Jorik Waeterschoot*a,
Emine Kayahana,
Jolien Breukers
b,
Jeroen Lammertyn
b and
Xavier Casadevall i Solvas*a
aBiomimetics Group, Divison of Mechatronics, Biostatistics and Sensors (MeBios), Department of Biosystems, KU Leuven, Willem de Croylaan 42, 3001 Leuven, Belgium. E-mail: jorik.waeterschoot@kuleuven.be; xevi.casadevall@kuleuven.be
bBiosensors Group, Divison of Mechatronics, Biostatistics and Sensors (MeBios), Department of Biosystems, KU Leuven, Willem de Croylaan 42, 3001 Heverlee, Belgium
First published on 1st August 2024
Partially fluorinated nanoparticles (FNPs) have been proposed as a promising alternative for stabilising aqueous droplets in fluorinated oils. The exceptional energetic stability of FNPs at the droplet interface holds the potential for minimising leakage, enhancing stability, and promoting improved cell adhesion. However, their lower diffusion coefficient compared to surfactants presents challenges in achieving rapid droplet stabilisation, which is important in microfluidics applications. While several studies have focused on some of these aspects, a comprehensive study and direct comparison with conventional fluorosurfactants is still missing. In this manuscript, we undertake an examination and comparison of four crucial facets of both FNP- and surfactant-stabilised droplets: leakage of compounds, emulsion stability, droplet formation dynamics and cell adhesion. Contrary to what has previously been claimed, our findings demonstrate that FNPs only reduce leakage and cross-talk in very specific cases (e.g., resorufin), failing to provide enhanced compartmentalisation for highly hydrophobic dyes (e.g., rhodamine dyes). On the other hand, FNP-stabilised droplets indeed exhibit greater long-term stability compared to their surfactant-stabilised counterparts. Regarding the size of droplets generated via a diversity of microfluidic methods, no significant differences were observed between FNP-stabilised and surfactant-stabilised droplets. Finally, the previously reported improvements in cell adhesion and spreading on FNP-stabilised interfaces is limited to flat oil/water (o/w) interfaces and could not be observed within droplets. These comprehensive analyses shed light on the nuanced performance of FNPs and commercial fluorosurfactants as stabilising agents for aqueous droplets in fluorinated oils, contributing valuable insights for choosing the correct formulation for specific droplet-based microfluidics applications.
To effectively utilise such droplets as individual reaction vessels, it is imperative to prevent the transfer of materials from one droplet to another and/or the loss of these materials into the surrounding carrier phase. Achieving this crucial encapsulation relies primarily on the selection of an appropriate system consisting of a carrier phase and a stabilising agent. Fluorinated oils, composed of perfluorocarbon compounds bearing highly polarised C–F bonds, have emerged as a pivotal component in this pursuit.11–13 These fluorinated oils exhibit notable characteristics that render them exceptionally suited for use in droplet-based microfluidics. Their inherently low hydrogen-bonding capacity11 and weak London dispersion forces12 result in minimal solubility of both polar and non-polar substances, effectively preventing loss of encapsulated compounds into the carrier phase. Remarkably, these oils also possess a high capacity for dissolving gases, thereby promoting the survival of enclosed biological entities.14 Furthermore, unlike certain other oils, fluorinated oils do not induce swelling in polydimethylsiloxane (PDMS) microfluidic devices.15 To prevent droplets from merging, though, stabilising reagents are typically needed. Traditionally, these have relied on fluorinated surfactants featuring perfluorinated carbon chains linked to hydrophilic groups. Surfactants with longer fluorocarbon tails, such as perfluoropolyethers (PFPE), have been shown to extend droplet stability.1,16–19
Notably, two prominent PFPE-based surfactants, ‘Krytox’ by DuPont and ‘RAN’ by RAN Biotechnologies (see Fig. 1), have gained widespread usage in droplet-based microfluidics. RAN, a PFPE-PEG-PFPE block copolymer, is well-documented for its ability to yield stable droplets with biocompatible interfaces that are also significantly robust against leakage of hydrophilic compounds,20–22 however for more hydrophobic compounds leakage remains problematic. In contrast, Krytox, a PFPE-carboxylic acid variant, offers cost-effectiveness but is susceptible to increased leakage due to interactions between the carboxylic acid moiety and encapsulated compounds.1
