Marie Paule
Pileni
Sorbonne Université, Chemistry Department, 4 Place Jussieu, 75005 Paris, France. E-mail: mppileni@orange.fr
First published on 29th May 2020
Nanocrystals with low size distribution are able to self-assemble into a 3D crystalline structure called colloidal crystals or super/supracrystals. A rather large number of supracrystal specific properties have been achieved showing promising potential applications. Here, we compared intrinsic properties induced by light interacting with fcc supracrystals of hydrophobic metal nanocrystals either deposited on a substrate or dispersed in aqueous solution. We first describe the formation of a dried supracrystal film grown via a heterogeneous process with cracks formed due to the shrinking of the film caused by restriction of its adhesion on the surface. We also describe the method to fabricate hydrophobic supracrystals dispersed in aqueous solution. The optical properties of the thick dried supracrystal film are determined from the wetting layers formed at the bottom of the cracks whereas, for water dispersed suprastructures, both the collective optical photonic mode and absorption of dispersed nanocrystals used as build blocks are observed. Ag nanocrystals used as building blocks in a dried supracrystal film vibrate coherently as atoms in a nanocrystal. However, it is impossible to determine the oscillation period of the whole assembly. Conversely from a dynamic study, the breathing period of the assemblies dispersed in aqueous solution is found to be around 300 ps. Whatever experimental conditions, nanocrystals exposed to light breath coherently in a supracrystal. In aqueous solution, supracrystals behave as nanoheaters.
Artificial colloidal crystals, also called supracrystals, formed from spherical single component inorganic nanocrystals, coated with hydrophobic alkyl chains generate various crystalline structures (face centered cubic, fcc, hexagonal close packed, hcp and body centered cubic, bcc). Such crystalline structures are determined by minimizing the free energy F = U − TS of the system. Note that because the thermal energy is a constant, entropy, S, is the key parameter.2–19 Upon mixing nanocrystals with two different well-defined sizes, they self-assemble to form crystalline structures of different types such as NaCl, AlB2-NaZn13, etc.20–22
Supracrystals are a new generation of advanced materials exhibiting unique collective and intrinsic chemical (stability and nano-kinkerdall effect) and physical (optical, magnetic, mechanical, vibrational, crystal growth processes, etc.) properties, which differ from those of disordered aggregates or of isolated nanocrystals or of the bulk phase.6,8,9,11,14,21–29 These supracrystal properties make possible the exploration of a large variety of potential applications.
Here we compared the intrinsic properties induced by light interacting with fcc supracrystals of hydrophobic nanocrystals that are either deposited on a substrate or dispersed in aqueous solution.
Over the past two decades, a rather large number of methods have been developed to produce nanocrystals self-assembled in a crystalline structure such as atoms do in fcc, hcp, and bcc atomic crystals. Such assemblies are called supracrystals. Actually, two growth processes exist: the first one is heterogeneous growth in which the nanocrystals assemble layer by layer (Fig. 1a and b). The second one is a homogeneous growth process in which shaped supracrystals are formed in solution. In some cases, the supracrystal shapes are similar to those of single atomic crystals. Fig. 1c and d show a supracrystal with a five-fold symmetry icosahedrally terminated by the (111) planes corresponding to multiply twinned crystals.
Under zero solvent vapor pressure, the colloidal solution of nanocrystals is poured into a beaker with a silicon wafer at the bottom and deposited in a glovebox with a volume larger than that of the beaker. With a good solvent for the alkyl chains, at the end of the solvent evaporation, a liquid–gas transition30 takes place with the appearance of a lower phase highly concentrated in nanocrystals and a very dilute upper phase. At this stage, the nanocrystals are self-assembled in solution. At the end of the solvent evaporation, films of nanocrystals (Fig. 2) cover most of the substrate surface previously placed at the bottom of the container. The film thicknesses are controlled by the initial nanocrystal concentration used before evaporation. The average thickness evolves from a few dozen nanometers to a few micrometers. The film surface reveals some terraces with steps having various heights, with thickness ranging from one nanocrystal to several nanocrystals. The SAXS patterns show fcc crystalline ordering of nanocrystals.31
At the end of the solvent evaporation, the drying process induces shrinking of the film with the restriction of adhesion of the film to the surface consequently leading to crack formation. Fig. 3 shows crack patterns observed at various film thicknesses.
