS) measurements were carried out at beamline I22 of the Diamond Light Source Ltd (UK). Experiments were performed using a monochromatic X-ray beam at 12.4 keV and two-dimensional scattered intensities were collected at small-angles with a Dectris Pilatus P3-2M and at wide-angles with Dectris Pilatus P3-2M-DLS-L (2D large area pixel-array detectors). Transmission was measured by means of a photodiode installed in the beam-stop of the SAXS detector. A sample-to-detector distance of 2.9 m allowed for a usable q-range of 0.005 < q < ∼0.35 Å−1 in SAXS. The scattering-range at small-angles was calibrated against silver behenate and the corresponding measured intensity was calibrated to absolute units against glassy carbon. The q-range in WAXS was calibrated with cerium(IV) oxide powder. The sample powders were loaded into borosilicate capillaries of an external diameter of 1.5 mm and a wall-thickness of 10 μm and measured in a movable capillary rack aligned with the X-ray beam. We also measured the required backgrounds, including an empty capillary, and a no-sample beamline background. The recorded 2D SAXS patterns were found to be independent of the in-plane azimuthal angle with respect to the detector (i.e., scattering patterns where circular in shape), showing that the investigated systems could be considered isotropic. In those patterns, pixels corresponding to similar q-values were averaged over all azimuthal angles, and hence the 2D patterns were reduced to 1D curves. SAXS data processing and reduction included primarily masking of undesired pixels, normalizations and correction for transmission, background subtraction and data integration to 1D for which we followed a procedure described by Pauw et al.24 The recorded 2D WAXS patterns were corrected for background in the same way as the SAXS patterns, but were not converted to 1D curves. All these steps were performed using the Data Analysis WorkbeNch (DAWN) software package (v. 2.6+) according to I22 guidelines.
Additional SAXS measurements were performed in the laboratory on an Anton Paar SAXSess slit-collimated instrument, using multilayer-mirror-monochromatized copper Kα radiation, and modified to use a Dectris Mythen photon-counting strip detector. The measurements consist of 65 repetitions of 120 10-second frames (total duration 22 hours), with the sample held at a temperature of 40 °C. The sample was mounted at the sample position inside the SAXSess vacuum chamber, uniformly distributed in a sandwich of Scotch® Magic Tape. The data have been corrected for exposure time, darkcurrent, transmission, background, absolute units scaling, and deconvoluted for slit-smearing effects. The data was scaled to absolute units using water scattering as a reference, and with the required apparent struvite sample thickness derived from the transmission factor of the struvite component, and the X-ray absorption coefficient of the sample. The transmission factor was accurately determined using the fluorescence ratio from a 10 micron iron foil in the sample-attenuated and direct beam, respectively (due to significant radiation hardening by the semi-transparent beamstop, transmission values derived from quantification of the beamstop-attenuated beam are incorrect). The q-scale was calibrated using the instrument geometry and stated detector pixel size, and has been verified using silver behenate.
MgNH4PO4·6H2O(s) → ½ Mg2P2O7 (s) + NH3↑ + 6.5H2O↑ | (2) |
The DSC curve shows only a single, broad endothermic peak at ca. 90 °C (Fig. 2A). This peak corresponds to the major 43% mass loss during heating. The presence of a single peak in the DSC curve indicates that water and ammonia were lost simultaneously from the struvite structure. Otherwise two distinct peaks should have been visible. This is corroborated by the corresponding MS data (Fig. 2B) where the releases of NH3 and H2O occurred simultaneously at temperatures between 50 and 90 °C. Measuring the mass evolution under isothermal conditions at 90 °C reveals that the mass loss was initially fast, reaching about 40% within the first 40 min, but then slowed down considerably and stabilized at 44–45% after about 80 min (Fig. 2C and Table 1). This mass loss is close to what would be expected for the loss of 1 NH3 and 5 H2O molecules from the initial MgNH4PO4·6H2O structure resulting in the formation of MgHPO4·H2O. However, we cannot exclude that some residual NH4 is still present in the decomposition product at this point. Nevertheless, this analysis shows that any further mass loss is temperature- rather than time-dependent.