Despite the remarkable attributes of fluorinated oil-surfactant systems in droplet-based microfluidics, challenges persist in preventing the leakage of certain compounds into the carrier phase or mitigating cross-talk between droplets.23 It is important to delineate between two distinct phenomena in this context: ‘cross-talk’ and ‘leakage’. ‘Cross-talk’ refers to the transfer of compounds between droplets, whereas ‘leakage’ pertains to the undesired loss of droplet contents into the surrounding oil phase. These two effects arise from a diversity of mechanisms which include diffusion-driven partitioning, micellar-induced transport and surfactant–compound interactions.4,23,24
Previous investigations have delved into the phenomenon of leakage from droplets stabilised by surfactants, focusing on twelve distinct water-soluble dyes.23 These studies sought to elucidate the influence of surfactant concentration, geometry and molecular weight of surfactants on the propensity for dye leakage. In the pursuit of comprehensive insights, distribution coefficients (logD) were calculated for all fluorophores, wherein the log
D represents the ratio of a compound's concentration in two immiscible liquids at equilibrium. This parameter encompasses the solubilities of all ionised and non-ionised species of the compound, with negative log
D values signifying hydrophilic dyes and positive values indicating hydrophobic ones. The findings revealed that hydrophilic dyes with negative log
D values exhibited stable retention within droplets, irrespective of the buffer medium. However, exceptions were observed among hydrophobic fluorophores, particularly those characterised by low molecular weight and planar molecular structures.23 This systematic exploration significantly contributed to our understanding of leakage phenomena from droplets into the surrounding oil phase.
In contrast to the conventional approach of modifying molecular surfactants to address leakage concerns, Pan et al. proposed a novel strategy employing fluorinated silica nanoparticles (FNPs) as stabilising agents for droplets (i.e., Pickering emulsions).25–28 In their reports, FNPs are claimed to become more energetically trapped at the droplet interface compared to surfactant molecules, leading to reduced mobility.29 Crucially, they eliminate the potential for micelle formation, resulting in droplets characterised by lower leakage rates. For instance, in their experiments they provide evidence that resorufin (a slightly hydrophobic dye) remains confined within FNP-stabilised droplets, while leakage occurs in surfactant-stabilised counterparts.30 Still, a thorough study investigating the behaviour of different dyes in different carrier systems has, so far, been lacking.
In addition to reducing cross-talk and leakage, FNP-stabilised droplets may offer enhanced stability compared to their surfactant-stabilised counterparts, potentially enabling extended storage periods.28,30 Such effects, though, have not yet been investigated in depth to date. Furthermore, previous studies have hinted at the potential of FNPs to serve as substrates for cell adhesion and growth within microfluidic droplets,25,31 but research in this domain has remained limited to illustrative demonstrations.
Despite their postulated advantages, the production of FNP-stabilised droplets presents its own set of intricacies. Due to their larger size and associated lower diffusion rates compared to surfactant molecules, the time required for droplet stabilisation with FNPs is typically extended. Consequently, specialised microfluidic chip designs are needed to facilitate stable droplet formation. Typically, these consist of elongated serpentine channels that afford sufficient time for FNPs to diffuse over the droplet interface before droplets become in contact with each other.27,32 Alternatively, microfluidic chips featuring additional inlets are operated to enable the deposition of highly concentrated particle solutions in close proximity to the droplet interface.32 All these approaches, though, focus on droplet generation via flow-focusing strategies and a comparative study for other droplet production strategies (e.g., step-emulsification) is still missing.