Fig. 3 SEM images of supracrystal films of 8.2 nm Ag nanocrystals with various thicknesses. (a) 0.2–0.6 μm, (b) 0.4–1.0 μm, (c) 0.6–1.4 μm, (d) 0.9–1.6 μm, (e) 1–1.4 μm and (f) 1.3–1.9 μm. |
The geometries of different crack patterns are observed in a very large variety of materials, over a wide range of scales with specific scaling laws.32–38 In a previous study, we demonstrated that cracks of ferrite nanocrystal films follow a scaling law over three orders of magnitude indicating a universality of crack patterns independent of their dimensions.39,40
These cracks are observed by optical microscopy in transmission modes (Fig. 4). They form a network of channels separating islands (of a few tens of μm) of thick films. Light coming out of the channels is represented in blue while light from islands in red (no transmission is observed). In a previous work with ferrite nanocrystals the bottom of the cracks did not show any wetting layers of nanocrystals.39 In contrast, here by transmission microscopy (Fig. 4), we observe various color contrasts in the channels. This indicates the presence of nanocrystal layers at the bottom of the cracks. This could be due to the change in the nanocrystal size, materials and coating agents. Consequently, the blue and white colors in the crack channels demonstrate the presence of wetting layers at the bottom of each crack. Similar patterns are observed in the bright field reflection mode; cracks appear dark due to the diffraction of light at the film edges (not shown here). The loss of uniformity in the transmission mode clearly indicates the presence of several wetting layers at the bottom of the cracks.
Fig. 4 Optical micrographs of the 0.2–0.6 μm supracrystal film, in the transmission mode. (a and b), 0.4–1.0 μm (c and d) and 1.0–1.4 μm (e and f). |
To produce water dispersive “clustered” structures28,29 from hydrophobic Au nanocrystals, we need to build up an “organic molecular parachute”. For this purpose, we use two concepts:
(i) Bad solvents for the coating agents: shaped supracrystals of 5 nm Au nanocrystals coated with octadecanethiol are produced by controlling the colloidal crystal growth process: addition of traces of a non-solvent such as ethanol to an Au colloidal solution which is subjected to solvent saturation induces a marked increase in the attractive interactions between nanocrystals and consequently results in a homogeneous growth process.17 The SEM images of the collected Au precipitates (Fig. 5a) show the formation of well-defined aggregates of various shapes and a rather large size distribution. Most of these shaped aggregates are characterized by a flat surface with well-defined facets in hexagonal symmetry, while others present some defects but no cracks are observed. The SAXS experiments show the formation of fcc Au supracrystals.
(ii) Interdigitation processes and formation of multi-walled structures: For this purpose, we use the concept developed several years ago, to produce thermodynamically stable assemblies of surfactant molecules to build up supra-aggregates:1 The best interdigitation process is obtained with long tail surfactant molecules and a head group with a large surface area.41,42 Because voids are energetically unfavorable, dipalmitoylphosphatidylcholine (DPPC) alkyl chains and the C18 chains of PEG-2000-DOPE fill them up. This induces strong interactions between DPPC, PEG-2000-DOPE and nanocrystals coated with C18 H37SH. The hydrophibic part of PEG2000-DOPE makes bridges from one vesicle to another and consequently plays the role of “parachutes” avoiding the effect of gravity.
The SEM (Fig. 5b) and the corresponding TEM (Fig. 5c) images reveal the structure of individual composites, showing the presence of large vesicles attached to the supracrystal surface and drape-like structures linked to the supracrystal.
Hence, shaped Au supracrystals of 5 nm nanocrystals are associated via interdigitations between the alkyl chain (C18H37-SH) used to coat nanocrystals, the biological surfactant such as DPPC and PEG-2000-DOPE characterized by both long alkyl chains and polar chain favouring hydrogen bonding. This is represented by the cartoon shown in Fig. 6.
