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Departments of * Neuroscience and
Physiology, University of Pennsylvania School of Medicine, Philadelphia, Pennsylvania 19104-6074
Correspondence: Address reprint requests to Brian M. Salzberg, Depts. of Neuroscience and Physiology, University of Pennsylvania School of Medicine, 234 Stemmler Hall, Philadelphia, PA 19104-6074. Tel.: 215-898-2441; E-mail: bmsalzbe{at}mail.med.upenn.edu.
| ABSTRACT |
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| INTRODUCTION |
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40,000,000 neurosecretory terminals and swellings (6| METHODS |
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Stimulation was achieved using a pair of Pt-Ir (90%10%) electrodes clasping the infundibular stump and consisted of brief (100500 µs) shocks delivered through a stimulus isolator. The experimental chamber was mounted on the stage of either an upright (Zeiss UEM) or a modified inverted (Zeiss IM-35) microscope (Zeiss, Jena, Germany).
Detection of intrinsic and extrinsic optical changes in nerve terminals
Light-scattering changes were recorded (9
) as compound changes in transparency of the neurohypophysis using a large area PIN silicon photodiode (PV-444, Perkin Elmer Optoelectonics, Vaudreuil, Canada) and a current-to-voltage converter having a 1-M
feedback resistor together with a 500x second stage amplifier. Illumination was provided by either a high power 740-nm light-emitting diode (Roithner LaserTechnik, Vienna, Austria) (26
,27
) or a 250-W tungsten-halogen lamp with a 675 ± 25 nm (Chroma Technology, Brattleboro, VT) filter.
Extrinsic fluorescence changes (
F) proportional to
Vm were recorded after staining the neurohypophysis for 40 min in a Ringer's solution containing 50 µg/ml of the naphthyl-styrylpyridinium potentiometric probe di-4-ANEPPDHQ (JPW5029) (28
) in 0.25% ethanol. The current-to-voltage converter for these measurements was a single stage device (DLPCA-200, Femto Messtechnik, Berlin, Germany) having either a 10-M
or a 100-M
feedback resistor, and the light source was, once again, the 250-W tungsten halogen lamp with a 530 ± 45 nm excitation filter, 585-nm dichroic mirror, and 620 ± 20 nm emission filter (Chroma Technology) in an epi-illumination configuration. KG-1 heat filters (Schott, Duryea, PA) were incorporated into all illumination paths, and all optical records were either low-pass filtered at 1 kHz with an 8-pole Bessel filter and sampled at 2 kHz or low-pass filtered at 7 kHz with a 1-pole Butterworth (equivalent to an RC) filter and sampled at 20 kHz. All optical records were digitized at 16-bit resolution.
Atomic force microscopy
The atomic force microscope (AFM) was an ESPM 3D (Novascan, Ames, IA), with the following modifications: a) the X-Y scanning was disabled and the Z axis feedback was turned off, providing a high bandwidth measurement of the Z-position of the cantilever, which was sampled at 10 or 20 kHz; b) the cantilever (MikroMasch CSC12/tipless/no Al, MikroMasch, Portland, OR) was uncoated silicon (width 35 µm, length 350 µm, thickness
1 µm) without any tip. The resonant frequency of this cantilever is
10 kHz in air; however, in Ringer's solution and in contact with the tissue, it would have been reduced to DC to a few hertz. The force constant of the cantilever is 0.03 N/m. The AFM system's frequency response is >20 kHz and, thus, able to follow the nerve terminal action potential with very high fidelity. The HBAFM laser wavelength was 670 nm.
Z, recorded using the HBAFM, was filtered at 7 kHz with a 1-pole Butterworth (RC) filter and digitized at 16-bit resolution.
During an experiment, the preparation was submerged in Ringer's solution. Next, the AFM head was tilted down and positioned over the center of the preparation using the X-Y stage micrometer. The AFM probe was brought nearly into contact with the center of the top of the neurohypophysis using the picomotor screws of the ESPM 3D. The 670-nm laser spot of the AFM was aligned to the center of the distal end of the cantilever where it was about to contact the neurohypophysis, and the quadrant detector position was adjusted for optimal laser signal. The AFM was then instructed (in software written for the ESPM 3D) to "Auto Engage", after which the feedback was turned off. Then, with a completely passive AFM cantilever in stable contact with the neurohypophysis, measurement of
Z in response to electrical stimulation of action potentials could proceed.
| RESULTS |
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1 µm), disabling the X-Y scanning, and sampling the Z axis position of the cantilever without feedback at up to 20 kHz, we could record mechanical events in a single sweep, and these records had a S/N > 25:1. This apparatus permitted us to detect dynamic changes in the height of a column of neurohypophyseal terminals.
