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MEMBRANE TRANSPORTERS, ION CHANNELS, AND PUMPS
Division of Pharmacology, Department of Neuroscience, School of Medicine, Federico II University of Naples, Naples, Italy
Submitted 12 May 2005 ; accepted in final form 2 September 2005
| ABSTRACT |
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voltage-gated potassium channels; ether-à-go-go-related gene potassium channels; slow-inactivating outward currents; fast-inactivating outward currents
The burgeoning literature on the molecular mechanisms underlying [Ca2+]i oscillations clearly reflects the crucial functional and physiological relevance ascribed to their occurrence (24, 46). To date, multiple lines of evidence have clearly established that two different systems take part in the modulation of [Ca2+]i oscillations in pituitary cells: an intracellular oscillator and a plasma membrane oscillator (39). The former comprises the ryanodine- and the inositol 1,4,5-trisphosphate receptor (IP3)-sensitive intracellular Ca2+ stores and their refilling channels and pumps, whereas the latter relies on the coordinated activity of different classes of plasma membrane voltage-gated and second messenger-activated ion channels. The genesis of spontaneous [Ca2+]i oscillations is predominantly dependent on the activity of the plasma membrane oscillator in pituitary cells (12, 39). In particular, [Ca2+]i oscillations appear to be a result of spontaneous action potentials (16) triggered by the opening of both L-type voltage-dependent Ca2+ channels (VDCC) and nonspecific cation channels (45). The ensuing massive influx of Ca2+ ions into the cytoplasm is followed by the activation of Ca2+-dependent, large-conductance K+ (BK) channels (25), which repolarize the cell by cooperating with other K+ channels belonging to the family of delayed rectifiers.
Clear evidence has been demonstrated for at least two other classes of voltage-gated K+ (Kv) channels involved in the appearance of [Ca2+]i oscillations: the ether-à-go-go-related gene (ERG) channels (5, 35) and the channels maintaining so-called fast-inactivating outward currents (IA) (21). These ion channels play a pivotal role in controlling resting potential and, hence, in regulating the tendency of the cell to undergo action potentials and [Ca2+]i oscillations. In turn, the activity of these ion channels can be modulated by many well-characterized intracellular transduction pathways that provide the cells with further mechanisms for finely tuning [Ca2+]i oscillations. It has been clearly demonstrated that there is a strict relationship between [Ca2+]i oscillations and cAMP-PKA-dependent (18, 52), PKC-dependent (38), and PTK-dependent pathways (7). Intriguingly, many of the ion channels that play a role in the complex genesis of [Ca2+]i oscillations are also regulated by nitric oxide (NO), a gaseous messenger that is generated from the enzymatic conversion of L-arginine into citrulline by nitric oxide synthase (NOS) (for review, see Ref. 3). In particular, NO is able to interfere both with ion channels responsible for triggering and maintaining the action potentials, such as TTX-sensitive voltage-dependent Na+ channels or VDCC, and with ion channels responsible for repolarizing the cell or for clamping the membrane to resting potential, such as ERG K+ channels or large- and small-conductance Ca2+-dependent K+ channels (for review, see Ref. 3).
Therefore, on the basis of these findings, we hypothesized that endogenous NO might interfere with the process of [Ca2+]i oscillations in pituitary cells, because they express the enzyme NOS and spontaneously release NO (31). To test this hypothesis in the present study, we explored NO involvement in [Ca2+]i oscillations in pituitary growth hormone GH3 cells, a cell line derived from a radiation-induced rat pituitary tumor (44) that expresses high concentrations of the neuronal isoform of NOS (nNOS) (36, 49) and several classes of voltage-gated ion channels (17, 28, 50). Furthermore, large spontaneous [Ca2+]i oscillations occur in
70% of fura-2 AM-loaded GH3 cells, whereas the remaining cells are quiescent. To date, the factors responsible for determining whether a given GH3 cell will spontaneously oscillate or remain quiescent remain totally undefined. Intriguingly, we report herein that endogenous NO is a major determinant of the occurrence of spontaneous [Ca2+]i oscillations in GH3 cells because of its inhibitory effect on a slow-inactivating component due to activation of delayed rectifiers (IDR) and hyperpolarization-evoked deactivating K+ currents carried by ERG channels (IERG).