In view of the significant knowledge gaps on our understanding of the performance of FNPs for droplet-based microfluidic applications, we carried out a comprehensive exploration of several important features of these stabilising agents in these systems. First, leakage and cross-talk phenomena were analysed and compared to two surfactants (Krytox and RAN) typically used to stabilise droplets, which was not yet done in previous research. To do this, we introduced a statistical methodology to rigorously investigate and quantify these phenomena. Notably, this study marks the first systematic comparison of leakage and cross-talk behaviours between droplets stabilised with surfactants and FNPs. To examine this phenomena, the behaviour of 15 different dyes encapsulated within droplets was examined for four different buffer conditions by combining these with empty droplets and monitoring fluorescence on day zero and day one. Additionally, we explored different microfluidic strategies for droplet production and stabilisation, encompassing three distinct flow-focusing configurations, a T-junction, a combination of step-emulsification and flow focusing and two step-emulsification devices. Furthermore, we assessed the validity of the assumption that FNPs are energetically more favourably trapped at the droplet interface than surfactants, comparatively reducing droplet coalescence. To evaluate this aspect, we subjected droplets to various stress conditions, including PCR thermocycling and incubation at room temperature, in a refrigerator and in an incubator for extended periods of time, whereupon droplet size was monitored over time to discern any trends in polydispersity. Finally, we investigated the potential enhancement in adhesion of anchorage-dependant cells on FNP-stabilised interfaces when compared to surfactants.
These comprehensive analyses of four important functionalities in the field of droplet-based microfluidics address some of the most relevant knowledge gaps currently present in the utilisation of FNPs as droplet stabilisers and allow us to provide an assessment of the advantages and disadvantages associated with their use in this field.
15 different dyes were compared in the droplet leakage assay: fluorescein sodium salt (Fl), 8-hydroxypyrene-1,3,6-trisulfonic acid trisodium salt (Pyr), sulforhodamine 101 (SulfRhod), rhodamine 101 (Rhod101), rhodamine B (RhodB), rhodamine 6G (Rhod6G), resorufin (Res) and alizarin red (AZ) were purchased from Sigma Aldrich. Nile red (NR), 4′,6-diamidino-2-phenylindole dihydrochloride (DAPI), eosin-5-maleimide (EMA), Alexa fluor 350 (AF350), Alexa Fluor 488 (AF488), Alexa Fluor 568 (AF568) were obtained from Thermofisher. Sulfo-cy5 NHS ester (Cy5) was acquired from fluoroProbes and sulfo-cyanine 7 NHS ester (Cy7) from LumiProbe. 10 mM stock solutions were prepared in DMSO which were diluted 100× upon use for droplet production in the correct aqueous solution. Chemical structures of each dye are depicted in Fig. S2 and S3.†
The distribution coefficients were calculated with Marvin Sketch 23.8 by using ChemAxon and can be retrieved in Table 2. The distribution coefficient is defined as the expected ratio of the sum of concentrations of all forms of the fluorophore (ionized plus unionized) in water and in a non polar solvent (in this case octanol) and gives a good indication of the hydrophobicity of a molecule.23 All tautomers and resonance structures of the dyes were taken into account during the calculations. The electrolyte concentrations and pH values were based on the solutions as shown in Table 1.
DPBS | DMEM | MiliQ | Tris | |
---|---|---|---|---|
pH | 7.4 | 7.4 | 7.0 | 7.5 |
Cl− ion concentration (mol dm−3) | 0.14 | 0.12 | 0.00 | 0.02 |
Na+ and K+ ion concentration (mol dm−3) | 0.16 | 0.16 | 0.00 | 0.00 |
Dynamic light scattering (DLS) was performed with the zetasizer Nano ZSP (Malvern Panalytical, UK) for analysis of (F)NP size distribution. DLS samples were transferred to a quartz cuvette (ZEN 2112) at 173° (25 °C). Each sample was measured three times with the following material properties: EtOH (refractive index: 1.287, dynamic viscosity: 1.074 cP, dielectric cte: 25.3), HFE 7500 (refractive index: 1.290, dynamic viscosity: 1.240 cP, dielectric cte: 5.8), silica particles (refractive index: 1.540).