Clearly, the linear movement of the cantilever along the Z axis is an indirect measure of nerve terminal volume change. (Since the cantilever is seated atop the tissue, changes in its position reflect changes in the thickness of the intact neurohypophysis.) However, this experimental approach afforded us a real time account of a parameter that is covariant with terminal volume while preserving the anatomical and functional integrity of the neurohypophysis. Using this high bandwidth apparatus, we demonstrated that mammalian neurosecretory terminals exhibit interesting mechanical changes during excitation-secretion coupling. To validate these observations, we also configured the HBAFM with additional lenses and detectors that permitted optical measurements of light-scattering changes and/or
Vm simultaneously with the mechanical recordings (see Figs. 24![]()
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I), during an identical stimulus train, recorded in an unstained preparation. The early upward deflection (E-wave), a decrease in transmission and an increase in large angle light scattering (9
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Z) (lower trace) evoked by a single 500-µs stimulus. The data in this experiment were low-pass filtered at 7 kHz and sampled at 20 kHz. The thin black traces represent 10-point binomial smoothing of the data. The mechanical spike had duration (fullwidth at half-maximum) of
1.6 ms, comparable to that of the action potential. Both the action potential and the mechanical spike were eliminated in the presence of 1 µM tetrodotoxin (TTX) (data not shown.).
Because the mechanical spike reflects a transient increase in the volume of the electrically stimulated nerve terminals, it is reasonable to suppose that it results from water entry along with, or as part of, the inward Na+-current during the action potential. Substitution of an impermeant cation for Na+ in the Ringer's solution is expected to reduce the total number of Na+-ions entering the nerve terminals during the action potential. Thus, by titrating the Na+-replacement it should be possible to preserve most of the voltage excursion during the spike, compromising only its rate of rise. Fig. 3 illustrates the effect on the nerve terminal action potential (A) and on the mechanical spike (B) of replacing 70% of the Na+ in the Ringer's solution with choline. Fig. 3 A shows optical recordings (
F) of a single action potential in normal mouse Ringer's solution (upper trace) in a Ringer's solution in which 70% of the Na+ was replaced by choline (middle trace) and upon recovery in normal Ringer's solution (lower trace). Note the broadening of the action potential without a dramatic loss of amplitude. The records in Fig. 3 B illustrate HBAFM measurements of the mechanical spikes (
Z) recorded simultaneously with the corresponding action potentials depicted in Fig. 3 A. The disproportionate decrease in amplitude of the mechanical spike and the broadening of the signal in the reduced-Na+ Ringer's solution are evident.
If the mechanical spike represents a transient increase in the volume of the terminals due to water entry, one might expect this signal to vary with the membrane tension in the terminals. To test this hypothesis we modified turgor pressure by varying the tonicity of the extracellular solution. A typical experiment is illustrated in Fig. 4. Panel A shows the optical recordings (
F) of a single action potential in normal mouse Ringer's solution (upper trace), after 17 min in a Ringer's solution rendered 25% hypertonic with sucrose (middle trace), and upon recovery in normal Ringer's solution (lower trace). Increasing tonicity should have the effect of shrinking the terminals (and corrugating the membrane). The records shown in Fig. 4 A demonstrate that hypertonicity has no effect on the size or the time-course of the nerve terminal action potential. By contrast, the records in Fig. 4 B, which represent the volume changes (
Z) triggered by the same action potentials shown in Fig. 4 A, reveal a dramatic effect of hypertonicity (and, consequently, terminal shrinkage) on the amplitude of the mechanical spike.
The S-wave of the light-scattering change is exquisitely sensitive to [Ca2+]o (9
,10
). Since the time course of the light-scattering change is similar (albeit not identical) to that of the mechanical signal (Fig. 1, B and C), it was of interest to examine whether or not the dip in the mechanical signal also depended on Ca2+-entry. Fig. 5 A shows the light-scattering signal (
I) in response to a train of seven stimuli delivered at 15 Hz in normal Ringer's solution (blue trace) and in a Ringer's solution containing 1 mM CdCl2 (black trace). Fig. 5 B illustrates the mechanical response to a train of stimuli identical to that in Fig. 5 A, recorded in normal Ringer's solution (red trace) and in a Ringer's solution containing 1 mM CdCl2 (black trace). The slope change induced by the train of mechanical spikes, resulting from the summation of dips, was eliminated by Cd2+. This effect mimics the Cd2+-induced loss of the S-wave illustrated in Fig. 5 A (black trace) (9
).