| MATERIALS AND METHODS |
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[Ca2+]i measurements and quantification of [Ca2+]i oscillations. [Ca2+]i was measured using single-cell computer-assisted video imaging (35). Briefly, GH3 cells grown on glass coverslips were loaded with 5 µM fura-2 AM for 1 h at room temperature in normal Krebs solution containing (in mM) 5.5 KCl, 160 NaCl, 1.2 MgCl2, 1.5 CaCl2, 10 glucose, and 10 HEPES-NaOH, pH 7.4. At the end of the fura-2 AM loading period, the coverslips were placed into a perfusion chamber (Medical System, Greenvale, NY) mounted on the stage of an inverted Nikon Diaphot fluorescence microscope (Nikon, Torrance, CA). A 100-W Xe lamp (Osram, Berlin, Germany) with a computer-operated filter wheel bearing two different interference filters (340 and 380 nm) illuminated the microscopic field with UV light every 3 s, alternating the wavelengths at an interval of 500 ms. The light emitted by fura-2 AM-loaded cells was passed through a 400-nm dichroic mirror filtered at 510 nm and collected using an intensified camera (Photonic Science, Robertsbridge, UK). Images were digitized and analyzed using a Magiscan image processor (Applied Imaging, Dukesway, UK) driven by AutoLab software (RBR; Altair, Florence, Italy). Ratiometric values were automatically converted by the software into [Ca2+]i using a preloaded calibration curve obtained in preliminary experiments (35).
Analysis of [Ca2+]i oscillations. [Ca2+]i oscillations were identified and their amplitude and frequency were determined using a computer program written in Java computer language. The details of the algorithm are reported in the APPENDIX. Briefly, for each single cell, the software calculated the [Ca2+]i mean ± SD during the baseline recording interval before any drug addition; these values were used to define a cutoff to identify [Ca2+]i oscillation, which was set at mean [Ca2+]i ± 2 SD. Subsequently, the software identified as a single [Ca2+]i oscillation each group of consecutive [Ca2+]i values higher than this cutoff point, provided that this group was preceded and followed by at least one [Ca2+]i value lower than the cutoff point. To quantify the effect of specific pharmacological treatments on the occurrence of [Ca2+]i oscillations, the following parameters were determined: the oscillation peak, defined as the maximal [Ca2+]i attained during a single [Ca2+]i oscillation; the oscillation amplitude, defined as the difference between transient peak [Ca2+]i and mean basal [Ca2+]i; and the oscillation frequency, defined as the number of peaks divided by the duration of observation (21).
To evaluate the effect of the different drugs on the pattern of spontaneous [Ca2+]i oscillations, we compared mean oscillation frequency and mean oscillation amplitude recorded before (i.e., control) and during treatment. In control experiments, no significant changes in either the frequency or the amplitude occurred after the addition of drug vehicles.
Nitrite detection. NO generation in GH3 cells was determined using the Griess reaction assay (40, 42). Briefly, GH3 cells plated in 100-mm petri dishes were incubated at 37°C in 4 ml of normal Krebs solution supplemented either with the appropriate concentration of the drugs under investigation or with vehicle. Incubation medium in 500-µl volumes was collected 300 s after incubation began. Griess reagent (500 µl; 1% sulfanilamide and 0.1% naphthyl ethylenediamine in 2% H3PO4) was then added to each sample. The tubes were mixed and left to stand for 10 min at room temperature. At the end of this time, the sample's absorbance was measured at 550 nm. A reference curve was prepared with NaNO2 used as a standard to convert the absorbance values into nanomolar nitrite concentrations.
Electrophysiology.
K+ currents were recorded with the perforated-patch configuration of the whole cell technique using fire-polished borosilicate electrodes with a final resistance of 2.54 M
back-filled with an internal solution containing nystatin (120240 µg/ml) and (in mM) 140 KCl, 2 MgCl2, 10 HEPES, 10 glucose, 10 EGTA, and 1 Mg2+-ATP, pH 7.4 (adjusted with KOH) (30). The cells, plated onto glass coverslips, were then placed into a perfusion chamber mounted on the stage of a Diaphot inverted microscope (Nikon, Torrance, CA).
