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* Max Planck Institute for Polymer Research, Mainz, Germany;
Department of Experimental Medicine, University of Genoa, Genoa, Italy; and
Unit of Neuroscience, The Italian Institute of Technology Central Laboratories, Genoa, Italy
Correspondence: Address reprint requests to Elmar Bonaccurso, E-mail: bonaccur{at}mpip-mainz.mpg.de.
| ABSTRACT |
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| INTRODUCTION |
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Dynamic light scattering (DLS) allows one to measure size distributions of particles of any shape in the submicrometer range without further calibration or extended knowledge of the dispersive phase, except its viscosity.
These two tools seem therefore to be suitable for the investigation of small synaptic vesicles (SVs), spherical organelles located at the nerve terminals that store and release neurotransmitters and participate in synaptic transmission between neurons (for reviews, see (21
,22
)). Two types of SVs exist in neurons: i), small SVs, characterized by a surprisingly homogeneous size of
50 nm in diameter, store and release small neurotrasmitter molecules (classical neurotransmitters including glutamate, GABA, or acetylcholine) accounting for the vast majority of SVs and present in virtually all nerve terminals; and ii), large dense-core vesicles (LDCV), characterized by a larger and variable size of 100300 nm in diameter, store and release neuropeptides(23
).
A number of AFM studies addressing certain aspects of SVs have been published in the last few years. Parpura et al. imaged SVs purified from rat brain and sea-snail, having diameters ranging from 50 to 150 nm, on a polylysine-coated glass slide in contact mode, and found that the shape of the vesicles changed with the ionic strength of the buffer solution (24
). This was also shown by Garcia et al., who imaged vesicles of the electric organ of the torpedo fish, having diameters ranging from 90 to 130 nm, in tapping mode (25
). Laney et al. analyzed similar vesicles by acquiring force curves in FV mode in different buffer solutions, and found that Young's modulus increased upon addition of calcium to the buffer (26
). Other works dealt with the influence of acetaldehyde on synaptosomes (27
), or monitored binding events between nerve terminal structures and proteins bound to the tip of an AFM cantilever (28
,29
).
In nerve terminals, SVs are organized in distinct functional pools, namely a large reserve pool (RP) in which SVs are restrained by the actin-based cytoskeleton, an active recycling pool, and a quantitatively smaller readily releasable pool (RRP) in which SVs are free to approach the active zone at the presynaptic membrane and eventually fuse with it upon stimulation(2
,30
). A prominent role in the regulation of this process is played by the synapsins, a family of abundant SV-associated phosphoproteins (31
33
). The vertebrate synapsin family comprises at least three genes (synapsins I, II, and III), and alternative splicing gives rise in neurons to at least five distinct protein isoforms (synapsins Ia, Ib, IIa, IIb, and IIIa) that share large parts of their primary structure. Synapsins bind to SVs and actin, and are both necessary and sufficient for the reversible attachment of SVs to actin filaments. Synapsins bind to both the phosholipid and protein components of the SV membrane (34
36
). The binding to phospholipids involves both electrostatic and hydrophobic interactions with the surface and the core of the bilayer, respectively, and this interaction is accompanied by the formation and stabilization of extended phospholipid bilayers (35
,37
). In addition synapsin exhibits a high surface activity and a noticeable tendency to self-associate forming homo- and heterodimers (38
,39
).
These in vitro observations, together with an array of in vivo studies, have led to a model in which the synapsins tether SVs to each other and/or to cytoskeletal components in the presynaptic nerve terminal, thereby regulating the availability of SVs for exocytosis. Several studies showed that the impairment of synapsin function, either by antibody or peptide injection into nerve cells (40
44
) or by creating synapsin knockout mice (45
47
), reduced the number of SVs at the synaptic cleft, and, as a consequence, altered synaptic transmission particularly during periods of sustained high frequency activity of the presynaptic neuron (48
). The ability of synapsin to cluster phospholipid vesicles and to stabilize phospholipid bilayers by inhibiting the transition from the stable lamellar phase to the inverted hexagonal phase induced by temperature or calcium suggests the possibility that these effects may be apparent also with the more complex SV membrane and that they could confer additional mechanical stability to the SV membrane, as shown by AFM studies on clathrin for cellular vesicles (20
), or on S-layer proteins for the membrane of bacterial cells (49
).