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[Ca2+]i resulting from intraterminal Ca2+-release. Fig. 6 illustrates the effect of caffeine on both the light-scattering signals (Fig. 6 A) and the volume changes (Fig. 6 B) triggered simultaneously by a train of stimuli. Note that caffeine affects the two signals differently. Whereas caffeine enhances the cumulative sizes of the S-waves and the dips, its effect on the individual responses within each train is remarkably different.
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| DISCUSSION |
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Z does not translate directly to a measure of the diameter change of a single terminal. Since the tissue probably owes its thickness to a stack of
100 terminals, this deflection may reflect an increase in diameter of as little as 0.05 nm (0.5 Å) in a single terminal. When 70% of the Na+ was replaced by an impermeant cation (choline), the action potential was somewhat affected (Fig. 3 A); the mechanical spike was dramatically reduced in amplitude (Fig. 3 B), however, suggesting that this signal may monitor the water entry that, presumably, accompanies the inward Na+-current in the terminals. Indeed, action potential simulations using a 70% reduction in [Na+]o yield similar results, with a disproportionate share of the effect on the integrated Na+-current and little effect on the amplitude of the action potential. If the mechanical spike reflects water movement, one would expect it to be sensitive to osmotic changes. Indeed, rendering the terminals shrunken or corrugated using a hypertonic Ringer's solution decreased the amplitude of the mechanical spike (Fig. 4 B) without affecting significantly the amplitude of the action potential (Fig. 4 A). Although these data strongly suggest that the rapid volume changes result from water moving across the terminal membrane, we have, as yet, no basis for concluding whether this water moves through voltage-gated Na+-channels or through nearby aquaporins (29
It is instructive to estimate the number of water molecules that might enter a nerve terminal during the action potential and whether this number could account for the observed volume changes. Such a calculation is clearly approximate, as it depends upon several uncertain assumptions. Nonetheless, an order of magnitude value for the anticipated volume increase in a single neurohypophyseal terminal during the action potential can begin to corroborate our hypothesis. If we assume a 5-µm spherical terminal, its volume will be 65.4 femtoliters and its capacitance (assuming 1 µF/cm2) will be 0.785 pF. During a 100-mV action potential at least 4.9 x 107 Na+-ions will enter the terminal and, if we assume that N water molecules enter along with the Na+, this amounts to the addition of 1.48 x 1018 N liters of water to the terminal. Here, two critical assumptions are required. First, we assume that the entire interior of the terminal is accessible to the water even though it is tightly packed with dense core granules. Second, we assume that N
2. This seems a reasonable assumption based on the streaming potential measurements of Benos and colleagues (32
) in epithelial amiloride-sensitive Na+ channels from which they concluded that between two and three water molecules are translocated together with a single Na+-ion. On the assumption that a pair of water molecules accompanies each Na+-ion, 2.96 x 1018 liters of water will enter each terminal during the action potential and this will increase the diameter of a 5-µm terminal by
0.0015% or 0.8 Å. This is entirely consistent with the estimate of 0.5 Å per terminal derived from our HBAFM measurement of
Z.
The very brief duration of the mechanical spike (fullwidth at half-maximum <2 ms at room temperature) requires some further comment, especially considering that it is shorter than that of the action potential (Fig. 2). The difference may have a trivial explanation inasmuch as the recordings of membrane potential and volume are both population recordings, and the apparatus is necessarily configured so that different populations are sampled. The optical record of membrane potential is obtained from a larger population of terminals than is the HBAFM record, and there is probably some temporal dispersion in both signals, depending upon the number of terminals included. The cantilever samples the slab of terminals directly underneath it, whereas the fluorescence measurement of membrane voltage is derived from a larger circular cylinder of terminals defined by a diaphragm in the image plane of the microscope.