Patch-clamp recordings were performed at room temperature (2022°C) using a Digidata 1200 interface (Axon Instrument, Foster City, CA) and a commercially available amplifier (Axopatch 200A; Axon Instrument) driven by pCLAMP 6.0.4 software (Axon Instrument) run on a personal computer. Currents were filtered at 5 kHz. No compensation for pipette resistance or cell capacitance was performed, because in our experimental condition using 2.5- to 4-M
electrodes, the series resistance was 68 M
. In addition, most of the currents recorded were <0.5 nA, and therefore, in the absence of any compensation, the expected voltage error was <5 mV. Similarly, we did not compensate for cell capacitance, owing to the modest size of the cells (18.2 ± 0.8 pF; n = 40). Data were saved onto a computer disk for off-line analysis performed using Clampfit 6.0.4 (Axon Instrument) and SigmaPlot 5.0 software (Jandel Scientific, San Rafael, CA).
The outward and inward K+ currents were recorded using different extracellular solutions and stimulation protocols. For outward K+ current recordings, depolarizing voltage steps (300-ms duration) of increasing voltage from 80 mV to +40 mV preceded by conditioning pulses at 100 mV lasting 1.5 s were applied to GH3 cells held at 80 mV and continuously perfused with a 5.4 mM KCl external solution containing (in mM) 150 NaCl, 5.4 KCl, 2 CaCl2, 1 MgCl2, and 10 HEPES, pH 7.4 (adjusted with NaOH). The two different components contributing to these outward K+ currents, IA and IDR, were separated by virtue of their different susceptibility to voltage-dependent inactivation. In particular, when the voltage of the depolarizing prepulse was set at 40 mV instead of 100 mV, IA, which is extremely sensitive to steady-state inactivation, was virtually canceled, whereas IDR was unaffected. The IA component was thus obtained by subtracting the isolated IDR component from the total K+ current.
Hyperpolarization-evoked deactivating K+ currents were evoked by applying a series of hyperpolarizing voltage steps (125-ms duration) of increasing amplitude (from 0 to 160 mV in 10-mV increments) to GH3 cells held at 0 mV and perfused with a 54 mM KCl external solution containing (in mM) 96 NaCl, 54 KCl, 2 CaCl2, 1 MgCl2, and 10 HEPES, pH 7.4, adjusted with NaOH. To inactivate IDR, each voltage step was preceded by a 10-s depolarizing prepulse to 0 mV. The currents evoked by this protocol consisted of at least two different components, a fast-inactivating current representing IERG that was blocked by 1 µM astemizole and a sustained, noninactivating current representing ill-defined contaminating currents resistant to the astemizole blockade. IERG was isolated by subtracting the currents that persisted after astemizole blockade from the total inwardly rectifying K+ currents elicited by the above-described protocol.
Ca2+ currents from GH3 cells were recorded with an extracellular solution containing (in mM) 10 BaCl2, 125 N-methyl-D-glucamine, 1 MgCl2, and 10 HEPES, pH 7.3. The osmolarity of this solution was adjusted to 300 mosM with sucrose solution. The pipettes were filled with (in mM) 110 CsCl, 30 tetraethylammonium (TEA)-Cl, 2 MgCl2, 10 EGTA, 8 glucose, 5 ATP, 15 creatine phosphate, 1 GTP, and 10 HEPES, pH 7.3. The holding potential (HP) of GH3 cells was 80 mV. Ba2+ currents flowing through L-type VDCC were activated by ramping voltages from 80 mV to +40 mV (75-ms duration) with one pulse every 15 s.
Statistical analysis. All data are reported as means ± SE. Statistical analysis was performed using a paired Student's t-test or ANOVA followed by the Newman-Keuls post hoc test for unpaired data as appropriate. The threshold for statistical significance was set at P < 0.01.
Drugs and chemicals. Fura-2 AM and ryanodine were obtained from Calbiochem (La Jolla, CA). The NO donors (Z)-1-[N-(2-aminoethyl)-N-(2-ammonioethyl)amino]diazen-1-ium-1,2-diolate (DETA-NONOate, hereinafter referred to as NOC-18) and S-nitroso-N-acetylpenicillamine (SNAP) were purchased from Cayman Chemical (Ann Arbor, MI). Charybdotoxin (CTX) and paxillin (PAX) were obtained from Alomone Laboratories (Jerusalem, Israel). Astemizole was kindly provided by Janssen-Cilag (Rome, Italy). Xestospongin C was kindly provided by Dr. L. Santella (Laboratory of Cell Signaling, Stazione Zoologica A. Dohrn, Naples, Italy). All other chemicals were purchased from Sigma.