In this work we wanted to compare the morphology, the mechanical properties, the aggregation state, and the aggregation kinetics of authentic SVs purified from rat forebrain in the presence and absence of endogenous synapsin. To this end, we used native untreated synaptic vesicles (USVs) saturated with endogenous synapsin I and synapsin-depleted SVs (SSVs) from which
90% of the endogenous synapsin was dissociated by mild dilution/ionic strength treatment (50
). The second type of vesicles was used to mimic native vesicles of synapsin I knockout mice. We used the AFM in imaging mode for characterizing morphology and size of single and clustered SVs deposited onto a polylysine-coated mica surface, and in FV mode for characterizing the SV stiffness. We established a method to probe SVs in a nondestructive way, using a low loading force and deforming SVs only elastically, so that they remained intact after being compressed by the AFM tip. We further used DLS for characterizing SV size and aggregation kinetics in bulk solution. According to previous results obtained by fluorometric binding assays in pure phospholipid liposomes, the addition of synapsin causes the vesicles to aggregate within some seconds (51
). We wanted to investigate if this effect also occurs with native SVs in a bulk solution.
| MATERIALS AND METHODS |
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Purification of synaptic vesicles
Synaptic vesicles were obtained from rats by homogenization of the isolated forebrains and finally purified through the step of controlled-pore glass (CPG) chromatography (50
). After elution, purified SVs were centrifuged for 2 h at 175,000 x g and resuspended at a protein concentration of 12 mg/ml in 0.3 M glycine, 5 mM HEPES, 0.02% sodium azide, pH 7.4 (glycine buffer). Endogenous synapsin I was quantitatively removed from SVs by diluting them immediately after elution from the column with an equal volume of 0.4 M NaCl. After 2 h of incubation on ice, SVs were centrifuged for 2 h at 175,000 x g and resuspended in glycine buffer as described above. The extent of association of synapsins with SVs after this procedure was assessed by SDS polyacrylamide gel electrophoresis and immunoblotting, as previously described (34
,36
).
Sample preparation
Freshly cleaved mica sheets (Plano GmbH, Wetzlar, Germany) were coated with poly-D-lysine (0.1 mg/ml, Sigma Aldrich), dried, and then glued with superglue (UHU GmbH, Bühl, Germany) on specimen steel disks (Ted Pella, Redding, CA). Afterwards, 50 µl of a suspension containing SVs at a protein concentration of 4 µg/ml in glycine buffer were pipetted on such a disk, and the sample was incubated for 1 h on ice. The sample was thoroughly rinsed with glycine buffer to wash off the unspecifically adsorbed SVs and inserted into the AFM liquid cell for the measurements.
Instrumentation
Images and force curves were acquired with a Multimode AFM with a Nanoscope IIIa Controller (Veeco Instruments, Santa Barbara, CA) and the corresponding liquid cell. Measurements were performed using silicon nitride cantilevers with a very low nominal spring constant of 0.006 N/m (Bio-Lever, Olympus, Tokyo, Japan). The true spring constants were determined by the thermal noise method (52
,53
). The radii of curvature of the tips were determined by scanning electron microscopy (SEM) before the experiments, and ranged from 10 to 25 nm. AFM images were acquired in contact mode at constant load, by adjusting the force to
1 nN. FV maps consisted of two-dimensional arrays of 32 x 32 or 16 x 16 force curves acquired in the FV mode, for which we used "relative triggering" and set the maximum force to
0.4 nN, corresponding to a maximum cantilever deflection of
60 nm. A Zetasizer 3000HS (Malvern Instruments, Malvern, UK) was used for all DLS measurements. The experiments were performed at 25°C, at a constant angle of 90°, and with a laser wavelength of 633 nm. The volume of the sample was 200 µl and the concentration of SV proteins was
75 µg/ml.
| METHODS |
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The FV mode is a method where the tip of the cantilever scans the sample as in AFM imaging, and additionally acquires a force curve at each point of the two-dimensional array. The topographic information, i.e., the height of SVs, is recorded as the displacement of the piezo-scanner needed to attain a certain cantilever deflection. Comparison of the topography with the force curves allows matching the surface features to the mechanical properties of the sample.
In DLS the diffusion velocity (Brownian motion) of the particles is optically measured. Then, via the diffusion coefficient the effective hydrodynamic radius is calculated according to the Stokes-Einstein relation (54
,55
).
| RESULTS AND DISCUSSION |
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Stiffness measurements with the AFM in FV mode
The AFM in FV mode allows one to obtain information on the mechanical properties of samples by acquiring a two-dimensional array of deflection curves over a defined region, thus "mapping" the stiffness in that area of the sample. We calculated the stiffness (of substrate and vesicles) from the acquired deflection curves in the limit of small sample deformations. Along the contact line, i.e., the part of the deflection curve where tip and sample are in contact, the sample deformation D is given by the following (17
)
![]() | (1) |
is the cantilever deflection. If D is small, we can write
![]() | (2) |
kc. If the sample is much more compliant than the cantilever, i.e., ks << kc, the slope of the approach contact line is determined primarily by the stiffness of the sample, i.e., keff
ks. In the following, we calculate the stiffness as the ratio
![]() | (3) |
. Therefore, S is dimensionless and 0 < S < 1. An example of two typical deflection curves, acquired on the polylysine-coated mica substrate and at the center of a native vesicle, is presented in Fig. 5. The mica substrate cannot be indented by the tip, the slope of the curve is maximum, and we take it as our reference for stiffness S = 1. The soft vesicle, on the other hand, is easily indented by the tip, the slope of the curve is smaller, and thus its stiffness is S < 1.