Structural studies were performed by SAXS measurements before (Fig. 5d) and after (Fig. 5f) DPPC/DOPE treatment. The supracrystal pattern (Fig. 5d) is attributed to the diffraction of related planes of supracrystals with an edge-to-edge interparticle distance of 2.8 nm. The pattern corresponding to the supracrystal-vesicle composite shows well-defined rings (Fig. 5f). The new ring appearing in the diffraction pattern is attributed to the presence of vesicles. To support such a statement, a blank experiment is performed, in the absence of supracrystals, with DPPC/PEG-DOPE molecules. After hydration, the solution is dried and the SAXS pattern (Fig. 5e) shows a strong signal due to the diffraction of periodic vesicle bilayers. The calculated bilayer distance is 5.7 nm, which agrees with the thickness of the liposome shell.43 The profile (Fig. 5g) clearly shows that the diffraction peaks of the composite are a combination of the peaks of isolated Au supracrystals and of vesicles indicating that the DPPC/PEG2000-PE vesicles strongly interact with Au supracrystals. Similar data are obtained with Co instead of Au nanocrystals.
On increasing nanocrystal size, the Localized Surface Plasmon Resonance (LSPR) peaks are shifted toward high energy when the nanocrystals are dispersed in solution whereas to lower energy when they are self-assembled in 3D superlattices (Fig. 7). This is attributed to dipolar interactions between nanocrystals.11,23,45
Fig. 7 LSPR peak position values of dispersed nanocrystals (red dots) and corresponding supracrystalline films (black squares) as a function of the nanocrystal diameter. |
On increasing the number of nanocrystal layers, the LSPR spectra should reach saturation, which explains why most of the optical properties of supracrystals were investigated for less than ten layers.23,26,45–50 One attempt, in the limit of the Beer–Lambert law, was performed on supracrystals having 30 to 35 layers.50 The homogeneous films iLSPR spectra are calculated, by using Effective Medium Theory (EMT), without features on their surfaces. Such calculations, performed from thicknesses from 28 to 180 nanocrystal layers, take into account the crystalline structure of the film (fcc) with 8.2 nm, 2.8 nm and 0.3 as the average nanocrystal diameter, nanocrystal interparticle distance and filling factor respectively. The calculated LSPR spectra of the homogeneous supracrystal films (flat surface) reach saturation in the wavelength range from 300 nm to 550 nm. At larger wavelength, the transmission intensity through the supracrystal films decreases with increasing film thickness and a wider linewidth is observed. Fig. 8 shows transmission spectra of films with different thicknesses. For fcc supracrystal films formed by 27 to 78 layers, a direct measurement of absorption, reflection, and transmission is still possible (Fig. 8a). By increasing the number of layers from 27 to 180, the transmission spectra of the Ag supracrystal film (Fig. 8a–d, dashed line) reveal a decrease in the transmission with an increase in the notch full-width at half maximum (FWHM) as the film thickness increases. Hence the calculated spectra totally disagree with the experimental data.
According to the optical micrographs in the transmission mode shown in Fig. 4, we assumed the presence of a wetting layer of nanocrystals with a constant thickness at the bottom of each crack. Unfortunately, the experimental and the calculated spectra do not agree. This could be attributed to the uniform thickness assumed in the calculation. This is supported by the fact that Fig. 4 shows some inhomogeneity in the transmission inside the channels. In the calculations, we have to assume presence of steps with various thickness at the bottom of each crack. In the total transmission calculation, the thickness and the weighted sum of the transmissions of each zone are the two free parameters taken into account. Fig. 8 reveals the excellent agreement between calculations accounting for the cracks and experiments for films of various thicknesses (0.2–0.6 μm, 0.4–1 μm, 0.6–1.4 μm, and 0.9–1.6 μm). The solid red, green, and cyan lines represent the transmission spectra of different wetting layers that are introduced into the cracks for each film. The blue trace is the sum of all coloured lines.