NOC-18, SNAP, L-arginine, and nitro-L-arginine methyl ester (L-NAME) were dissolved at the appropriate concentrations immediately before each experiment. Stock solutions of the other chemicals were prepared in DMSO and kept at 20°C. Appropriate dilutions were prepared daily.
| RESULTS |
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30% of the entire cell population was quiescent (Fig. 1B).
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Interestingly, when added after a 200 s treatment with L-NAME, L-arginine (10 mM) did not induce [Ca2+]i oscillations (Fig. 1H). To confirm that L-NAME was affecting the occurrence of [Ca2+]i oscillations in GH3 cells by suppressing NO generation, we explored the ability of exogenous NO to rescue GH3 cells from the effects of L-NAME. As shown in Fig. 1I, 1 µM NOC-18 was able to restore [Ca2+]i oscillations in the presence of 1 mM L-NAME, further confirming that NO is responsible for maintaining [Ca2+]i oscillations in GH3 cells.
The observed effect of NO donors and inhibitors on [Ca2+]i oscillations raised the important issue of determining whether this gaseous mediator was eliciting [Ca2+]i oscillations by promoting the influx of Ca2+ ions from the extracellular solution or by regulating its release from the intracellular Ca2+ stores. To address this point, we first examined whether NOC-18 was able to induce [Ca2+]i oscillations in the absence of extracellular Ca2+. When the drug was added to a perfusion chamber in a Ca2+-free solution in which Ca2+ ions were omitted from normal Krebs solution and 1.5 mM EGTA was added, NOC-18 was ineffective (Fig. 2A). This finding suggests that the effect of NOC-18 on [Ca2+]i oscillations was critically dependent on Ca2+ influx from the extracellular solution. To establish whether this influx took place through L-type VDCC, which represent the privileged Ca2+ influx pathway for spontaneous [Ca2+]i oscillations in GH3 cells (8), we explored the consequences of the selective blockade of these channels with nimodipine on the ability of NOC-18 to induce [Ca2+]i oscillations. At a concentration of 1 µM, this drug was able to prevent NO-induced [Ca2+]i oscillations in GH3 cells (Fig. 2B), strengthening the idea that NOC-18 promoted Ca2+ influx through L-type VDCC. The results of these experiments strongly suggest that intracellular Ca2+ stores are not essential to triggering NOC-18-induced oscillations, but these results do not provide information regarding the role that these stores play in maintaining this oscillatory phenomenon over time. To assess this point, we studied the effect of the selective blockade of either the ryanodine- or IP3-sensitive stores, which are both activated in spontaneous [Ca2+]i oscillations in the context of the so-called Ca2+-induced Ca2+ release (CICR) (39). In the presence either selective blocker of ryanodine stores, ryanodine (500 µM) (4) or the IP3 receptor blocker xestospongin C (3 µM) (13), NOC-18 induced the appearance of large [Ca2+]i oscillations; however, the oscillatory phenomenon was not maintained over time and rapidly faded (Fig. 2, C and D). Interestingly, the early induction of [Ca2+]i oscillations was prevented completely by nimodipine (1 µM) (Fig. 2, E and F). These data suggest that NOC-18 promoted the early influx of Ca2+ ions through L-type VDCC but that the generation of sustained [Ca2+]i oscillations critically required the simultaneous activation of ryanodine and IP3 stores.
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To determine whether the NO-induced inhibition of IDR was cGMP dependent, we studied the effect of the membrane-permeable cGMP analog 8-bromoguanosine 3',5'-cyclic monophosphate (8-BrcGMP) on these currents. When this compound was added to the perfusion medium at the concentration of 150 µM, it entirely reproduced the effect of NOC-18. When outward K+ currents were evoked by step depolarization from 80 up to +40 mV after 1.5-s prepulses at 40 mV, 1 µM NOC-18 induced a 31 ± 3.8% inhibition of IDR (n = 12), which was similar to that of 150 µM 8-BrcGMP (24 ± 4%; n = 4).
Because NO significantly slows down IA inactivation (11), the inactivation kinetics of IA elicited by step depolarization to +40 mV (duration, 300 ms; holding potential, 80 mV) was further determined in the presence and absence of 1 µM NOC-18. In both cases, IA decayed with a biexponential time course and the drug did not induce any changes in either fast inactivation time (
fast, 10.7 ± 2 vs. 12 ± 2.6 ms; n = 9) or slow inactivation time (
slow, 202 ± 29 vs. 200 ± 20 ms; n = 9) (Fig. 5). The decay of the inactivating current obtained both before and after NOC-18 perfusion was fitted using a biexponential function Y = Afast exp(t/
fast) + Aslow exp(t/
slow) + C, where Afast and Aslow represent the absolute amplitudes of the fast and slow components,
fast and
slow are the intrinsic time constants of these components, and C is an offset factor with fast- and slow-inactivating components.