Sachs and colleagues (20
,23
) used an AFM to measure voltage-induced membrane displacements in voltage-clamped HEK293 cells. They confirmed thermodynamic predictions (Lippmann model (33
)) that voltage modulates membrane tension and that this will cause movement. Indeed, the volume increase that we measure agrees with the sign of the displacement that they reported. They also speculated (23
) that this electromechanical coupling might be physiologically significant in highly curved membranes, including, presumably, nerve terminals. However, the experiment illustrated in Fig. 3, in which reduction in [Na+]o had a profound effect on
Z, with a much smaller effect on
V, suggests that the mechanical spike that we observe is not a purely electromechanical effect (i.e., direct coupling of transmembrane voltage to membrane tension). Very significant differences between the two preparations preclude any direct comparison of the results. These considerations notwithstanding, we cannot completely exclude the possibility that the mechanical spike has its origin in the membrane voltage. Indeed, Cohen et al. (34
,35
) measured both current- and potential-dependent components of light-scattering signals in squid giant axons, and only the potential-dependent light-scattering signals had time courses comparable to those of the action potential. However, since the surface/volume ratio in 5-µm diameter nerve terminals is at least 150 times greater than in the squid giant axon, much faster current-dependent responses might be observed in the neurohypophysis. (Note also that the amplitude of each of the two potential-dependent components of the light-scattering signal in squid axon was proportional, not to the voltage, but to its square.)
Whereas the mechanical spike exhibits similarities with the E-wave of the light-scattering signal, including its short duration and its insensitivity to Cd2+, the dip that follows not only is sensitive to Ca2+-levels, but also shares additional features with the S-wave (e.g., both signals are enhanced in high [Ca2+]o and reduced in low [Ca2+]o or when D2O is substituted for H2O (9
); data not shown) and both exhibit facilitation and depression during a train of stimuli. By implication, this downward deflection of the cantilever (dip) seems to be related to neuropeptide release or to a prerelease modification of the secretory granules. Since secretion produces transient increases in terminal capacitance, and hence surface area, it may seem paradoxical that it would also be associated with a decrease in volume. However, exocytotic expulsion of dense core granules provides a plausible mechanism for the observed volume decrease.
Parpura and Fernandez studied the mechanical properties of submicrometer-sized secretory granules isolated from rat mast cells using an AFM (21
) and reported that these secretory granules contain an insoluble matrix that reversibly shrinks and swells in response to ion exchange with different cations. In particular, these authors demonstrated that this matrix has the mechanical properties of an ion exchange gel and that rapid swelling of the matrix occurred when the interior of the granule was exposed to normal Ringer's solution. A similar mechanism could account for the dip in the HBAFM signal that follows the action potential, although the direction of the change is opposite to that described in the work on mast cell granules. The gel matrices that form the dense cores of different secretory cells must differ, so it is possible that the Ca2+-dependent volume decrease (dip) that we observe could be related to an ion exchange mechanism.
The experiment in Fig. 5 compares the dependence of the S-wave of the light-scattering change and the dip of the mechanical signal upon Ca2+-entry into the terminals. This figure illustrates the stimulation-induced changes in slope of both
I (Fig. 5 A, blue trace) and
Z (Fig. 5 B, red trace) observed in normal [Ca2+]o (2.2 mM), resulting from the summation of the S-waves and the dips, respectively, during the train of stimuli. A careful comparison of these traces, however, reveals that the detailed patterns of facilitation and depression for both experimental modalities are not identical. Instead, the data suggest that
I and
Z may monitor distinct but closely related processes. The addition of 1 mM Cd2+ to the bathing solution reduces or eliminates both the S-waves and the dips (Fig. 5, A and B, black traces), thereby largely abolishing the change in slope during the train of stimuli. (It should be noted, however, that for technical reasons, the
Z and
I traces were not recorded from the same preparation.)
In contrast to Fig. 5, which demonstrates the dependence of these signals on Ca2+-entry, Fig. 6 illustrates the effect of enhancing
[Ca2+]i during a train of stimuli using caffeine (36
). Caffeine is known to mobilize Ca2+ from intracellular stores, including those found in mammalian nerve terminals (37
45
). In addition, our laboratory has reported large effects of caffeine on the S-wave of the light-scattering signal (46
) and on
[Ca2+]i as monitored with low affinity fluorescent Ca2+-indicator dyes (36
) (but see Muschol et al. (47
)). The effects of caffeine on the light-scattering change and the mechanical signals illustrated in Fig. 6 suggest once again that the S-wave and the dip are indicators of quasisynchronous but independent events and that the two experimental modalities provide complementary descriptions of events that contribute to excitation-secretion coupling.
Although there have been earlier observations of mechanical events in nerve, none of these reports identified mechanical phenomena in nerve terminals and none of them could demonstrate signals without extensive averaging. These nanometer scale mechanical phenomena associated with nerve terminal excitation and secretion, studied together with the light-scattering changes, may provide new insight into the relation between terminal volume, intraterminal Ca2+-stores, and excitation-secretion coupling.
| ACKNOWLEDGEMENTS |
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This work was supported by U.S. Public Health Service grant NS40966 (B.M.S.).
Submitted on December 28, 2006; accepted for publication January 17, 2007.
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