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Synaptic vesicles before and after the force-volume scan
By using one of the softest available cantilever types, we could record images in contact mode without displacing or destroying the organelles. We started to acquire large images and then zoomed in stepwise, until we could take a FV map of only a few SVs or even a single SV. After acquisition of the force curves, we rescanned the sample in imaging mode to verify that the SVs were not displaced or destroyed by the tip. This control was of primary importance for our purpose of indenting SVs only in the limit of small deformations, or more precisely in the elastic regime. We could thus exclude that the sample was deformed plastically, or permanently. This implies that the stiffness we measured was directly related to the Young's modulus of the synaptic vesicles. In Fig. 6 a, a representative image of SVs acquired before the FV scan is shown. SVs had a height of
45 nm and were spherical, as we verified by fitting their profiles with circular segments. After zooming in on two adjacent SVs, we acquired a FV map of 32 x 32 force curves over an area of 400 x 400 nm, the topography map of which is shown in Fig. 6 b. After the force scan, which required
30 min, we acquired a second image of the two SVs (Fig. 6 c) and compared the two profiles by superposing them in one graph (Fig. 6 d). They matched quite accurately, especially the width, whereas the height slightly decreased. We also determined the radius of curvature of one SV before and after the FV scan (Fig. 6 e), and it did not change significantly: RI = 57 nm, RII = 61 nm. According to these observations, we could conclude that the measurement was nondestructive to the vesicles, that the tip did not displace them, that they recovered their shape after the indentations, keeping a stable morphology for a prolonged period of time.
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60 nm, which corresponded to a maximum load of
0.4 nN. Three curves, acquired at selected positions, are shown in Fig. 7 a: the slope of the curves taken on the SVs is smaller than that of the curve taken on the polylysine-coated mica, which means that also the stiffness, and thus Young's modulus, is smaller. Moreover, the two curves obtained on USVs and SSVs were very similar, suggesting a similar stiffness. This conclusion was confirmed by the evaluation of whole FV maps instead of single curves. The histograms in Fig. 7 b show the stiffness distribution according to two 16 x 16 FV maps, one acquired on USVs, and the second on SSVs: both histograms have a peak around S = 1, which is the stiffness of mica, and peaks at S = 0.265 and S = 0.290 for USVs and SSVs, respectively. The FV map corresponding to the USVs was from one vesicle and was acquired over an area of 300 nm2. The SV-free area was larger than the area covered by the SV, therefore the peak around 1 is higher than the peak around 0.265. The FV map corresponding to SSVs was acquired over an area of 200 nm2, also on one vesicle. The SV-free area was smaller than the area covered by the SV, therefore the peak around 1 is smaller than the peak around 0.290. Although the experiments were repeated several times, the difference in stiffness between the two types of SVs was always smaller than the experimental error intrinsic to our measurements. Moreover, we did not observe a dependence between the measured stiffness and the size of the SVs. Delorme et al. (58
60 to
150 nm, while the radii of the two types of native vesicles we used were not that different:
20 nm for the USVs and
30 nm for the SSVs.
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We can calculate the Young's modulus for the two types of SVs, according to a shell theory model presented by Delorme et al. (58
):
![]() | (4) |
Synapsin I is a surface-active molecule that forms monomolecular layers on top of solid-supported phospholipid bilayers, thereby mechanically stabilizing them and making them less prone to be pierced by an AFM tip (37
,57
). This led to the assumption that synapsin I might also reinforce the membrane of SVs, particularly since other proteins are known either to form a stabilizing cage around vesicles, like, e.g., clathrin (20
), or to crystallize on their surface, like, e.g., the bacterial S-layer proteins (49
). On the other hand, we found that both types of vesicles we investigated presented a similar stiffness. This might indicate that synapsin I is neither forming a closed crystalline layer on the vesicles, nor that the molecules interact in a reinforcing manner with each other. In fact, according to estimations from crystal structure (39
) one synapsin I molecule covers an area of
18 nm2. Although synapsin binding studies suggested that an SV can allocate at saturation up to 30 molecules of synapsin at the cytoplasmic interface (1
,56
), recent studies suggested that 89 synapsin molecules may be associated with an average SV (22
). Even assuming the higher estimate, synapsin molecules will cover only
20% of the surface of a USV with a diameter of 30 nm, too little for us to measure its effect, whereas in the case of Pera et al. and Murray et al. (37
,57
) synapsin I covered almost entirely the phospholipid bilayer.