Transmission electron microscopy (TEM) was utilised as an additional tool for particle size analysis. For the TEM a 300 mesh copper grid was glow discharged for 15 s. Next 3.5 μL sample was transferred to the grid and incubated for 5 min. After blotting samples were imaged.
Energy dispersive X-ray (EDX) composition analysis allowed for analysing successful fluorination of the silica NPs. Here the samples were oven dried at 70 °C overnight and then transferred to carbon tape. Afterwards samples were imaged with the Quanta 200 ESEM FEG (FEI, USA) with EDX system.
After master fabrication, microfluidic chips were produced by first mixing PDMS monomer and crosslinker in a 10:
1 ratio. This was followed by 30 min of desiccation for air bubble removal. The mixture was poured on top of the master and cured for 2 h at 70 °C. Chips were removed from the master and 1 mm inlets/outlets were punched. Next the PDMS slabs were bonded to a glass slide after exposure to an air plasma for 90 s (18 W RF power), after which they were heated on a hotplate at 100 °C for 15 min and silanised with a 5 v/v% trichlorosilane solution and heated for 2 h at 70 °C.
A volume of 10 μL of droplets containing only buffer was combined with another 10 μL of dye-encapsulating droplets. Droplet populations were imaged directly after combination and after one day of incubation by transferring 4 μL of droplet solution inside a cell-counting chamber from which brightfield and epifluorescence micrographs were captured with a Nikon Ti2 microscope.
For the on-chip leakage fluorescence imaging three dyes were selected: AF488 (a well retained dye), sulford (a moderately leaky dye), Rhod6G (a strongly leaky dye). These were imaged on the Nikon Ti2. Chip design 1 (20 μM thick, see Fig. S1†) with 1 μL min−1 (aqueous phase) and 2 μL min−1 oil flow rate utilised for droplet generation.
![]() | (1) |
With this fitting, the medians and standard deviations of two different normal distributions and the mixing parameter were calculated. If the mixing parameter was close to zero or one, the bimodal normal distribution approaches a normal distribution with only one bell-shaped curve. That indicates that there is only one droplet population instead of two indicating transfer of dye from the droplets encapsulating dye to the empty droplets. However, this parameter is not a perfect indicator of cross-talk on its own: if the medians of two bell-shaped curves are close to each other (in the case of cross-talk with two overlapping populations), the mixing parameter can still be close to 0.5. For this reason a calculation of the intersection area was used, since it provides a more accurate indication of the occurrence of cross-talk (e.g., the intersection area corresponds to the percentage of droplets that cannot be differentiated into two distinct populations). In the absence of cross-talk, the intersection area was close to zero. Based on our analysis and our experimental observations, an intersection of 10% was chosen for identifying cross-talk. For a few experiments, though, the bimodal distribution fitting was unreliable (e.g., R2 < 70), likely due to some variability in the experimental conditions at different time points. In these rare cases, the final classification was made based on the visual inspection of the data and the observations made during the experiments.
To obtain the data for the fitting images were analysed with a custom Phyton script. The location and size of the droplets were detected on the brightfield images through a Hough circle transform. The fluorescence intensities at these location were measured and averaged across each droplet. The background was detected by measuring the intensities at three different locations outside of the droplets (image background) and in pure buffer solution (buffer background). The droplet size distribution and fluorescence data were extracted from the Phyton pipeline. Then, this data was fed to a MATLAB R2023a (statistics and machine learning toolbox) to form the histograms and do further statistical analysis by fitting the data to probability distributions as described above.
To check for the leakage of fluorophores from the droplets, the percentage of droplets with an average intensity value below the background value (image background) was detected. If more then 10% of the droplets had an intensity below the background the sample was categorised as very leaky (category 4, see below). To calculate the cross-talk between the droplets, buffer background was subtracted from the fluorescence data of droplets and the resulting data were normalised between 0 and 100. This scaling provided a more suitable way for comparing different populations. The data was fitted to a bimodal normal distribution with the function “fitgmdist” with two components to represent two normal distributions. Then, a probability density between 0 and 100 was calculated based on the predicted median, standard deviation and mixing parameter, and drawn as a linear curve. In order to check for cross-talk, the intersection area of the two normal distributions was calculated by “cumtrapz” function. This function calculates the integral of the minimum values of the two probability densities by trapezoidal numerical integration. Then, histograms were generated with a hundred bins based on the raw normalised data, finally the intersection area was calculated. Based on the calculation above dye leakage and cross-talk was divided into four categories (see Fig. 4 for a visual overview).
