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Stenovec *


* Celica Biomedical Sciences Center, 1000 Ljubljana, Slovenia;
Laboratory of Neuroendocrinology-Molecular Cell Physiology, Medical School, University of Ljubljana, 1000 Ljubljana, Slovenia; and
Department of Physics, Faculty of Mathematics and Physics, University of Ljubljana, 1001 Ljubljana, Slovenia
Correspondence: Address reprint requests to Robert Zorec, E-mail: robert.zorec{at}mf.uni-lj.si.
| ABSTRACT |
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| INTRODUCTION |
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At least two mechanisms have been considered in the past. One possibility is that styryl dye molecules may be transported into vesicles by lateral diffusion in the plane of the membrane (Takahashi et al., 2002
), although the dye transport within the membrane into the vesicle is restricted due to high local curvature (Tse et al., 1993
). Once the dye molecules are in the vesicle membrane, they can cross to the vesicle matrix. On the other hand, it is also possible that the dissolved styryl dye molecules in the extracellular solution may stain the vesicle matrix directly by aqueous permeation through an open fusion pore. To distinguish between the two mechanisms, Takahashi et al. (2002)
studied vesicles inß-cells at different concentrations of the styryl dye in the bath. They found that the rate of FM 1-43 loading into individual vesicles was independent of FM 1-43 concentration, contrary to what one would expect if aqueous permeation of FM 1-43 molecules into vesicles is the mechanism of vesicle staining. Hence they concluded that ß-cell vesicles are loaded with FM 1-43 by lateral diffusion in the plane of the membrane.
By using confocal microscopy, we here used a similar approach to test the mechanism of styryl dye loading into the vesicle matrix of pituitary lactotrophs. These cells secrete prolactin and appear to have
100 vesicles morphologically docked to the plasma membrane (Angleson et al., 1999
; Cochilla et al., 2000
; Bauer et al., 2004
; Stenovec et al., 2004
). It was shown previously that staining cells with styryl dyes allows the monitoring of prolactin secretion from a single vesicle, since the release from a single vesicle is associated with a rapid increase in vesicle fluorescence due to staining of the vesicle membrane and the vesicle matrix (Angleson et al., 1999
). The increase in styryl dye fluorescence is also associated with a loss of fluorescently labeled peptide hormone preloaded into prolactin-containing vesicles (Stenovec et al., 2004
). Here we show that the FM 4-64 staining of the plasma membrane and the vesicle matrix exhibit distinct properties. Moreover, the results show that the kinetics of vesicle loading by FM 4-64 is concentration-dependent. These results indicate that in stimulated cells, the vesicle matrix is stained mainly by aqueous diffusion of FM 4-64 molecules through an open fusion pore.
| METHODS |
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The apparent FM 4-64 binding properties of the cell surface membrane and the vesicles were examined on stimulated cells that were kept in K+-enriched solution initially containing 0.1 µM FM 4-64. Subsequently, FM 4-64 dye concentration was increased in a stepwise manner by a series of bolus applications of the dye (stocks of FM 4-64 of 10250 µM prepared in the extracellular solution). Increments in FM 4-64 concentration were made after 5 min of the equilibration of the bolus in the bathing solution. The recordings were made during the last minute of the cell exposure to a particular FM 4-64 concentration. Fluorescent images were acquired by a plan-apochromatic oil immersion objective (63x, 1.4 numeric aperture) by using 488 nm Ar-Ion laser excitation and filtered at long pass 580 nm. In kinetic experiments, the rate of image acquisition was increased to 300 ms per frame. Images were quantitatively analyzed by using LSM 510 software (Zeiss). A circular field (diameter 14 pixels) was positioned over different regions of the stained plasma membrane alone and over the plasma membrane with a vesicle. The average fluorescence intensity of such an image was measured as a function of time at a particular FM 4-64 dye concentration.