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| DISCUSSION |
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These results indicate that NO generation is a limiting factor for [Ca2+]i oscillations in GH3 cells. They also raise the possibility that quiescent cells may not display oscillations, because they do not generate enough NO to sustain this process, owing to either a lower expression of nNOS or an inefficient L-arginine influx system. Therefore, NO appears to be one of the factors that determines whether a given GH3 cell displays spontaneous [Ca2+]i oscillations. Although previous reports suggested that NO could play a role in [Ca2+]i oscillations in different cell preparations, such as cultured glial cells (48), pancreatic
-cells (20), or rat cardiomyocytes (53), we have demonstrated in the present study that the extent of endogenous NO synthesis is responsible for determining whether a given cell is quiescent or spontaneously active.
That NO can trigger [Ca2+]i oscillations could be of physiological relevance because the release of anterohypophyseal hormones is controlled by changes in the amplitude or frequency of [Ca2+]i oscillations, which also regulate the transcription of the genes encoding these molecules. For example, it was previously demonstrated that [Ca2+]i oscillations can modulate prolactin (PRL) secretion (5, 8) and that the amount of growth hormone released by single somatomammotrophs is strictly dependent on the amplitude and frequency of spontaneous [Ca2+]i oscillations (19). Furthermore, Villalobos et al. (47) demonstrated that the expression of a PRL luciferase reporter gene monitored at the single-cell level was inversely related to the occurrence of [Ca2+]i oscillations in primary cultures of rat somatomammotroph cells. In pituitary cells, [Ca2+]i oscillations not only control the transcription of anterohypophyseal hormones but also behave as a gene transcription regulator of wider significance involved, for example, in controlling c-fos transcription via the serum response element (SRE) in the mouse corticotroph cell line AtT-20 (23). In particular, the efficiency of SRE-dependent c-fos expression and the transcription factor cAMP-response element-binding protein (CREB)-dependent c-fos expression has been shown to be critically dependent on the shape and duration of [Ca2+]i oscillations in these cells (9). Because we found that NO induced an increase in [Ca2+]i oscillation frequency, it is tempting to speculate that this gaseous mediator could control PRL release and gene transcription via changes in the [Ca2+]i oscillatory pattern. The present findings suggest also that the factors that induce nNOS expression could promote the same effect on the oscillatory pattern in GH3 cells via NO. As it stands, the factors regulating nNOS gene expression have been determined only partially. It is known, however, that nNOS expression is regulated by neuropeptides, namely, pituitary adenylate cyclase-activating polypeptide (15) and gonadotropin-releasing hormone (14), and by steroid hormones, namely, estrogens (10), androgens (33), and glucocorticoids (34). Intriguingly, we recently observed that in GH3 cells, PRL is a strong inducer of both nNOS expression (36) and [Ca2+]i oscillations (Secondo A, Pannellione A, Cataldi M, Sirabella R, Formisano L, Di Renzo GF, and Annunziato L, unpublished results).
The results reported herein indicate that the ability of NO to sustain [Ca2+]i oscillations relies, at least in part, on its inhibitory effect on Kv channels. This finding is in accord with a wealth of experimental evidence supporting both the central role of these channels in regulating the tendency of GH3 cells to undergo [Ca2+]i oscillations (28) and their susceptibility to be regulated by NO (for review, see Ref. 3). By using specific electrophysiological approaches, different components of K+ currents, IA, IDR, and IERG were isolated and their susceptibility to NO was investigated in GH3 cells.
