Anna
Zelená
a,
Sebastian
Isbaner
b,
Daja
Ruhlandt
b,
Anna
Chizhik
b,
Chiara
Cassini
a,
Andrey S.
Klymchenko
c,
Jörg
Enderlein
b,
Alexey
Chizhik
b and
Sarah
Köster
*ade
aInstitute for X-Ray Physics, University of Göttingen, Friedrich-Hund-Platz 1, 37077 Göttingen, Germany. E-mail: sarah.koester@phys.uni-goettingen.de; Fax: +49 (0)551/39 29430; Tel: +49 (0)551/39 29429
bThird Institute of Physics – Biophysics, University of Göttingen, Friedrich-Hund-Platz 1, 37077 Göttingen, Germany
cLaboratoire de Biophotonique et Pathologies, UMR 7021 CNRS, Université de Strasbourg, Faculté de Pharmacie, 74, Route du Rhin, Illkirch 67401 Cedex, France
dGerman Center for Cardiovascular Research (DZHK), Partner Site Göttingen, Germany
eCluster of Excellence “Multiscale Bioimaging: from Molecular Machines to Networks of Excitable Cells” (MBExC), University of Goettingen, Germany
First published on 7th October 2020
Human blood platelets are non-nucleated fragments of megakaryocytes and of high importance for early hemostasis. To form a blood clot, platelets adhere to the blood vessel wall, spread and attract other platelets. Despite the importance for biomedicine, the exact mechanism of platelet spreading and adhesion to surfaces remains elusive. Here, we employ metal-induced energy transfer (MIET) imaging with a leaflet-specific fluorescent membrane probe to quantitatively determine, with nanometer resolution and in a time-resolved manner, the height profile of the basal and the apical platelet membrane above a rigid substrate during platelet spreading. We observe areas, where the platelet membrane approaches the substrate particularly closely and these areas are stable on a time scale of minutes. Time-resolved MIET measurements reveal distinct behaviors of the outermost rim and the central part of the platelets, respectively. Our findings quantify platelet adhesion and spreading and improve our understanding of early steps in blood clotting. Furthermore, the results of this study demonstrate the potential of MIET for simultaneous imaging of two close-by membranes and thus three-dimensional reconstruction of the cell shape.
Changes in platelet shape during adhesion and spreading have been studied by various methods in order to understand cell–matrix interactions in more detail. Atomic force microscopy (AFM),10 scanning ion-conductance microscopy (SICM)11–14 or hopping probe ion conductance microscopy (HPICM)15 provide a good picture of the shape of the apical membrane and confirm the involvement of the cytoskeleton. However, early stages of spreading are difficult to visualize with these methods as the scanning probe approaches the platelet very closely. Additionally, the basal membrane is typically not accessible. Conventional light microscopy techniques, including fluorescence wide-field and confocal laser scanning microscopy (CLSM), are diffraction limited and thus provide a restricted axial resolution of 1 μm or 500 nm, respectively.16–18 Optical super-resolution methods like stimulated emission depletion (STED) microscopy overcome this limitation, and a combination of STED with 4Pi microscopy, known as isoSTED,19–21 leads to an improvement of the resolution down to <21 nm in axial and 30 nm in lateral direction.22 Thus, the thickness of hydrated, chemically fixed platelets was determined to be 90 nm at the periphery and about 320 nm in the center,23 showing that measurements on air-dried platelets underestimate the thickness of the cells.7 The limitation of current isoSTED applications to platelets is that it cannot easily be used on living cells, and thus, dynamic measurements are difficult to realize.