Solutions
Extracellular solution contained (in mM): NaCl 130, KCl 5, CaCl2 8, MgCl2 1, D-glucose 10, HEPES [N-2-hydroxyethylpiperazine-N'-2-ethanesulfonic acid] 10, and pH 7.2/NaOH. K+-enriched solution contained (in mM) NaCl 35, KCl 100, CaCl2 8, MgCl2 1, D-Glucose 10, HEPES 10, and pH 7.2/NaOH. Chemicals were obtained from Sigma (Darmstadt, Germany) and were of highest purity grade.
Modeling
To model the fluorescence intensity increase in stimulated fusion events, we considered the geometry of the fusion pore, the vesicle, and the matrix inside the vesicle. When the fusion pore opens, dye molecules start to move through the pore into the vesicle. They become experimentally clearly visible after they enter the matrix. To explain the observed dependence of the rate of fluorescence intensity increase as a function of external dye concentration C0, we considered the following two-step model of dye transport from external solution into the vesicle matrix. In the first step, dye molecules diffuse through a fusion pore, increasing their concentration around the vesicle matrix. While in the proximity of vesicle matrix, the next step follows: dye molecules penetrate into the vesicle matrix and their number within the matrix increases. The intensity of fluorescence signal grows correspondingly until saturation is eventually reached.
In this model, there are two rate-limiting mechanisms. The first one is the Fickian dye diffusion through the fusion pore, which is concentration-dependent. The second one is the dye transfer into the vesicle matrix, which is distinct from the dye diffusion in the solution. The vesicle matrix in lactotrophs consists of densely aggregated molecules of prolactin, which can be isolated by centrifugation as insoluble particles (Giannattasio et al., 1975
). The structure of these aggregates appears not to be amorphous and seems to be formed by oligomerization of prolactin molecules involving specific sites (Keeler et al., 2003
).
Therefore, it is reasonable to suppose that the migration of dye molecules into the matrix is a much more complicated process than the simple Fickian diffusion. Dye molecules can enter the matrix structure through a limited number of surface entry sites. Once a dye molecule is docked on the matrix surface, it can migrate into the matrix through a mesh of tiny pores/pathways. Such a transport can be described in terms of a single-file-diffusion, studied previously from experimental (Lutz et al., 2004
) and theoretical (Schutz, 2003
, and references therein) points of view. An additional factor that may influence the transport of the dye molecules within the matrix is the dye molecule interaction with the matrix itself. In both cases, the rate-limiting dye influx into the vesicle matrix is governed mainly by the properties of the dye transport mechanism(s) within the matrix and not by the external dye concentration. The dye influx is proportional to the number of occupied entry sites on the matrix surface, and its maximum value is limited by the total number of entry sites on the matrix surface.
Fluorescence intensity I(t) is proportional to the total number of dye molecules within the matrix. In the first approximation, it grows linearly with time
![]() | (1) |
is fluorescence quantum efficiency,
represents the transport coefficient through the vesicle matrix, and N is the number of occupied entry sites at the surface of the matrix. The maximum initial fluorescence intensity increase rate is given by a derivative of Eq. 1 and is limited by the number of available surface binding sites as has already been shown above. To obtain a relation between fluorescence intensity and dye concentration, we assume that the constants
and
do not depend on the dye concentration. The number of occupied surface states N is determined by chemical equilibrium between unbound dye molecules in solution and bound molecules at the surface of the matrix. It is given by
![]() | (2) |
![]() | (3) |
is the transport coefficient through the vesicle matrix, and N is the number of occupied states. The first term on the right side of Eq. 3 represents the diffusive current of dye molecules through the fusion pore into the vesicles. Diffusion constant, pore dimensions, and any necessary correction for pore geometry are lumped together into transport coefficient µ. The second term in Eq. 3 represents the transport of molecules into the matrix. The magnitude of this transport of molecules is taken to be proportional to the number of occupied dye entry sites at the surface of the matrix N with a proportionality transport coefficient
.