At a very high magnification (>20000×) a nanogranular surface texture that appears to be composed of small spherical particles with diameters of about 20 nm becomes evident (Fig. 3D). The interstitial space between these nanoparticles appears essentially empty implying that there should be a large amount of porosity left in the decomposed material. The highly porous nature of the decomposed crystal was confirmed by TEM investigations of a FIB section (Fig. 3E and F) showing dense arrays of near-round pores with uniform sizes of approximately 20 nm. We attempted to visualize the 3D shape and structure of these pores by acquiring multiple images of the same region in a tilt-series using tilt-steps of 1° from −70° to +70°. However, during imaging the pores widened considerably as a function of time (Fig. S5†), possibly due to an ongoing decomposition under the high vacuum or due to the sensitivity of the material to the electron beam.
To evaluate the temporal evolution of the development of this porosity as well as their characteristics, we performed N2 gas adsorption–desorption measurements on struvite samples that were thermally treated at 90 °C for time periods between 5 and 160 min. Fig. 4A shows the N2 adsorption–desorption isotherms obtained at −196 °C. All isotherms exhibit the same general shape with four well-defined stages: (i) at low relative pressures (p/p0 ≤ 0.25) a gradual increase in N2 uptake is observed and attributed to monolayer-multilayer adsorption on the pore walls, (ii) at intermediate relative pressure (0.25 ≤ p/p0 ≤ 0.45) a prominent step occurred possibly due to capillary condensation within small pores, (iii) at high relative pressures (0.45 ≤ p/p0 ≤ 0.95) a plateau region with a slight inclination is observed indicating the absence of larger pores (i.e., the slow N2 uptake in this region is due to multilayer adsorption of N2 molecules on the external surface of the particles), (iv) at very high relative pressures (p/p0 ≥ 0.95) a further steep increase occurred that can be assigned to bulk condensation of N2. The amount of N2 adsorbed increased strongly with increasing time. For example, plateau values were below 0.2 mmol g−1 after 5 min and ∼6.5 mmol g−1 after 80 min (i.e., >30-fold increase). No significant changes in the isotherms were observed for thermal treatment times longer than ∼80 min.
The observed step on the isotherm at intermediate relative pressures (Fig. 4A) points to a type IV isotherm (in the IUPAC classification). This type of isotherm is typically observed for mesoporous materials (i.e., materials containing pores with diameters between 2 and 50 nm) with the step being indicative of capillary condensation inside the pores – a phenomenon whereby vapour condenses to a liquid-like phase at pressures below the vapour saturation pressure (p0) of the bulk liquid. In the vast majority of systems, capillary condensation is associated with a pronounced hysteresis loop starting at values of p/p0 ≈ 0.42.26,27 For example, when gas adsorption occurs in perfectly cylindrical mesopores, capillary condensation occurs via a cylindrical meniscus separating the vapour from the condensed phase. However, during desorption capillary evaporation occurs via a hemispherical meniscus. This causes pores of a specific size to be filled at higher pressures and emptied at lower pressures, hence resulting in a hysteresis. In our case, however, no or very little hysteresis was observed in the isotherms (Fig. 4A) indicating that the pores were completely filled and emptied at similar pressures. In fact, the obtained isotherms are strikingly similar to those previously reported for some commercial silica-based mesoporous materials (e.g., Mobil Composition of Matter no. 41 (MCM-41) or Santa Barbara Amorphous no. 15 (SBA-15)) with well-defined and ordered cylindrical mesopores.28–30 For these mesoporous silicas it has been shown that the ad- and desorption isotherms become reversible (i.e., no hysteresis) if the pore diameters are tuned to values between 2 and 4 nm. Nevertheless, a prominent step is still present on the isotherms of these materials demonstrating that capillary condensation is not inevitably accompanied by hysteresis. Hence, for small cylindrical mesopores (2–4 nm), there seems to exist a reversible capillary condensation regime27 that is intermediate between the regime of volume filling without condensation for very narrow pores (≲2 nm) and the irreversible capillary condensation regime for reasonably wide pores (≳4 nm). In this