Living platelets have been characterized by traction force microscopy (TFM).24–26 The heterogeneous force patterns, which dynamically change in time and display “hot spots” of high traction forces, give rise to the question of how the height profile of the membrane with respect to the substrate varies during adhesion and spreading. This question has been addressed using reflection interference contrast microscopy (RICM) on murine platelets.27 The authors used a single monochromatic beam and were able to analyze the data in a semi-quantitative way and thereby distinguish between close contact areas with a distance of ∼40 nm from the substrate, and areas with distances up to 110 nm.27
Metal-induced energy transfer (MIET) imaging is a recently developed method that allows for measurements with nanometer axial resolution within a few hundreds of nanometers above a substrate.28 MIET is based on the modulation of the de-excitation rate of a luminescent molecule to the ground state by the near-field coupling to surface plasmons in a thin metal film deposited on the substrate surface.28 Experimentally, this effect can be measured as a change of the emitter's excited-state lifetime by fluorescence lifetime imaging microscopy (FLIM), which can be directly converted into a distance value. MIET imaging has been applied to cell adhesion studies in the past, including comparatively thick kidney and lung cells, as well as the study of the epithelial-to-mesenchymal transition (EMT).28,29 Dual-color MIET imaging was employed to demonstrate the extremely high resolution of the method by measuring the thickness of the nuclear envelope30 as well as to determine the three-dimensional architecture of stress fibers of human mesenchymal stem cells.31 In all previous cell studies using MIET, thick and slowly adhering cells were studied with the apical membrane located beyond the measurable range of a few hundreds of nanometers from the substrate, thus the focus was on the basal cell membrane. In a very recent study, single-color MIET was used to distinguish the two leaflets of a lipid bilayer spread on graphene and measure its thickness.32
In the present work, we show that MIET imaging complements existing methods for the study of flat (parts of) cells, by visualizing two close-by membranes, i.e. the basal and the apical membrane, of living and highly dynamic platelets. Platelets are particularly thin and thus provide a perfect experimental system to benchmark the abilities of MIET in recording and analyzing data from both membranes simultaneously. We apply two modalities of MIET imaging. First, we characterize the three-dimensional profile of the basal and apical membranes of fully spread, unfixed platelets with nanometer accuracy in the axial direction. We find areas, where the platelet membrane approaches the substrate particularly closely. Second, we characterize the basal membrane-to-substrate distance of platelets while they spread, in a temporally resolved, quantitative manner using a rapid FLIM setup. These time-resolved data show an increased activity of the outermost rim of the platelets and this area stays further apart from the substrate than the inner area. Our results quantify platelet adhesion and spreading in a spatially and temporally resolved manner and thus help to better understand this crucial step in early hemostasis.
Since the vertical extension of the focus was on the order of a micrometer and we focused on the gold surface, fluorescence was collected simultaneously from the apical and basal cell membrane as shown in Fig. 1a. Assuming that the instrument response function (IRF) is given by IRF(t), for each pixel (x,y) the measured signal I(t|x,y) follows a Poisson distribution with expectation value
ffull(t|x,y) = IRF(t)★[a(x,y)]·e−t/τ1(x,y) + b(x,y)·e−t/τ2(x,y] + c(x,y) | (1) |
ftail(t|x,y) = ã(x,y)·e−t/τ1(x,y) + ![]() ![]() | (2) |
We typically used a cutoff time of tcutoff = 0.3 ns. The IRF and the cutoff are shown in Fig. S1.† The fit itself employed a Nelder–Mead downhill simplex method35 to minimize the negative log-likelihood
![]() | (3) |
![]() | (4) |
Here, the free-space lifetime τ0 is the fluorescence lifetime under identical conditions but in the absence of any metal structures. Similarly, Φ is the free-space quantum yield and S0 is the total amount of energy emitted by the fluorophore per time in free space. When immersed in a medium with refractive index n and assuming a dipole moment p, classical electrodynamics yields S0 = cnk4p2/3, where c is the speed of light and k is the wave vector in vacuum. The total amount of energy emitted per time in the presence of a metal structure depends both on the position and orientation of the fluorophore. A calculation for dipoles oriented in parallel (S∥) or perpendicularly (S⊥) to a planar substrate can be found in ref. 36. The dye dSQ12S employed in this study has been shown to incorporate in parallel to the cell membrane due to its two amphiphilic anchor groups.33 Since the cell membrane is for the most part (almost) parallel to the substrate, we set θ = π/2 in all our calculations.