The volume of the liquid between the matrix and the vesicle wall is tiny compared to the total volume of the vesicle (Angleson et al., 1999
). After fusion-pore opening, equilibrium concentration determined by Eq. 3 is quickly established. In equilibrium, the time derivative in Eq. 3 is zero. The stationary number of occupied binding sites Nst is given by
![]() | (4) |
The fitting functions
Experimentally measured dependencies of rise times t2080 on extracellular dye concentrations C0 were fitted with the following function obtained from Eqs. 1 and 4:
![]() | (5) |
and
respectively. A similar procedure was used for fitting maximum fluorescence intensity increase rates. We used the fitting function given by
![]() | (6) |
| RESULTS |
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3% upon the fusion of the vesicle with the plasma membrane. Since the recorded fluorescence intensity after vesicle fusion is from
2- to 3-fold higher than this (Figs. 2 and 3 A), it is likely that in addition to the vesicle membrane, FM 4-64 also stains something else in the vesicle lumen, probably the vesicle matrix, as described earlier (Angleson et al., 1999
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Next we examined the time-course of vesicle staining to test whether the delivery of FM 4-64 molecules to vesicles is indirect by lateral diffusion in the plane of the membrane (Takahashi et al., 2002
). Once the dye molecules are in the vesicle membrane, they can cross to the vesicle matrix. On the other hand it is also possible that the styryl dye molecules dissolved in the extracellular solution may enter the vesicle matrix directly by aqueous permeation through an open fusion pore. To distinguish between the two mechanisms, Takahashi et al. (2002)
studied ß-cells, and found that the rate of FM 1-43 loading into individual vesicles was independent of dye concentration. If FM 1-43 molecules enter into vesicles by aqueous permeation through an open fusion pore, a concentration-dependent kinetics of vesicle staining is expected (Takahashi et al., 2002
). Hence they concluded that ß-cell vesicles are loaded with FM 1-43 by lateral diffusion in the plane of the membrane.
Representative time-dependent changes of vesicle staining by FM 4-64 are shown in (Fig. 4 top panels). Maximal staining is attained much faster in stimulated lactotrophs at 4 µM in comparison to that recorded at 2 µM FM 4-64. Measurements of the time required for a 2080% change of the fluorescent signal increase revealed that the dye loading was 2.9 s at 4 µM and 14.1 s at 2 µM FM 4-64, respectively. In agreement with this, the maximal time derivative of fluorescence intensity increase was also strongly dependent on FM 4-64 concentration (Fig. 4, bottom panels). To further verify that the rate of vesicle staining is a function of FM 4-64 concentration, the time course of vesicle staining was studied in a range of FM 4-64 concentrations. The average results are plotted in Fig. 5, clearly showing that the time required for a 2080% change and the rate of fluorescence intensity are more rapid at higher FM 4-64 concentrations. Lines in Fig. 5 (top and bottom) represent best fits to Eqs. 5 and 6. The derivative was fitted with P1 fixed. Its value was determined from a derivative magnitude at high concentrations (it was taken to be two times the derivative value at 30 µM). Other two parameters were fitted. The rise time was also fitted with P1 fixed. However, the fitting procedure did not converge if both P2 and P3 were fitting parameters. We have made P3 constant and equal to the one obtained from the derivative fit. Then, P2 was fitted and approximately the same result was obtained as in the previous case. The results indicate that two processes determine the loading of vesicles by FM 4-64: the concentration-dependent component reflects the concentration-dependent diffusion of FM 4-64 molecules through an open fusion-pore, whereas the saturation is likely due to the dye transfer within the vesicle matrix.