• Category 1: more than 10% of the droplets show a lower average fluorescence intensity than the background value on day 0 indicating severe leakage of the dye into the oil phase.
• Category 2: less than 10% of the droplets show a lower average fluorescence intensity than the background value on day 0 and the bimodal distribution shows a minimal overlap of 10% on day 0 and 1. These droplets show limited leakage and severe cross-talk.
• Category 3: less than 10% of the droplets show a lower average fluorescence intensity than the background value on day 0 and the bimodal distribution shows a minimal overlap of 10% only on day 1. These droplets show limited leakage and mild cross-talk.
• Category 4: less than 10% of the droplets show a lower average fluorescence intensity than the background value on day 0 and the bimodal distribution shows an overlap of less than 10% on day 0 and 1. The droplets show limited leakage and cross-talk in this category.
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Fig. 2 A) DLS data of 100 nm (F) NPs. (B): EDX spectrum of (F) NPs. (C): TEM images of FNPs (scale bar 500 nm). |
Dye | DPBS | DMEM | MiliQ | Tris | Charge (pH: 7.4) |
---|---|---|---|---|---|
Rhod 6 G | 5.65 | 5.65 | 5.64 | 5.65 | 0 |
NR | 4.62 | 4.62 | 4.62 | 4.62 | 0 |
Rhod101 | 4.18 | 4.07 | −2.85 | −0.13 | 0 |
RhodB | 3.01 | 2.89 | −4.29 | −1.39 | 0 |
EMA | 2.71 | 2.61 | 0.97 | 0.39 | −1 |
Cy7 | 2.45 | 2.34 | −1.68 | 1.22 | −1 |
Res | 0.63 | 0.63 | 0.63 | 0.63 | 0 |
AZ | −0.31 | −0.31 | −0.29 | −0.31 | −1 |
Sulford | −0.85 | −0.96 | −4.98 | −2.08 | −1 |
Fl | −1.34 | −1.34 | −1.07 | −2.00 | −2 |
Cy5 | −2.27 | −2.38 | −6.4 | −3.5 | −2 |
DAPI | −3.24 | −3.46 | −7.93 | −5.5 | +2 |
AF350 | −5.92 | −5.92 | −5.66 | −6.16 | −2 |
Pyr | −6.33 | −6.33 | −6.31 | −6.34 | −3 |
AF488 | −7.13 | −7.13 | −7.03 | −7.53 | −3 |
AF568 | −7.20 | −7.31 | −13.64 | −11.6 | −3 |
For NR no significant enhancement of dye leakage was measured compared to the HFE samples, this results from the strong partitioning of the dye into the oil phase.42 If the majority of the dye already leaks in the pure HFE case, additional surfactant will not be able to induce any additional leakage.
A colour-coded overview of the leakage categories in which all the different conditions tested were classified is presented in Fig. 5. A first important observation that can be made from these results is that cross-talk was minimally influenced by the buffer solutions in which the dyes were dissolved, in line with previous observations by Janiesch et al.23 Another clear trend that can be inferred is that, for all these conditions, the more hydrophobic a dye was, the more leakage observed.