The free-space lifetime was obtained by measuring labeled cells seeded on untreated Petri dishes, yielding a value of τ0 = (2.6 ± 0.1) ns. The quantum yield of dSQ12S was measured in dimethyl sulfoxide (DMSO) using a nanocavity,38 yielding ΦDMSO = 0.44 and τDMSO = 1.3 ns. As described in ref. 30, the quantum yield value obtained in one medium can be converted to the value in a second medium provided the refractive indices of both media are known and the fluorescence lifetime has also been measured in both media. Then,
![]() | (5) |
Using this formula, nDMSO = 1.47, ncell = 1.33 and the free space lifetime τcell = τ0 = 2.6 ns, we found Φcell = 0.74. The resulting MIET lifetime-versus-height calibration curve is shown in Fig. 2b. The curve was calculated based on the exact parameters for the metal layers for every sample.
First, temporal binning of 15 frames was performed to obtain intensity images of each dynamic platelet. These images were used for intensity thresholding of a region of interest that contained the platelet only. A morphological erosion with a disk of radius of 500 nm as structuring element was used to separate the rim of the platelet from the inner part. With a second threshold, the high intensity region containing residual membrane and organelles in the center of the platelet was excluded (see Fig. 3e for an example). Note that for the early time points of spreading, the intensity throughout the whole cell was similar and the cell was analyzed as a whole. By contrast, for later times points, differences between the major part of the cell and a high intensity region in the center led to artifacts. Thresholding alone produces holes in the ROIs due to noise and non-uniform brightness of the data. We used Gaussian smoothing before and morphological closing operations after the thresholding steps to obtain ROIs without holes. The first threshold value was determined by a parameter that was scaled by the maximum intensity value in the image. The parameter for the second threshold value was scaled proportionally to the maximum intensity and to the reciprocal of the area of the platelet. These parameters were chosen manually for each platelet and were then kept constant for all images of the respective recording. This approach allowed for a semi-automated, reproducible separation of the three areas.
![]() | ||
Fig. 3 (a) Adhesion and spreading of a blood platelet upon stimulation with thrombin. Platelets show very fast dynamic changes as illustrated in the top scheme. The lower image sequence shows data recorded for dSQ12S-labeled cells by rapid FLIM with a scan speed of 3.3 fps (0.3 s per frame). For final analysis and display, 15 sequential images each are added to increase the signal-to-noise ratio. The sequence is modified by binning to 4.5 s per frame. The image at t = 10 min shows the segregation into three regions, the central area (disregarded, blue), the inner area (outlined in red) and the outermost rim of the platelet (outlined in green). The binned image sequence is provided as Movie S1.† Scale bar corresponds to 3 μm. (b) Time-dependent increase of spread area for 6 different cells. Each color denotes a single platelet. The data shown in dark red correspond to the platelet shown in (a) and have been taken at 37 °C, whereas the other data were recorded at room temperature. Open circles denote measured data, solid lines exponential fits. The platelets denoted by the dark blue and light blue data points do not show an exponential area increase and are thus not fitted. (c) Temporal evolution of the converted mean height values of the basal membrane for 6 different platelets. Color coding as in (b). Open circles denote measured data, solid lines exponential fits. (d) Adhesion time constants plotted against spreading time constants for the 4 platelets that could be properly fitted. Color coding as in (b) and (c). (e) Temporal evolution of the basal membrane height for two different regions of the cell shown in a and b, c and d as dark red color. The green data points correspond to the rim of the platelet and the red data points correspond to the inner area of the platelet without the bright central spot. Open circles show experimental data, solid lines exponential fits. |
TCSPC curves of all pixels in the ROIs were then summed, corrected for dead-time,34 and fitted with a bi-exponential model as in eqn (1). In contrast to the fitting of the static images, this included the IRF to maximize the number of photons used for the fit. A linear shift of the IRF was included as an additional fit parameter which takes into account the count rate dependent shape of the IRF of our detector. From this fit, the short lifetime was converted into a height using the MIET curve as explained before. The temporal evolution of the height was fitted with an exponential model of the form where τad is the adhesion time, had + hf the initial height of the platelet at t = 0, and hf is the final height of the platelet after spreading. Because the number of photons of each lifetime fit is different due to the spreading, bleaching, and occasional refocusing, we took the different errors into account by using a weighted fit. The square root of the number of photons was chosen as the weight of each data point which is a first order approximation of the error of the lifetime fitting and height conversion. The temporal evolution of the area was fitted with an exponential growth model of the form
where τsp is the spreading time, af − asp is the initial area of the platelet at t = 0, and af is the final area of the platelet after spreading.