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| DISCUSSION |
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The mechanism by which vesicles are stained with styryl dyes is still under debate. In neuronal cells, vesicle staining is thought to be mediated via aqueous diffusion of dye molecules through an open fusion pore (Henkel and Betz, 1995
). On the other hand, lateral diffusion along the inner wall of the open fusion pore is also a mechanism of staining in pancreatic ß-cells (Takahashi et al., 2002
). The latter conclusion is based on measurements of the dynamics of vesicle staining at different FM 1-43 styryl dye concentrations. If aqueous permeation is the predominant mechanism of such staining, the vesicle staining should depend on the concentration of styryl dye, given that aqueous inflow is proportional to dye concentration. Contrary to this expectation, Takahashi et al. (2002)
found that the time course of vesicle staining was independent of the concentration of FM 1-43 between 5 and 50 µM (see their Fig. 3 D). We performed similar experiments on lactotrophs and found that the time course of vesicle staining was strongly dependent on the concentration of FM 4-64 between 0.5 and 4 µM, indicating that in lactotroph vesicles, aqueous permeation does play an important role in vesicle staining. The discrepancy between the results obtained on the two cell types is unlikely due to the different molecules used, since both have similar molecular weights, and similar results were obtained with FM 1-43 in lactotrophs (data not shown). It is more likely that the discrepancy between the two results can be accounted for by the different concentration ranges used in the two sets of experiments. It is also possible that the structure of the open fusion pore in our experiments differs from that in ß-cells. It was reported previously that the transport of dye molecules into vesicles by lateral diffusion in the plane of the membrane is restricted by high local curvature (Tse et al., 1993
). Our results may therefore indicate a strongly curved membrane in the open fusion pore. A different open fusion pore geometry in comparison to the one described in ß-cells is also indicated by the comparison of the fitted parameter
of Eq. 3 (Fig. 5), which is
5-fold smaller in our experiments as compared to the estimate from Takahashi et al. (2002)
. This difference may in part be due to the different saturating concentration of FM dye in the membrane found in ß-cells (apparent Kd = 7 µM) and in lactotrophs (apparent Kd = 0.5 µM, but similar to that reported by Smith and Betz, 1996
) and/or due to the fusion pore geometry. A wider open fusion-pore diameter with a shorter neck would reduce the parameter
(see Eq. 3, Material and Methods). The structure of the fusion-pore in the two cells may further be different since the shortest rise time of lactotroph vesicle staining is
5-fold slower in comparison to the fastest staining in ß-cell vesicles. This may be due to the presence of the vesicle matrix in lactotrophs, which is stained by FM 4-64 and appears to have a lower apparent binding affinity for FM 4-64 in comparison to the membrane alone (Fig. 3). In addition to the aqueous diffusion of FM 4-64 molecules through the fusion pore, transfer of dye molecules into the vesicle matrix is possibly also a rate-limiting process for vesicle staining at higher concentrations of FM 4-64. Vesicle matrix in lactotrophs consists of densely aggregated molecules of prolactin, which can be isolated by centrifugation as insoluble particles (Giannattasio et al., 1975
). The structure of these aggregates appears not to be amorphous but is generated through polymerization of prolactin molecules involving specific sites (Keeler et al., 2003
). The interaction and migration of FM 4-64 dye molecules within vesicle matrix may involve special binding at interaction sites. Therefore, to explain the observed dependence of the rate of fluorescence intensity increase as a function of external dye concentration, we considered a two-step model of dye transport from external solution into the vesicle matrix. In the first step, dye molecules diffuse through a fusion pore, increasing their concentration around the vesicle matrix. In the next step, dye molecules penetrate into the vesicle matrix. This latter process is rate-limiting at higher dye concentrations, which is consistent with experimental results.
| CONCLUSIONS |
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| ACKNOWLEDGEMENTS |
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This work was supported by grants No. P3-521-038 and No. Z3-3510-1683 of The Ministry of Education, Sciences and Sports of The Republic of Slovenia, and European Union support DECG, CLG3-CT-2001-02004, and R01 NS36665-05, a collaboration with Dr. W. J. Betz.
Submitted on November 25, 2004; accepted for publication January 21, 2005.
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