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Fig. 5 Colour coded overview of leakage between droplet. Dyes are sorted based on distribution coefficient in DPBS (at the top the most hydrophobic dyes and at the bottom the more hydrophilic ones). |
Perhaps the most striking result from our experiments is that, while it was previously reported that FNPs in fluorinated Pickering emulsions create a protective shell around droplets that effectively deters leakage,25 our observations clearly contradict these claims: our FNP-stabilised droplets indeed exhibited significant degrees of leakage. This phenomenon was particularly pronounced for highly hydrophobic dyes (typically also neutrally charged), which in all cases surpassed the leakage levels observed with commercially-available RAN surfactant. There was a single, notable exception to this trend, namely for the Res dye, which leaked out from RAN- and Krytox-stabilised droplets but not from FNP-stabilised samples. This exceptional behaviour might be the result of the neutral charge of resorufin, in combination with its intermediate distribution coefficient and small size. As explained in the previous section, leakage from FNP-stabilised droplets can be explained by a combination of dye-particle interactions with a consequent change in the surface energy of these FNPs.
The leakage of DAPI from Krytox- and FNP-stabilised droplets possibly results from the electrostatic interaction between the Krytox and FNPs charged groups and the many amine groups present in the DAPI molecules, providing it with a positive charge. Additionally,23 showed that low molecular dyes with planar structures can cross the droplet barrier more easily, which could potentially further explain the higher leakage observed for the DAPI, Fl and Res dyes. The UV-vis plate experiments and the observation of leakage in droplets do show some difference. This can be attributed due to the higher sensitivity of the plate assay compared to the droplet experiments.
Finally, it also needs to be noted that the low leakage of RAN-stabilised droplets could be partially explained by the use of BSA in our inner aqueous media, which was previously shown to reduce leakage by adsorbing to the o/w interface.42 We chose to perform these experiments with BSA since BSA was essential for the rapid stabilisation of droplets with FNPs. To allow comparison the same buffer conditions were used for Krytox and RAN, although here BSA was not necessary for droplet stabilisation.
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Fig. 6 On chip droplet production for three different dyes and three different surfactant, imaged with Nikon Ti2 (100 μM scale bar). |
The assessment of droplet stability upon PCR-like thermocycling is presented in terms of the evolution of the coefficient of variance (CV) values of the droplets' diameter before and after this treatment, and is depicted in Fig. 7. The most striking outcome of this process occurred in droplets stabilised with Krytox, which acquired irregular, non-circular shapes (and were, therefore, not analysed for their diameter and CV after the thermocycling process). Remarkably, these droplets were still quite stable: no fusion events were observed during the imaging process when droplets collided with each other. The effects of temperature on surfactant solutions were previously studied with molecular dynamics simulations, which concluded that as the temperature increases, thermophoresis of water molecules causes the hydrogen bonding between water and surfactant molecules to fracture and reconnect.43,44 As mentioned previously, Krytox is composed of a PFPE chain functionalized with a carboxylic acid group.1,20–22 To explain these results, we hypothesise that the carboxylic acid groups of Krytox molecules are fracturing their hydrogen bonds with water molecules and reforming them with carboxylic acids of neighbouring surfactant molecules, a phenomenon that has previously been observed in carboxylated PFPEs.45 In these interfacial conditions, this reaction possibly leads to the formation of some form of hydrogen-bonded (fluoro)organic framework46 at the droplet interface that behaves more like a gel and, therefore, can sustain deformations and support the non-circular shape of such droplets.
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Fig. 7 A) Boxplot of CV values of droplet diameters measured before and after a PCR-like thermocycling process. (B) Representative images of the same droplets (scale bar 100 μM). |
For the other two stabilisation systems exposed to a PCR-like thermocycling, the original droplet size was around 60 μM with a CV below 5%. After thermocycling, the CV of RAN-stabilised droplets became three times larger, indicating that a significant portion of the droplets stabilised with this reagent fused under these conditions. On the other hand, FNP-stabilised droplets remained relatively stable with only a limited increase in their CV as was shown in previous research.47 The lower stability of RAN droplets can be attributed to the thermoresponsive nature of the PEG molecules in this triblock copolymer, which potentially destabilises droplets during temperature changes.48–50 Additionally, the production of RAN does not result in a perfectly pure product, with traces of precursors, ionically-coupled surfactant and diblock copolymers still present. As previously suggested, this small amount of contaminating species might decrease the stability of RAN droplets.17,50
With regards to the long-term stability upon storage in different conditions, as illustrated by the CV values of the diameters of droplets (see Fig. 8), these always increased over time for RAN-stabilised droplets but for Krytox-stabilised droplets a CV increase was only seen after storage in the incubator. Conversely, for FNP-stabilised droplets, CV values remained constant in all storage conditions.
