This protocol aims to automate AFM measurements on hundreds of microbial cells. First, microbes are immobilized into PDMS stamp microstructures and then force spectroscopy measurements are performed automatically on hundreds of immobilized cells.
The method presented in this paper aims to automate Bio-AFM experiments and the recording of force curves. Using this method, it is possible to record forces curves on 1000 cells in 4 hours automatically. To maintain a 4 hour analysis time, the number of force curves per cell is reduced to 9 or 16. The method combines a Jython based program and a strategy for assembling cells on defined patterns. The program, implemented on a commercial Bio-AFM, can center the tip on the first cell of the array and then move, automatically, from cell to cell while recording force curves on each cell. Using this methodology, it is possible to access the biophysical parameters of the cells such as their rigidity, their adhesive properties, etc. With the automation and the large number of cells analyzed, one can access the behavior of the cell population. This is a breakthrough in the Bio-AFM field where data have, so far, been recorded on only a few tens of cells.
This work provides a methodology to perform automatic force measurements on hundreds of living cells using an atomic force microscope (AFM). It also provides a method to immobilize microbes on a PDMS microstructured stamp that is compatible with AFM experiments conducted in a liquid environment.
Bio-AFM is a highly specialized technology conceived for applications in biology and then used to study living cells. It requires a trained engineer who can analyze one cell at the time. In these conditions, the number of different cells that can be analyzed is rather small, typical 5 to 10 cells in 4-5 hours. However, the quantity of force measurements recorded on a single cell are usually very high and can easily reach 1000. Thus, the current paradigm of AFM force measurements on living cells is to record hundreds of force curves (FCs) but on a limited number of cells.
Statistically, this approach is questionable, and raises the issue of the representativeness of the sample. Indeed, it is difficult, for example, to evaluate the heterogeneity of a cell population by measuring only a few cells, even if hundreds of measurements are recorded on these few cells. However, it is on the basis of this paradigm that major advances have been made in biophysics, microbiology and nanomedicine1,2,3. Indeed, nanometer analysis at the scale of single cells has provided new information on cellular nanomechanics, on the organization of transmembrane proteins, or the action mechanism of antimicrobial or anticancer drugs4,5,6,7. Recently however, several high-throughput biomechanical tests conducted on cells have emerged8, showing the scientific community’s interest in changing this paradigm and accessing the cell population heterogeneity. These tests all rely on microfluidic systems to deform cells and optically measure their deformation under stress to obtain an indirect measure of their overall surface elasticity8. However, an important issue with these methods is that they are mono-parametric: only cell elasticity can be probed. Moreover, they do not allow the measurement of the mechanical parameters of adherent cells, which can be limiting for the studies of noncirculating mammalian cells or biofilms for example.
Approaches involving AFM have been developed by the teams of S. Scheuring9 and M. Favre10. Scheuring et al. immobilized cells on fibronectin patterns9, forcing individual cells to take the shape of the pattern9. Then this team mapped the mechanical properties of a few cells to define average data, representative of 14 to 18 cells. The development carried out by Farve et al. aimed at multiplexing the measurements by parallelizing the AFM cantilevers10. To our knowledge, this work in the multiplexing direction has not led to measurements on living cells.
An interesting approach proposed by Dujardin’s team presents an automated AFM capable of identifying cells and imaging them at the bottom of custom-made wells. Although this method does not allow for the analysis of a large population of cells, it allows the automatic testing of different conditions in each well11.
Our objective in this work is more ambitious since we wanted to measure at least 1000 cells to access not an average cell, but, on the contrary, the heterogeneity between cells. The strategy that we developed here to access cell population heterogeneity using AFM is based on the analysis of hundreds of cells on which a limited number of force curves are recorded. Compared to the “classical” approach of recording a large number of force curves on a limited number of cells, this approach should be considered as complementary since it does not provide the same information. Indeed, while the typical method allows one to probe individual cell surface heterogeneity, using our approach, we are able to access the entire cell population heterogeneity. To achieve this objective, we have combined a method that directly immobilizes microbes (here the yeast species Candida albicans) into the wells of a PDMS microstructured stamp12, and develops an original program for moving the AFM tip, automatically, from cell to cell13 and measuring the mechanical properties of each cell.
1. Microbial cell culture
2. PDMS stamp preparation
3. Sample preparation
4. Running the AFM program
NOTE: The AFM program is provided as a Supplementary Material (AutomatipSoftware2019.pdf). It requires a JPK-Bruker AFM Nanowizard II or III equipped with a motorized stage and JPK desktop software version 4.3. The program has been developed under Jython (version based on python 2.7)
We used the described protocol to analyze the effect of caspofungin on the biophysical properties of the opportunistic human pathogen C. albicans in its yeast form. Caspofungin is a last chance antifungal molecule used when other drugs are ineffective because of the resistance mechanisms cells develop towards antifungals. Its mechanism of action is based on the inhibition of the subunit Fks2 of the complex fks1/Fks2 responsible for the ß glucan synthesis. As ß glucans are a major component of the fungal cell wall16,17, we expected modification of the biophysical properties of the cell wall: rigidity and adhesion.