The fluorescence intensity images of all three scans are added up as shown in Fig. 1b and provide information about the size of the platelet and its location in the field of view, whereas the FLIM data recorded simultaneously provide time correlated single photon counting (TCSPC) histograms, as shown in Fig. 1c, black line, for one typical pixel. TCSPC histograms contain the arrival times of all emitted photons with respect to the incident laser pulse. As mentioned above, in our case, the collected photons stem from both the basal and the apical membrane. We therefore use a bi-exponential decay model to fit the TCSPC histogram, as indicated by the red line in Fig. 1c. From these bi-exponential fits, we obtain both a short lifetime (blue line in Fig. 1c), and a long lifetime (green line) for each individual pixel and present the results as spatial maps in Fig. 1d and e, respectively, or as histograms in Fig. 2a.
By taking into account all basic parameters of the sample, such as refractive index of the buffer, thickness of the metal film and emission spectrum of the dye molecules, we calculate the relation between the fluorescence lifetime of the molecules and their height above the metal film.39 This so-called MIET calibration curve is shown in Fig. 2b. It rises monotonously for the first ∼250 nm, reaching a maximum at zmax = 257 nm and τmax = 2.88 ns. The first minimum after the peak is located at zmin = 384 nm and τmin = 2.44 ns. There is a region with zero slope in the curve between 89 nm ≤ z ≤ 116 nm marked by the blue rectangle, which in principle leads to an ambiguity of assignment between measured lifetime values and inferred height values. However, we find that almost no pixels exhibit lifetime values in this range. The MIET setup, including a high NA objective we use here is sensitive up to 400 nm above the surface and photons from higher values are not detected. We can therefore rule out any further minima in fluorescence lifetime.
With this curve, we convert our recorded lifetimes to height values for both the basal and the apical membrane and plot the results as histograms in Fig. 2c. For the short lifetimes τ1(x,y), this conversion is straightforward as the data lie in the monotonically rising section of the MIET calibration curve, see histogram in Fig. 2c, blue. The resulting map for the example platelet shown in Fig. 1 is shown in Fig. 2d. Fig. S3† shows additional examples of individual platelets. Fig. S4† shows histograms of the distances of the basal membrane to the gold surface for each of the six platelets we analyzed and when averaged, this distance corresponds to 34 ± 4 nm. These results are in agreement with those reported by RICM on murine platelets. The authors observed close contact areas of ∼40 nm above the surface.27 With the assumption that the absence of fibrinogen coating in our case decreases the final height by about 5–8 nm,27,40 our quantitative values confirm the earlier study with high precision. Interestingly, the basal membrane shows areas with a lower membrane-to-substrate distance, as indicated by the white arrows in Fig. 2d. These areas can be better visualized by masking out the heights in the upper tercile of the height distribution of the basal membrane, as detailed in Fig. S3 and S5.† For the six platelets considered here, the average height of the first and second tercile is 29 ± 1 nm; the average height of the upper tercile is 43 ± 1 nm. Although it is unclear if such a modulation in height of the basal membrane would also occur in platelets spreading on soft substrates, there may be an analogy to TFM data on platelets that revealed hot spots of increased force in certain distinct positions of the platelet adhesion area.25 These force hot spots and the areas of closer substrate adhesion may be related or co-localized, indicated by their stability in time.