IA is involved in the occurrence of spontaneous [Ca2+]i oscillations in GH3 cells as suggested by Kushmerick et al. (21), who found that these channels are open at voltages equal to resting GH3 potentials (40 mV) and that their blockade with the Phoneutria nigriventer toxin Tx3-1 induces [Ca2+]i spiking in these cells. However, we can exclude the notion that the [Ca2+]i oscillation promoting effect of NO was exerted at the level of this current. In fact, in the present study, IA was completely insensitive to the NO donor NOC-18. This finding is at variance with the results of Ciorba et al. (11), who showed that NO affected IA inactivation by oxidizing a critical methionine residue in the ball chain domain of the channel. However, it should not be overlooked that these results were obtained using millimolar concentrations of the NO donor NOR-3 and DETA-NO, whereas in our study, the NO concentration was maintained in the low micromolar range. Furthermore, Ciorba et al. (11) studied Drosophila ShB/C recombinant channels (corresponding to Kv1.1 according to the new nomenclature), whereas Kv1.4 channels are expressed in GH3 cells (50).
Although NO had no effect on IA, it markedly inhibited IDR and IERG. This finding was suggested by the experimental evidence that L-arginine induced a decrease in the amplitude of both these currents and that this drug was ineffective when the cells were preincubated with the specific NOS-inhibitor L-NAME. In addition, IDR and IERG were also inhibited by NOC-18 and SNAP, two chemically unrelated NO donors.
As Charles et al. (8) pointed out, IDR in GH3 cells are carried by two different classes of K+ channels, IDR and BK channels, both of which are sensitive to NO (1). These two types of K+ channels have been observed in GH3 cells using electrophysiology (8, 22, 25, 37) and RT-PCR (50, 51). However, at least under our recording conditions, the contribution of BK channels to IDR seems to be negligible, because CTX and PAX, two specific blockers of these channels, did not reduce the amplitude of these currents and failed to induce [Ca2+]i oscillations in quiescent GH3 cells (data not shown). Therefore, in our system, the effect of NOC-18 on outward K+ currents can be ascribed entirely to the inhibition of IDR, which in GH3 cells is carried by several channel subtypes, some of which are TEA sensitive, such as Kv1.4 and Kv2.1, and others that are TEA resistant, such as Kv1.2 and Kv1.5 (50). Given that NOC-18 was ineffective on TEA-resistant currents, we can conclude that its effect was exerted entirely on TEA-sensitive IDR.
The observed reduction in IDR induced by NO could provide a reasonable explanation for the NO effect on [Ca2+]i oscillations. In fact, as shown by Sand et al. (32) and Charles et al. (8), the pharmacological blockade of IDR is able to induce [Ca2+]i oscillations in quiescent GH3 cells by causing membrane depolarization. In fact, TEA evokes a dramatic increase in the amplitude of [Ca2+]i oscillations; this effect is likely caused by prolongation of the action potential and a subsequent increase in the action potential-induced influx of Ca2+ (8).
An additional explanation for the ability of NO to induce [Ca2+]i oscillations derives from the observation that NO induced a significant decrease in IERG. Previous studies firmly established that the inhibition of these channels leads to the appearance of [Ca2+]i oscillations in GH3 cells (35). This finding has been demonstrated, for example, in the case of TRH (6)- and second-generation antihistamine (35)-induced [Ca2+]i oscillations. Interestingly, the finding that exogenous NO does reduce ERG channel activity is in agreement with our observations while testing the effect of NO donors on ERG channels heterologously expressed in Xenopous oocytes (29, 42).
In conclusion, our experiments involving Kv channels suggest that NOC-18 can promote membrane depolarization by blocking IERG and can delay membrane repolarization by inhibiting IDR. These considerations provide a plausible mechanism for its ability to promote [Ca2+]i oscillations because the changes in membrane potential determined by the effect of NO on Kv channels are expected to promote the opening of VDCCs, which represent the main Ca2+ influx mechanism involved in the genesis of the oscillatory process. The role of VDCCs as the immediate effectors in the promotion of NO is further strengthened by the results of the experiments that we performed using Ca2+-free media or adding the L-type Ca2+ channel blocker nimodipine to the extracellular solution. These experimental maneuvers both determined the loss of NO's ability to induce [Ca2+]i oscillations, implying that Ca2+ influx from the extracellular milieu is required, and that this influx actually takes place through L-type VDCC. We can reasonably exclude the idea that NO acted directly on this class of ion channels because, we did not observe NOC-18 to affect the amplitude of inward Ba2+ currents elicited by depolarizing ramp protocols. These results are in accord with the evidence reported by Andric et al. (2), who showed that NO does not modify the activity of L-type Ca2+ channels in primary cultures of somatomammotrophs. The results of the experiments that we performed using selective blockers of either the ryanodine (ryanodine) or IP3 stores (xestospongin C) suggest that while L-type Ca2+ channel activation is essential as a trigger for NO-induced [Ca2+]i oscillations, the maintenance of the oscillatory process over time also requires Ca2+ discharge from the intracellular Ca2+ stores. NO-induced [Ca2+]i oscillations prematurely disappeared in cells treated with ryanodine or with xestospongin C. These results are in line with current ideas regarding the genesis of [Ca2+]i oscillations in pituitary cells under the assumption that CICR takes part in the oscillatory phenomenon because the intracellular Ca2+ stores are recruited as a consequence of the increase in [Ca2+]i as determined by the activation of the plasma membrane oscillator (39).