Figure 6 presents typical histograms obtained when all the protocol presented above is applied. The red histogram represents the stiffness repartition recorded on 957 native cells and the blue one on 574 caspofungin treated cells. The first interesting observation is that both histograms demonstrate a bimodal distribution of the values. This observation is possible only because we measured hundreds of cells. On smaller samples, researchers usually observe a single distribution and miss the population heterogeneity.17,18
The second observation concerns the effect of caspofungin. It globally reduces the stiffness of the cells while still two subpopulations exist. In a last step the proposed protocol provides an ANOVA comparison of the native and treated cells as presented in Figure 7. It demonstrates that the two conditions have a different stiffness and that this difference is highly significant (p value < 0.001). This value is reached thanks to the large number of cells analyzed and provides a greater confidence in the obtained results.
The adhesion has also been extracted from the automatically recorded data and we found that the adhesion force between the bare tip and native cells was of 0.64 ± 0.6 nN. In this case also two subpopulations were found: the first one has a mean adhesion force of 0.7 ± 1.4 nN while the second of 4.5 ± 1.5 nN. The treatment with caspofungin had unpredictable effects on the adhesion. In one experiment no effect was observed, but in another experiment, caspofungin induced a decrease in the adhesion to the tip and a reduction of the population adhesion heterogeneity. These results are extracted from Proa et al.13, where they are presented in totality.
Figure 1: Acceptable position of the microstructured stamp on the AFM stage.
The tilt angle on the left pictures (up to 5°) can be handled by the program but the tilt on the right is important (10°). This figure has been modified from13. Please click here to view a larger version of this figure.
Figure 2: Typical AFM image of a filled PDMS stamps showing the initial coordinates as W1 and W2, the size of the scanning area (Δ2), the tilt angle (θ).
This Figure has been modified from13. Please click here to view a larger version of this figure.
Figure 3: User input section of the script.
P1 and P2 refers to the coordinates of well 1 (W1) and well 2 (W2) of Figure 2. The other parameters are the pitch in µm, the well size in µm (Ws), the directory path for saving the data, the total square area that will be probed by the automated AFM (totalArea is the length in µm of the side of the total square area) and the number of force-curves per wells (numScans). All units are in µm. Please click here to view a larger version of this figure.
Figure 4: Optical image providing an example of valuable (green dots) initial wells.
The black square represents the scanning area and the red spots, initial wells that should better be discarded. This figure has been modified from13. Please click here to view a larger version of this figure.
Figure 5: Program flowchart showing the 5 steps automatically executed by the AFM. Please click here to view a larger version of this figure.
Figure 6: Histograms of the median stiffness values.
(A, B) Show the median results per cell for native and caspofungin treated cell. This figure has been modified from13. Please click here to view a larger version of this figure.
Figure 7: Box plots comparing native and treated with caspofungin cells.
The 3 stars represent a significance of p<0.001. The box represents 90% of the results, the central line is the median value and the vertical bars represent the range of all the data. This figure has been modified from13. Please click here to view a larger version of this figure.
Figure 8: Time-position dependency of values.
Histograms in the center are the original data which is divided into the different subgroups corresponding to the subpopulations founded (blue/yellow). (A,B) Show the presence of the two sub-populations at every hour in the experiment. (C,D) show the positions of indentation; on each position it is possible to see the presence of the subpopulations (blue/yellow). Subgroup organization was done using the k-means algorithm. This figure has been modified from13. Please click here to view a larger version of this figure.
Figure 9: The safe area.
An area, inside the PDMS well, has been defined as the area where the pyramidal tip does not touche the well edge while reaching the well bottom (in the case of an empty well). This Figure has been modified from13. Please click here to view a larger version of this figure.
Supplementary Data. Please click here to down these files.
The main improvement provided by this methodology is a significant increase in the number of measured cells in a determined amount of time. The counterpart is a reduction of the number of points measured per cell. It means that this method is not designed to provide a detailed analysis of a single cell. The method only applies to cells that can fit in the wells of the PDMS stamp. The stamp is quite versatile, while it contains wells of 1.5 x 1.5 µm2 up to 6 x 6 µm2. Still it is impossible to immobilize bacillus or much bigger cells. The stamp and capillary convective deposition cannot be used to immobilize mammalian cells that are much bigger (around 100 µm in length).
In this context, Peric et al.19 developed a smart microfluidic device to immobilize bacillus like Escherichia coli and bacillus subtilis. This device makes it possible to immobilize bacillus at defined positions and under physiological conditions. It would be very interesting to adapt the software to the particular size of this device.