For the long lifetimes τ2(x,y), we follow a two-step approach for obtaining a complete height profile map. First, looking at the MIET data, we realize that for some pixels we obtain lifetimes that are longer than τmax. This observation becomes obvious in the cross-section shown in Fig. 2e, red line, and can be explained by the uncertainty associated with fitting lifetime data from TCSPC curves. Indeed, the shape of the MIET calibration curve does not allow for directly determining the height values for lifetimes higher than τmin = 2.44 ns. The reason is the maximum at zmax with a decaying curve for higher z-values and the corresponding ambiguity, i.e. two possible height values for one measured lifetime value. As mentioned above, photons from above 400 nm do not get detected by our MIET setup. Second, we set our results in relation to literature data. If we assume the lower of the two height values, < zmax, to be true, the mean height of the analyzable pixels of the apical membrane is 209 nm, as shown in the histogram in Fig. 2c, red. The lifetimes corresponding to the apical membrane increase from the rim to the center and show a “dip” in the center of the cell, as demonstrated in the long lifetime plot in Fig. 1e and in the cross-section in Fig. 2e (red). Assuming the lower of the two possible heights, this dip would directly transfer to a decreased platelet height in the center of the cell, which is in contradiction to published data, in particular SEM, AFM and SICM results1,10,11,15 that by contrast show an increased height of the apical membrane in the center of the platelet. We can therefore safely assume that the real height values in the cell center lie all the way to the right of the MIET calibration curve, i.e. right of the maximum τmax. The fact that the lifetime values in the center of the cell are never lower than τmin supports this hypothesis. According to this line of arguments, in the example shown in Fig. 1 and 2, where the central region of the apical membrane reaches a mean lifetime of 2.76 ± 0.04 ns, we obtain a height of ∼298 nm. Subtracting the height of the lower membrane (30 nm in this example), we obtain a thickness at the cell center of ∼268 nm. This is in agreement with results from isoSTED measurements, where similar blood platelet thicknesses were found,22,23 however, our data are taken on unfixed, living platelets. A detailed knowledge of the thickness and 3D shape of cells is very helpful, e.g., when studying them in (micro)flow conditions or for understanding platelet-platelet interactions.
An illustration of the spreading process is shown in Fig. 3a, top, together with a typical image sequence between t = 0 min and t = 10 min (bottom). For most cells investigated here the platelet area does not change considerably at later times points. t = 0 min denotes the starting point of the scanning. The exact time between activation by thrombin and t = 0 min is variable and depends on how fast the adhering platelet is localized and the microscope focused. Once we identify a platelet in its initial spreading state, we start to scan a small area of 10 × 10 μm2 and wait for the platelet to fully adhere. The final spread area of approximately 30 μm2 for the example shown in Fig. 3a is reached with a time constant of 2.88 min as shown in Fig. 3b. The area data sets are fitted by an exponential growth function to obtain the spread time for each platelet and the time constants vary between 2 and 6 min as shown in Fig. 3d (x-axis). We exclude the dark and light blue curves from this analysis; for the dark blue curve, the recording started only after the spreading process had already begun and extended filopodia affected the initial area. In the case of the light blue curve, the area is influenced by extending and retracting filopodia during the whole spreading time. The data curve shown in dark red denotes the increasing area of the platelet presented in Fig. 3a. These data were recorded at 37 °C. The additional 5 data sets were recorded at room temperature and we observe no difference in platelet behavior, although the comparatively short spreading time may be due to the increased temperature. We include only platelets in the analysis that adhere to the substrate and spread via lamellipodia.41 Our observed spreading times agree well with earlier studies.6,24,25,27,41