intermediate regime the disappearance of the hysteresis is possibly related to a tensional instability of the hemispherical meniscus caused by an increased chemical potential of the pore walls.31 Such reversible type IV isotherms are typically referred to as type IVc. Given the fact that the isotherms shown in Fig. 4A reveal the typical characteristics of type IVc isotherms, we can infer that the pores in the struvite decomposition material have a fairly uniform, channel-like shape with a narrow, nearly constant diameter between 2 and 4 nm. This conclusion was corroborated by the pore size distribution (PSD) analyses (Fig. 4B) derived by applying the Barrett–Joyner–Halenda (BJH) method. The PSDs reveal that the pore widths vary only over a relatively narrow range between 2 and 5 nm with a clear peak centred at 3.1–3.2 nm. PSDs derived from gas sorption isotherms can sometimes be affected by the so-called tensile strength effect (TSE), i.e., the spontaneous evaporation of metastable pore liquid.26,31 In such a case, isotherms typically display a clear hysteresis with a characteristic step-down26 in the desorption branch at p/p0 ≈ 0.45 and an artificial peak near 3.8 nm31 only in the desorption-derived PSD and not in the adsorption-derived PSD. In our case, we can confidently exclude a TSE contribution to the PSD, because (i) no hysteresis was observed (Fig. 4A) and (ii) both adsorption- and desorption-derived PSDs gave nearly identical results with no artificial peak (Fig. S6†). It should be noted, however, that the BJH method commonly underestimates pore sizes by up to 20–30% for pores smaller than 10 nm.26 Thus, the “real” pore size may be up to 1 nm larger than the calculated values. In any case, this pore size is more than 5 times smaller than the pores observed in TEM (Fig. 3F). The larger pore sizes in TEM images are most likely due to an artificial pore widening possibly induced by the bombardment with Ga-ions during sample preparation and high-energy electrons during TEM observation and/or a continued material decomposition in the high vacuum. Indeed, such widening of pores was also directly observed during our attempt of tilt-series imaging in TEM (Fig. S4†). In contrast, our N2 gas sorption measurements demonstrate that the average pore width remained constant at 3.1–3.2 nm for up to 160 min during the thermal decomposition at 90 °C (Fig. 4B and Table 1). The total pore volume, on the other hand, increased sharply within the first 40 min before reaching a stable maximal value of ∼0.28 cm3 g−1 after ca. 80 min (Fig. 4C and Table 1). Similarly, the BET surface area increased rapidly from 1.52 m2 g−1 (initial struvite) to 274.4 m2 g−1 with in the first 40 min and then reached a final stable value of ∼300 m2 g−1 after 80 min (Fig. 4D and Table 1). Both the total pore volume and the BET surface area show a strong positive correlation with total weight loss (insets in Fig. 4C+D).
In summary, our TGA/DSC/MS and gas sorption data demonstrate that the release of ammonia and water during the thermal decomposition of struvite led to the formation of a nanostructure featuring one of the largest surface areas (300 m2 g−1) and narrowest pore size distributions (2–5 nm) ever reported for a mesoporous phosphate.15 This nanostructure gradually formed through an initial nucleation of small pores at the crystal surfaces and their subsequent growth in depth and the formation of arrays of channel-like mesopores. The increase in total pore volume and BET surface area is solely due to a one-dimensional growth of these mesopore channels as evidenced by the development of a narrow and temporally highly constant pore size distribution. Lateral growth of pores would have caused a clear time-dependent shift in the PSDs and eventually also pore coalescence and thus a reduction in surface area (e.g., for perfectly parallel cylindrical pores the surface area would decrease by a factor of n−1/2, where n represents the number of coalescing pores). Within the experimental time frame (160 min), the nanostructural development is closely coupled to the decomposition process (i.e., the release of H2O and NH3), as evidenced by the parallel temporal evolution of pore volume, surface area and mass loss (Fig. 2B+4C and D). At 90 °C, the process is essentially completed after 80 min. The observation that the pore volume and surface area remained constant at their maximum values even after continual heating for up to 160 min, indicates no further secondary re-structuring (e.g., Ostwald ripening).