Tip contamination can also be a problem in this automated system. In the case of microbial cells, it is not so prevalent, but it is of high importance in the case of mammalian cells. Dujardin et al.11 addressed this issue by adding a cleaning step in their automated protocol. This step consists of checking the laser sum and activating the cleaning procedure if the sum is too low. The clean step consists of immersing the tip in a well filled with water or ethanol.
A question that systematically arises from this automation work has been: "does the heterogeneity comes from the evolution of the cells during the experiment?". To answer this question, we plotted the stiffness results as a function of time as presented in Figure 8A,B. It clearly demonstrates that heterogeneous stiffness values are recorded at any time during the experiment.
In the same context the question of the tip position during the measure emerged. It could be possible that force curves recorded on the edge of a cell would have a different stiffness from FC recorded on the top of the cells. To avoid this inconvenience, we defined what we called the safe area. It is depicted in Figure 9A,B and represents an area inside the wells where the tip will not touch the well edges during force measurement. Using this "safe area" we could record FC only on cells and at the top of them. As shown in Figure 8C,D the tip position within the safe area is not responsible for the heterogeneity of the results as we found both phenotypes for each position of the tip, in the safe area.
To make sure that the values recorded at each position are homogeneous we plotted the stiffness values as a function of the position as presented in Figure 9C,D. It shows that heterogeneous stiffness values are recorded on each position in the well, which means that the observed heterogeneity is not an artifact due to the tip position in the wells.
The protocol presented in this article represents a conceptual and methodological breakthrough in the field of AFM applied in life science. The large amounts of data generated are compatible with automatic analysis which will undoubtedly allow the classification of cell populations according to new criteria. The application of this protocol to protein or sugar arrays is entirely feasible and requires only a few adaptations to consider the spacing between areas of interest.
It is therefore a versatile protocol that is the result of strong interdisciplinary collaboration.
The authors have nothing to disclose.
We want to acknowledge FONCYCYT of CONACYT (Mexico), the ministry of Foreign affairs of France and the Université Paris 13, though the financial support of the international collaborative ECOS-NORD project named Nano-palpation for diagnosis, No. 263337 (Mexico) and MI5P02 (France). AMR would like to thank the financial support of SIP-IPN through the project No. 20195489. SPC is supported by a PhD fellowship from CONACYT (No. 288029) and IPN through the cotutelle agreement to obtain double PhD certificate (IPN-UPS). ED and CFD are researchers at Centre National de la Recherche Scientifique (CNRS).
AFM cantilever | Bruker AFM probes | MLCT | The cantilevers used were the labeled “C” with resonant frequency of 7 to 10 kHz and k: 0.01 N/m |
AFM data analysis | JPK-Bruker | JPK Data processing version minimum 5.1.8 | Can be downloaded from a JPK-Bruker user acount |
AFM Petri dishes | WPI | FluoroDish FD35-100 | The heater was used to monitor the temperature changes during the experiment |
Atomic force Microscope (AFM) | JPK-Bruker | Nanowizard II or III | the AFM should be mounted on an inverted optical microscope with a motorized stage |
Caspofungin | Sigma-Aldrich | SML0425-5MG | Caspofungin was used with a concentration of 4 MIC (Minimum Inhibitor Concentration) |
Code editor | Microsoft | Visual Studio Code version 1.40.1 | https://code.visualstudio.com/ |
Cryobeads | IFU | CB12 | |
Dessicator/Degassing chamber | Fisherbrand | 15594635 | The equipment is used to degassing the PDMS stamps for about 50 minutes any dessicator coupled with a vaccum pump will do. |
Petri dish heater | JPK-Bruker | PetriDishHeater | This is an add-on to the JPK/Bruker AFM. The heater was used to monitor the temperature changes during the experiment |
Sodium acetate buffer pH 5.2 | Sigma-Aldrich | S7899 | The solution contains 18 mM sodium acetate, 1 mM CaCl2, and 1 mM MnCl2. Adjust the pH with glacial acetic acid. The solution can be stored at 4 °C for 2 months |
Statistical analysis language | https://www.r-project.org | R version 3.6.1 | R is a language and environment for statistical computing and graphics. It is a GNU project which is similar to the S language and environment |
Statistical analysis software | https://rstudio.com | R studio version 1.1.463 | collaboration between the R Foundation, RStudio, Microsoft, TIBCO, Google, Oracle, HP and others. RStudio and Shiny are affiliated projects of the Foundation for Open Access Statistics |
Sylgard 184 | Sigma-Aldrich | 761028 | Polydimethylsiloxane (PDMS) and curing agent in one set |
Yeast Peptone D Broth | Difco | 242820 | |
YPD Agar | Difco | DF0427-17-6 |