Influence of synapsin I on vesicles in bulk solution by DLS and AFM
Next we wanted to verify the influence of synapsin I on the aggregation of native SVs, and determine the kinetics of this process and its selectivity to this specific protein. To this end we performed DLS measurements, under standard conditions and at room temperature, on pure SVs suspensions, on suspensions with added purified synapsin I (size 80 kDa), and on suspensions with added bovine serum albumine (BSA). We used the latter protein as a control protein of comparable size (67 kDa), that should not trigger the aggregation. Solution containing USVs (200 µl), at a protein concentration of 40 µg/ml, was placed in the sample holder and let equilibrate for 10 min before measurement. After the first measurement, we slowly added 8 µg of either synapsin I or BSA to the suspension by a pipette, to prevent severe perturbations in the liquid that would then disturb the light scattering measurement. We then let the solution equilibrate for a time between 2 and 5 min before starting the second measurement. Before the addition of the proteins, the SVs were clearly monodisperse, with a diameter of
50 nm (Fig. 8 a). Upon addition of synapsin I, the SVs began to cluster, and eventually formed aggregates bigger than 1 µm after
20 min. At intermediate times, multiple peaks were visible. After 10 min two peaks at 500 and 1500 nm of similar height were present, whereas at 15 min the former peak became smaller and the latter became larger. The addition of the same amount of BSA did not cause any clustering, as we expected, and the SVs remained monodispersed and of the same size (Fig. 8 b). The aggregation was thus triggered by a specific interaction between synapsin I and SVs.
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30 nm and a width of several hundreds of nanometers. On the contrary, the images acquired on SVs with added BSA showed mostly single dispersed vesicles (Fig. 9 b). These images were acquired with a tip with a smaller radius of curvature (
10 nm), therefore also the radii of the SVs appear smaller than those shown in Fig. 4. The evaluation of several SVs yielded radii of curvature ranging from 30 to 80 nm. The larger variance of the measured sizes was probably due to the longer time that passed before imaging, and to the previous treatment of this batch of vesicles. Both AFM images provide similar data as obtained with DLS. This combination of methods proves interesting for further interaction studies between SVs and proteins, because it allows one to monitor processes taking place in bulk solution, and afterwards the direct imaging of the structures formed.
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| CONCLUSIONS |
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We used the AFM in imaging mode for characterizing the morphology and the size of single and clustered SVs adsorbed on a polylysine-coated mica surface, and in FV mode for characterizing their stiffness. We established a method to probe SVs in a nondestructive way, using low loading forces and deforming SVs only elastically, so that they remained intact after being compressed by the AFM tip. We further used DLS for characterizing the size and the aggregation state of USV and SSV, and for monitoring the aggregation kinetics of USV in bulk solution after the addition of synapsin I.
We found that USV have a spherical shape with diameters ranging from 25 to 45 nm, and they are highly monodisperse. SSV have larger diameters, ranging from 40 to 70 nm, and they have a broader size distribution. Moreover, the stiffness of both types of SVs is similar, at least in the range of our experimental accessibility, and their Young's modulus is
75 kPa. Although synapsin I has been reported to inhibit the transition of pure phospholipid membranes from the lamellar to the inverted hexagonal phase induced by temperature or Ca2+ (61
), our observations suggest that synapsin I does not stabilize mechanically the SV membrane such as the membrane proteins of bacteria do by building a crystal layer that protects the cell (49
).
Synapsin I, bearing a net positive charge with a pI over 10, seems to convey a stabilizing surface charge to the SVs suspended under physiological pH conditions. This property could prevent nonspecific aggregation and random fusion events of SVs in vivo and, at the same time, control the clustering process. The removal of synapsin I abolished this stabilizing effect and, as a result, SSVs had an increased tendency to cluster. Thus, the clear-cut decrease in the number of SVs observed in nerve terminals of synapsin knockout mice (45
47
,62
,63
) may depend rather on the loss of the synapsin stabilizing effect, than on the poor mechanical properties of the SV membrane.
| ACKNOWLEDGEMENTS |
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This work was supported by the Max-Planck Society (A.-K.A. and E.B.) and by grants from AIRC (to F.B.), Fisher Center for Alzheimer's Disease Research (to F.B.), and Italian Ministry of Research (FIRB 2001, PRIN 2004, and PRIN 2005 grants to F.B. and F.O.). The financial support of Telethon-Italy (grant No. GGP05134 to F.B.) is gratefully acknowledged. We also thank the DAAD (Vigoni D/04/42051) for the funding of the research periods in Genoa.
| FOOTNOTES |
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Submitted on January 14, 2007; accepted for publication April 2, 2007.
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