In conclusion, endogenous NO generates spontaneous [Ca2+]i oscillations in GH3 cells by virtue of its ability to inhibit the activity of classic delayed rectifiers, a class of channels that halts membrane depolarization, and that of ERG K+ channels, which control membrane resting potential.
| APPENDIX |
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Cutoff.
The cutoff value m was defined as the mean of basal levels of [Ca2+]i ± 2 SD.
[Ca2+]i oscillation.
Considering a bidimensional space in which the x-axis represents time and the y-axis represents [Ca2+]i, a sequence S of bidimensional points (t1,c1),(t2,c2)...(tn,cn) ordered by increasing time values is defined as a single oscillation (using the line equation c = m to define the cutoff), provided that it can be divided into three subsets of points
,
, and
having no point in common and each containing at least one point of S and for which the following conditions are verified:
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Oscillation peak.
The oscillation peak (
) was defined as the point of S with the maximum value of [Ca2+]i.
Oscillation amplitude.
The oscillation amplitude was defined as the difference between the oscillation peak and m.
Mean oscillation amplitude.
Mean oscillation amplitude was calculated dividing the sum of the amplitudes of each oscillation by the number of oscillations.
Oscillatory frequency:
The oscillatory frequency was calculated as the number of oscillations divided by the time period of observation.
Algorithm.

Step 1: The software calculates, for each cell, mean [Ca2+]i ± SD during the baseline recording interval before any drug addition.
Step 2: The software calculates, for each single cell, the cutoff.
Step 3: The software examines, for each cell, the time period after drug addition and identifies [Ca2+]i oscillation as follows:
Step 3.1: The interval to be examined is set by choosing the pair of extreme points [(ts,cs),(te,ce)], where ts stands for t-start, te for t-end, cs for c-start, and ce for c-end.
Step 3.2: Starting from the point (ts,cs), the software looks for the first sequence of points ([ts,cs),(tz,cz)] that satisfies the criteria to identify a [Ca2+]i oscillation and chooses the one where tz has the smallest value satisfying the conditions ts < tz
te.
Step 3.3:
Step 3.3.1: If tz exists, go to Step 3.3.1. If it does not exist, go to Step 3.3.2. The sequence of points [(ts,cs), (tz,cz)] is identified as a [Ca2+]i oscillation. The maximal value of [Ca2+]i of the interval [(ts,cs),(tz,cz)] is defined as the oscillatory peak.
Step 3.3.2: The interval [(ts,cs),(te,ce)] will be considered as [Ca2+]i oscillation if it satisfies the criteria for [Ca2+]i oscillation only in the case in which this interval occurs at the end of the acquisition period when
cannot be defined. The maximal value of [Ca2+]i of set [(ts,cs),(tz,cz)] is the oscillatory peak. Step 3 ends.
Step 3.4: If tz < te, the software keeps searching for a [Ca2+]i oscillation by reducing the interval to the [(tz,cz),(te,ce)] interval and restarts from Step 3.2.
Step 3.5: If tz = te, Step 3 ends.
Step 4: For each cell, the software examines the interval before drug addition in a manner similar to Step 3.
Step 5: For each cell, the software counts the number of [Ca2+]i oscillations after and before drug addition.
Step 6: For each cell, the software calculates oscillatory frequency after and before drug addition.
Step 7. For each cell, the software calculates the amplitude of each [Ca2+]i oscillation.
Step 8. For each cell, the software calculates the mean oscillation amplitude.
| GRANTS |
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| ACKNOWLEDGMENTS |
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| FOOTNOTES |
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The costs of publication of this article were defrayed in part by the payment of page charges. The article must therefore be hereby marked "advertisement" in accordance with 18 U.S.C. Section 1734 solely to indicate this fact.
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