From these data, we conclude that cracks dominate the optical response of the films of different thicknesses. Wetting layers with different thicknesses, at the bottom of the cracks, explain the optical properties observed with thick fcc films of Ag nanocrystals with a large number of layers. From these data it seems impossible, with dried fcc supracrystals, to observe any collective optical modes.
Instead of studying the optical properties of dried fcc supracrystals of 5 nm Ag nanocrystals deposited on a substrate, let us consider fcc supracrystals dispersed in aqueous solution. Here we study supracrystals of 5.5 nm Au nanocrystals.29 On controlling the nucleation and growth times, it is possible to produce either aggregates or supracrystals differing in their sizes from 52 nm to 600 nm. These aggregates and/or supracrystals, dispersed in aqueous solution, are characterized by a rather large size distribution when that in the building blocks is low (<6%). Note that for small aggregates (Fig. 9b–d), the Au nanocrystal assemblies are not well ordered. In contrast, the largest aggregates (Fig. 9e and f) are fcc supracrystals (413 nm and 611 nm). The assembly size distribution is obtained from TEM or SEM images of almost 100 aggregates.
The absorption spectra of the assemblies of 5 nm Au nanocrystals differing in their sizes, shown in Fig. 9, are red shifted on increasing their diameters with a shoulder around 530 nm (Fig. 10).
To explain such a large difference in the absorption spectra with aggregate size, we need simulations. To do this, we first calculate the effective dielectric function of Au assemblies by using Maxwell–Garnett effective medium theory (EMT).51 Then Mie theory is used to calculate the spectral response of Au assemblies dispersed in water. The distribution over the size of assemblies is deduced from SEM images and accounted for in our calculations. Fig. 10 shows that the experimental spectra, recorded at various aggregate sizes, agree reasonably with the calculated ones. Hence, the calculated absorption spectra are decomposed into two well-defined spectra: at high energy, the absorption spectrum is well resolved with a rather small bandwidth whereas the spectrum at low energy is very broad. This is observed irrespective of the aggregate size. However, on increasing the aggregate size, the high energy peak remains constant with the maximum spectrum centred at 530 nm. Conversely, the spectrum at low energy is red-shifted on increasing the aggregate size. Although the size distribution is rather large, the maximum of the calculated broad peak linearly depends on the aggregate size (Fig. 11). From the unchanged position of the high energy peak in the assemblies compared to dispersed Au nanocrystals in aqueous solution (Fig. 10a and 11a), we conclude that the peak centred at 530 nm is due to Localized Surface Plasmon Resonance (LSPR) of 5 nm Au nanocrystals. This clearly indicates that the LSPR of isolated nanocrystals is retained when they are self-assembled either in small aggregates or in fcc supracrystals. Hence the fingerprint of nanocrystals in supracrystals is retained. The linear dependence of the broad second peak on the aggregate size indicates that the shift toward low energy is due to the aggregate size. Consequently, it can be attributed to collective modes due to the assemblies. However, we note that with a small assembly size, Au nanocrystals are closed together and not assembled in crystalline structures whereas the larger ones (413 nm and 611 nm) are fcc supracrystals. From Fig. 11 no disruption is observed between data obtained with slightly disordered aggregates and the supracrystals. This permits the assumption that such a change in the peak position at low energy is due to dipolar interactions between nanocrystals. Hence, here we claim that nanocrystals close together induce collective modes when they are dispersed in aqueous solution.