To investigate the effect of temperature on the surface area and porosity of the decomposition product we also performed thermal treatments at 110 °C and 250 °C (Table 1). As expected from our TGA data (Fig. 2A), these treatments resulted in somewhat higher mass losses (∼47.5% at 110 °C and ∼53.4% at 250 °C). N2 gas adsorption analyses also revealed a slight temperature-dependent increase in average pore widths from 3.1–3.2 nm at 90 °C to 3.3–3.4 nm at 110 °C and 3.7–4 nm at 250 °C. However, the BET surface areas and total pore volumes did not exceed the ones from the 90 °C samples. Samples treated at 110 °C had BET surface areas of 280–290 m2 g−1 and pore volumes of ∼0.28 cm3 g−1 and thus were similar to the 90 °C samples. In contrast, samples treated at 250 °C had significantly lower BET surface areas (∼200 m2 g−1) and pore volumes (∼0.24 cm3 g−1). On the other hand, when first treated at 90 °C and then at 250 °C, the BET surface areas were again ∼290 m2 g−1, while pore volumes were ∼0.25 cm3 g−1.
The nanostructural evolution during the thermal decomposition of struvite at 90 °C was also followed by small- and wide-angle X-ray scattering (SAXS/WAXS). Fig. 5A shows that the WAXS patterns collected from the 5–20 min heat treated samples contained several sharp and intense diffraction peaks in the q-range 0.8–3 Å−1 that can be assigned to crystalline struvite. After ∼20 minutes a clear decrease in intensity of the WAXS diffraction peaks with time is observed, while concomitantly two broad, gradually increasing local maxima start to develop at ∼1.6 Å−1 and 2.2 Å−1. The WAXS pattern of the (final) 160 min sample only shows a broad profile without any diffraction peaks, indicating the complete absence of long-range order (i.e., crystallinity) in the sample. From the WAXS data we can infer that the decomposition of struvite at 90 °C leads to the formation of an amorphous phase. The observed changes in the WAXS patterns (i.e., decreasing peak intensities and increasing broad local maxima heights) originate from the gradually decreasing volume fractions of struvite and the increase in the volume fraction of the amorphous phase. This struvite-to-amorphous transition does not appear to involve any intermediate crystalline phase as no diffraction peaks other than those belonging to struvite were observed at any intermediate time step.
Fig. 5B shows the corresponding time-resolved SAXS patterns of the thermally treated struvite powders over the q-range where the maximum observable feature length-scale is ∼120 nm (diameter). For untreated several micron-sized struvite crystals (Fig. 1A) one would expect a scattering pattern following a I(q) ∝ Aq−4 dependence (dotted line in Fig. 5B) extending to high-q. In this relationship A is a constant proportional to the product of the surface area of the scattering features and the scattering contrast32 (i.e., the square of the electron density difference between the material and the surrounding medium/matrix). Such a scattering pattern originates from the interface between the crystal and the matrix (air). Indeed our powders that were analysed by SAXS just 5 minutes after initiation of thermal treatment were characterized by such a scattering pattern (Fig. 5B). With increasing thermal treatment time we observed that for q < 0.02 Å−1 the overall scattering intensity gradually increases by a factor of ∼5, while the scattering exponent remains constant. We attribute this overall change primarily to the progressive increase in the material's surface area. At the same time for q > 0.02 Å−1 it can be seen that the Aq−4 dependence is no longer followed and the scattering patterns contain features attributable to nano-sized morphologies. For the patterns collected after 10 and 20 min thermal treatment the observed features are difficult to interpret. In contrast, the high-q part of the curves after 20 min contains clear correlation peaks (the 1st maximum at ∼0.1 Å−1 and the 2nd at ∼0.21 Å−1, see Fig. 5B). These maxima originate from structure factor inter-feature interferences and we attribute such scattering features to nano-sized pores forming within the bulk of the material. This corroborates our observations documented above through the changes in gas adsorption characteristics (Fig. 4). The shape of the correlation