From the results of the above treatment and storage conditions, we can conclude that FNP-stabilised droplets have a superior stability compared to surfactant-stabilised droplets. This can be explained by the higher energetic stability of the particles at the droplet interface.41
For all cases the aqueous phase consisted of DPBS with 5 mg mL−1 BSA. As it was shown in previous papers, BSA promotes a more rapid stabilisation of droplets.30 Alternatively, a long serpentine channel could have been added to the end of the design to specifically allow FNPs sufficient time to adsorb at the droplet interface. We did not make use of this strategy since for the creation of small droplets this results in a large increase in hydraulic resistance and the consequent increase in pressure to drive flow usually leads to the delamination of the PDMS chip from its sealing glass substrate and failure of the device.
Resulting graphs for the three different flow focusing designs are plotted in Fig. 9. For the 20 μM flow focusing designs, Krytox- and RAN-stabilised droplet production behaved in a similar fashion. Similar flow rate ratios resulted in a similar droplet size. The FNP-stabilised droplets tended to be smaller for design 1 but in case of the other two designs droplet size was similar to that of the droplets stabilised by surfactants. In all of the above cases, the standard deviations are comparable, indicating a robust production of monodisperse and stable droplets in all systems.
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Fig. 9 Droplet size in function of the flow rate ratio (flow rate of the oil phase/flow rate of the aqueous phase) for three different flow focusing designs with 2% Krytox, 2% RAN and FNPs. |
For the 10 μM designs, production of RAN- and Krytox-stabilised droplets remained again relatively similar. For FNP stabiliser, though, droplets were slightly larger for the second and the third designs. In all cases the standard deviation are slightly higher compared to the 20 μM design, which could arise as a result of a higher sensitivity to pressure fluctuations of the pumps for devices with smaller channel sizes.
In the T-junction device, droplets could be produced for all three droplet stabilisers. The trend shows that the higher the flow rate ratio was, the smaller the droplets were, starting at around 35 μM for a flow rate ratio of 1 decreasing to around 20 μM for a flow rate ratio of 8, this can be expected upon inspection of the literature.51 No significant differences between droplet size and monodispersity, as well as stability, could be observed for the three different stabilisers after these experiments.
With the two different step-emulsification designs droplets could be produced with 45 and 15 μM in diameter (see Fig. 10). Interestingly, when BSA was added to DPBS, no droplets could be produced with FNPs as stabilising agents. In these conditions, the droplets did not pinch-off as expected and only very large, polydisperse droplets were formed. When utilising MiliQ water without BSA, though, droplet pinch-off did effectively happen. This indicates that the compounds present in the aqueous solution that one attempts to encapsulate in droplets can critically influence droplet formation when FNPs are used as droplet stabilisers.
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Fig. 10 Droplet size in function of the flow rate ratio (flow rate of the oil phase/flow rate of the aqueous phase) for three different flow focusing designs with 2% Krytox, 2% RAN and FNPs. |
The diverse influence that BSA exerts on the production of droplets in these different droplet-generation systems can be explained due to the attraction between the positively-charged amino acids in BSA and the negative charges on these silica-based FNPs. For the flow focusing designs (if no long serpentine channel is present) BSA may play an essential role in promoting a rapid particle accumulation (i.e. beyond their diffusion-limited rate) at the droplet interface. Additionally, hydrophobic–hydrophobic interaction between the fluorocarbon chains and the BSA molecules could also facilitate this more rapid stabilisation.30 In the case of the step emulsification devices, since droplet formation is a relatively slower process as it is not dependant on high shear energy as in flow focusing devices,52 there appears to be no need for the use of a stabilisation enhancer. In these circumstances, BSA seemed to actually negatively impact droplet formation, possibly by affecting the droplet necking and pinch-off processes due to its exertion of dynamic, localised changes in surface tension, which is a critical parameter regulating droplet formation in these systems.52–54
Finally, in the device combining flow focusing with step emulsification, droplet production resulted in droplets of about 10 μM in size for all three different droplet stabilisers. Here, solutions both with and without BSA could be utilised without any detrimental effects in droplet monodispersity and stability.