To conclude, Au nanocrystals assembled in aggregates or in supracrystals dispersed in water show a fingerprint of isolated nanocrystals and collective modes whereas with Ag nanocrystals self-assembled in fcc supracrystals deposited on a substrate (dried system) such behaviours cannot be observed.44
Let us consider the water dispersed Au “clustered” structure with an average size of 196 ± 86 nm (around 14 layers) characterized by a large peak centred at around 700 nm (Fig. 10b). The energy flow upon light irradiation is investigated by pump–probe experiments. At long-time scales, the differential transmission (ΔT/T) spectra were investigated by pump–probe experiments and recorded as a function of time and of the probe wavelength (λ), and a mechanical oscillation period is observed (Fig. 12). This period, attributed to the breathing mode of the whole assembly, is around 300 ps.53 The calculated period is given by T = 2D/vs where D is the average diameter (198 nm ± 84 nm) of the assembly and vs is the speed of sound inside the supracrystal. By using the same technique, we observed coherent longitudinal acoustic phonons in small Co supracrystals of 7.1 nm Co nanocrystals used as building blocks.54 These experiments allowed the estimation of, at room temperature, the speed of sound in the supracrystal to be 1235 ± 12 m s−1. If we assume that the speed of sound remains the same in Au supracrystals as compared to Co supracrystals, the resulting oscillation period of the Au “clustered” structure is 236 ± 77 ps, which is consistent with experimental data. These results provide a clear indication from which the coherent vibration of nanocrystals in a supracrystal can be directly observed by using water soluble hybrids whereas an indirect process is needed for dried supracrystals.
Fig. 12 Dynamics of the ΔT/T at selected probe wavelengths, on nanometer time scales of energy flow in the Au clustered structures. |
Fig. 13 ΔT/T time traces extracted from 2D maps at selected wavelength λπrobe = 560 nm for 10.6 nm Au nanocrystals. |
By using the same Au “clustered” structures as described above (196 nm, Fig. 10d), at the initial time scale of ten picoseconds, the typical ΔT/T map is attributed to the transient spectra of isolated NCs at various probe wavelengths. They are dominated by the shift and broadening of the plasmonic resonances as observed previously.54 These spectra exhibit a decay constant of few picoseconds (Fig. 14a), corresponding to the timescale of electron–phonon scattering in noble metals55,56 indicating that the fingerprint of dispersed nanocrystals used as building blocks is maintained. Similar decay was observed for supracrystals deposited on a substrate (dried system), Fig. 13
At longer time scales, the ΔT/T map of Au “clustered” structures (Fig. 14b) exhibits very distinct features which, to the best of our knowledge, have not been reported for any nanostructures: instead of a monotonic decrease over time, we observed the build-up of a positive signal which is red shifted by about 100 nm compared to early spectra. At the nanosecond time scale, after the build-up attributed to the fingerprint of mechanical oscillation, the signal remains constant as shown in Fig. 12. To explain the origin of such an unexpected transient optical response at the 100 ps timescale, the remaining constant at the nanosecond time scale, a model based on the large penetration depth of visible light in the supracrystal structure is proposed to simulate the optical experiments.57 The power absorbed per unit volume, for an excitation wavelength of 400 nm, is more uniform than that in the Au nanocrystal structure of the same diameter. The light absorption initiates a chain of energy transfer processes. The coating agent used to coat the nanocrystals, even though not directly absorbing, acts as an internal reservoir for efficient accumulation of energy within few hundred picoseconds. The very good agreement between experiments and the model confirms a collective regime of photo-temperature generation enabled by the assembly process.
Collective photonic modes are observed when supracrystals are dispersed in aqueous solution (Au “clustered” structures) whereas, in dried supracrystals, the optical properties are governed by cracks through the wetting layers present in the substrate. This clearly shows the influence of the environment on the intrinsic properties. Note that no cracks are observed when shaped supracrystals are dispersed in aqueous solution.
Coherent breathing modes of nanocrystals in supracrystals are observed under both conditions. However, the period can only be evaluated by a good agreement between the measured and calculated periods whereas with dried supracrystals it cannot be measured directly and is supported by calculation. Note that such breathing modes could explain the data obtained previously, at low temperature, by scanning tunneling microscopy/scanning tunneling spectroscopy (STM/STS) obtained for Au supracrystals deposited on a substrate. It has been possible to image and measure the electronic properties of the supracrystals with thicknesses of several micrometers. Usually no tunneling effect can be obtained with such a thick material. However, if we assume that the supracrystals are subjected to current, the nanocrystals could breathe coherently favoring the pathway for electrons from the tip to the substrate.
In aqueous solution, we show that the hybrid structures behave as nanoheaters, whereas it is not observed in dried supracrystals.
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