For the example shown in Fig. 3a and ESI S1,† at the beginning of the spreading process, between t = 0 min and t = 1 min, we observe long, thin filopodia, which seem to search the substrate for optimal adhesion. These filopodia then increase in number and elongate. Between t = 2 min and t = 3 min, the filopodia start to expand laterally. As the platelet flattens, the filopodia are replaced by a thin lamellipodium centered around a bright spot. Such behavior is seen for all platelets considered in this work. This observation is in agreement with previous work, where platelets first form filopodia which are then transformed into lamellipodia, in particular if they spread on structured substrates41 or if the substrate is coated with low-density fibrinogen.27,42
For further height analysis, the platelet spread area is split into separate regions as visualized in Fig. 3a at t = 10 min. The very bright emission in the cell center is likely linked to internalization of the membrane probe by endocytosis, as it was observed for a Nile Red analogue of dSQ12S.43 For the reconstruction of our data, the signal from this region introduces artifacts and we thus exclude it from the analysis of later time points. For earlier points the intensity of the whole platelet is comparable and thus does not interfere with our analysis. TCSPC histograms of the remaining pixels are added and fitted with a bi-exponential decay. The short lifetime is converted into the height of basal membrane with help of a MIET calibration curve like the one shown in Fig. 2b and plots of height against time are shown in Fig. 3c for 6 different platelets. Each color indicates an individual cell with the same color coding as for Fig. 3b. We observe a decrease of the basal membrane height over time, which indicates that the basal membrane of the platelet more closely approaches the metal surface as the spreading process proceeds. For the early time points, in some cases, it is impossible to distinguish between the contribution from the apical and the basal membrane as the membranes are not spread and unfolded yet. The data at later time points are fitted by an exponential decay function. The adhesion time constants vary between 3 to 12 min, and are thus larger than but in the same range as the spreading time constants of area increase. In Fig. 3d, we show adhesion times (y-axis, from Fig. 3c) plotted against spreading times (x-axis, from Fig. 3b). The platelet data shown in dark and light blue are omitted as we do not obtain a spreading time for those.
From Movie S1† it is evident that the rim of the platelet shows a higher level of activity than the central area. The morphological activity was previously described for thrombin-activated platelets using SICM.14 In order to investigate the basal membrane activity, the platelet is segmented into two regions, as shown in Fig. 3a for t = 10 min and Fig. 3e, inset. The data in Fig. 3e and Movie S2† show that the inner area of the platelet (red) starts off higher, but then reaches a lower height than the rim (green). As discussed in the SICM study in ref. 14, the reason might be that the rim has a higher activity compared to the rest of the platelet body.
Apart from demonstrating the capability of single-color MIET imaging for distinguishing close-by membrane structures, our study quantifies platelet adhesion and spreading in a temporally and spatially resolved manner. Thus, we determine the three-dimensional structure of the basal membrane and find areas that are particularly close to the substrate and we speculate that they could be colocalized with force hot spots observed previously in traction force microscopy experiments.25 The application of rapid MIET imaging to living cells allows us to distinguish the temporal evolution of adhesion for the very active outermost rim of the platelets and the central part that comes closer to the substrate as the platelet spreads.
This rapid MIET imaging mode, in particular, could well be applied to the study of other dynamic cell systems and in general the intracellular machinery which regulates cell spreading and adhesion, including intergins, signaling molecules and receptors. In this respect, it would be very interesting to study platelets from patients with bleeding disorders such as Glanzmann's thrombasthenia. By combining MIET with other super-resolution microscopy techniques, future prospects of our research could be extended to imaging distinct molecules simultaneously with the membrane. This option is becoming more feasible thanks to the development of new fluorescent dyes that will allow us to label specific molecules in non-nucleated platelets.
Footnote |
† Electronic supplementary information (ESI) available: Supplementary figures and supplementary movies. See DOI: 10.1039/D0NR05611A |
This journal is © The Royal Society of Chemistry 2020 |