In general droplet size and polydispersity was very similar for all the different stabilisers. For the use of FNPs for droplet stabilisation, though, it is important to highlight some important differences with respect to surfactants. During our experiments, we noticed that a good modification of the surface of the devices (i.e., with fluorinated silanes) is of paramount importance for all designs except for the step emulsification ones. In flow focusing chips that were silanised more than two days before droplet production, some of the droplets readily wetted parts of the channel where, presumable, the fluorosilane layer had become deteriorated. These wetting issues resulted in droplet fusion and splitting events that led to a final polydisperse droplet population. Secondly, FNPs aggregated when in direct contact with the silanising agent (probably due to the high reactivity of the silanising agent with silanol groups), resulting in channel obstruction. This could be avoided by immediately rinsing the devices with pure HFE 7500 upon finalisation of the silanisation treatment.
In another study by Lin et al.31 it was observed that MCF-7 cells could adhere to the droplet border when encapsulated in droplets stabilised by FNPs. Given the observed adhesion in the plate-based experiment, both cell types were encapsulated in droplets of approximately 100 μM in diameter, which were stabilised by 2% Krytox, 2% RAN and FNPs (see Fig. 12). Once more, since there was an interaction between the cell medium and Krytox (ESI S4†), only results of RAN and FNP stabilised droplets are discussed. After an incubation of 24 h and 48 h, it was observed that when imaging droplets stabilised with RAN, all cells were in the same focal plane, while when imaging droplets stabilised with FNPs, cells were in different focal planes. Although these results indicate adhesion of the cells to the droplet edge, the typical morphology of spreading cells (i.e. when cells flatten and extend their membranes after adhering to a surface), could not be observed at the droplet interface, which might indicate that the adhesion is non-specific or that the adhesion does not result in spreading due to the high curvature of the droplets. Given the different results obtained here and in the work of Lin et al.31 where spreading was observed, future research is needed to investigate different parameters that might influence cellular adhesion to the FNP stabilised droplets, such as droplet size, FNP concentration, FNP fabrication, FNP characteristics, etc.
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Fig. 12 Cells (MCF-7 and MCF-10A) encapsulated in microfluidic droplets stabilised by RAN surfactant and FNPs. Representative image after 24 h of incubation (scale bar 100 μM). |
The process of droplet production exhibits strong similarity between FNPs, RAN, and Krytox for droplets generated by flow focusing. Initially we hypothesised that the slow diffusion of the particles to the droplet interface might prove problematic for droplet formation. However, this can be effectively addressed by the addition of BSA to the inner buffer solution, with the exception of step-emulsification devices, where BSA appears to impede the droplet pinch-off process. Encouragingly, FNPs demonstrate superior droplet stability under all examined storage conditions when compared to RAN and Krytox-stabilised droplets. Finally the adhesion of anchorage dependant cell is enhanced in a plate-based assay but could not be observed inside the droplets.
Looking ahead, further modifications of silica particles through silane chemistry hold the promise of providing droplets with more functionally tailored surfaces that can interact in specific manners with the droplet contents. Currently, the absence of commercially available fluorinated particles presents an opportunity for future advancements in the field, potentially leading to greater reproducibility and facilitating broader applications within microfluidics.
This study provides a comparison between FNPs, Krytox and RAN, comparing droplet leakage, cross-talk, stability, production and the adhesion of anchorage dependant cells. The findings shown in this manuscript can help in the choice of the most suitable surfactant for the right applications, driving further microfluidic innovations.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d4ra04298k |
This journal is © The Royal Society of Chemistry 2024 |