peaks in the 20 min SAXS patterns point to a relatively regular pore shape, and close geometric proximity as the cause of the observed interference. Patterns collected after 40 minutes revealed a relatively constant overall shape of the scattering feature, suggesting that the regularly-shaped and relatively monodisperse pores were already formed at 40 minutes and the increase in intensity in this part of q is related to the increasing population of those pores. This matches the pore volume data from gas adsorption (Fig. 4C) where the majority of the change was also over after 40 minutes and absolutely no more change was observed after 80 minutes. From the SAXS data (Fig. 5B), the exact position of the 1st maximum, qmax, and the relationship
d ≈ 2π/qmax | (3) |
We also carried out in situ and time-resolved SAXS measurements of a struvite sample heated to only 40 °C, but at a lower pressure of 1 mbar. Under these conditions, we only observed a single peak at q ∼ 0.2 Å−1 (Fig. S7†) suggesting a different, more disordered mesoporous structure compared to the one that formed at 90 °C and ambient pressure.
In this study, we developed a template-free strategy for the synthesis of a mesoporous Mg-phosphate based on the pseudomorphic thermal decomposition of a crystalline struvite precursor. Our results show that this thermal decomposition strategy is well-controllable and -reproducible. Compared to current template-based synthesis routes it combines several other advantages. Firstly, the synthesis of struvite is a straight-forward process that only involves the mixing of magnesium and phosphate solutions at ambient temperature and pressure conditions. This process is also expected to have a good scale-up potential, especially considering that struvite can even be synthesized from agricultural and industrial waste waters.33 The morphology and size of the struvite precursor (and thus the final mesoporous product) can be varied by simply changing synthesis parameters such as concentration, pH or solution mixing dynamics. Here, we show that crystals with various morphologies (i.e., dendritic, X-shaped; blocky, coffin-lid shaped; elongated, lath-shaped) and sizes ranging from just a few micrometres to several millimetres can be easily prepared (Fig. 1). Thermal decomposition of this struvite precursor already starts at temperatures well below 100 °C, so that calcination at high temperatures is also not required. This also makes the process very energy efficient. Under vacuum decomposition occurs at temperatures even below 50 °C, but leads to a different, more disordered mesoporous structure (Fig. S7†). Therefore, a combined heat and low pressure treatment could thus possibly be used to tailor the pore size distributions of the final material over a broader range. Finally, this synthesis and decomposition strategy could readily be transferred to other porous phosphates since struvite can accept a wide range of substitutes within its M1M2A·6H2O structure (M1: NH4+, K+, Rb+, Cs+, Tl+; M2: Mg2+, Ni2+, Zn2+, Co2+, Cd2+, Cr3+, Mn2+, VO2+; A: PO43−, AsO43−).34–41 In this regard, the incorporation of transition metals could lead to a range of materials for applications in the field of catalysis.15–18
The material described in this work has one of the largest surface areas (300 m2 g−1) and narrowest pore size distributions (2–5 nm) ever reported for a mesoporous phosphate.15 This material could become useful for biomedical applications considering that it is composed of Mg-phosphate – a non-toxic compound that has already shown high biocompatibility and – degradability.42,43 In particular, it may be of interest for the development of new drug delivery systems where narrow pore size distributions are indispensable for homogenous drug loading and precise control of drug release rates.7
Footnote |
† Electronic supplementary information (ESI) available: XRD and Raman analyses of as-synthesized and thermally treated struvite samples; additional SEM images, TEM images, EDX and EELS spectra of the materials; comparison of BJH pore size distributions calculated from N2 adsorption vs. desorption data; additional time-resolved SAXS patterns of struvite decomposed under vacuum at 40 °C. See DOI: 10.1039/c8nr09205b |
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