MINIREVIEW Synchronization of Ca2+ oscillations: a coupled oscillator-based mechanism in smooth muscle Mohammad S. Imtiaz1, Pierre-Yves von der Weid1 and Dirk F. van Helden2 1 Department of Physiology and Pharmacology, University of Calgary, Alberta, Canada 2 School of Biomedical Sciences, University of Newcastle, Callaghan, NSW, Australia Keywords Ca2+ oscillations; Ca2+ stores; coupled oscillators; lymphatics; slow waves; synchronization Correspondence M. S. Imtiaz, Department of Physiology & Pharmacology, Faculty of Medicine, University of Calgary, Health Sciences Centre, 3330 Hospital Drive NW, Calgary, Alberta T2N 4N1, Canada Fax: +1 403 210 8195 Tel: +1 403 210 9838 E-mail: [email protected] (Received 31 March 2009, revised 11 September 2009, accepted 14 October 2009) doi:10.1111/j.1742-4658.2009.07437.x Entrained oscillations in Ca2+ underlie many biological pacemaking phenomena. In this article, we review a long-range signaling mechanism in smooth muscle that results in global outcomes of local interactions. Our results are derived from studies of the following: (a) slow-wave depolarizations that underlie rhythmic contractions of gastric smooth muscle; and (b) membrane depolarizations that drive rhythmic contractions of lymphatic smooth muscle. The main feature of this signaling mechanism is a coupled oscillator-based synchronization of Ca2+ oscillations across cells that drives membrane potential changes and causes coordinated contractions. The key elements of this mechanism are as follows: (a) the Ca2+ release– refill cycle of endoplasmic reticulum Ca2+ stores; (b) Ca2+-dependent modulation of membrane currents; (c) voltage-dependent modulation of Ca2+ store release; and (d) cell–cell coupling through gap junctions or other mechanisms. In this mechanism, Ca2+ stores alter the frequency of adjacent stores through voltage-dependent modulation of store release. This electrochemical coupling is many orders of magnitude stronger than the coupling through diffusion of Ca2+ or inositol 1,4,5-trisphosphate, and thus provides an effective means of long-range signaling. Long-range signaling Biological organs display coordinated activities that can extend over large distances. The spatial extent of signaling required for such long-distance coordination is many orders of magnitude greater than the size of the participating cells; for example, coordinated contractions of the intestine can occur over 250 cm lengths [1], whereas smooth muscle cells are small (typical size range 50–200 lm [2]). The problem is further exacerbated when one considers that millions of cells, each with its own intrinsic rhythm, participate in this ‘mob action’, and yet a meaningful global outcome emerges. It is fascinating that in systems such as the gut, even isolated muscle tissue preparations continue to show coordinated rhythmic contractions in the absence of any external neural control [3]; thus, in such systems, the synchronizing mechanism is embedded within the rhythmically oscillating cells themselves. In this article, we review a long-range signaling mechanism in smooth muscle that explains global outcomes of local interactions [4– 10]. The main feature of this signaling mechanism is coupled oscillator-based synchronization of Ca2+ oscillations across cells, which drives membrane potential changes and causes coordinated contractions. The key elements of this mechanism are a Ca2+ release–refill cycle of endoplasmic reticulum ⁄ Abbreviations [Ca2+]c, cytosolic Ca2+ concentration; 18-b-GA, 18-b-glycyrrhetinic acid; ICC, interstitial cell of Cajal; Ins(1,4,5)P3, inositol 1,4,5-trisphosphate. 278 FEBS Journal 277 (2010) 278–285 ª 2009 The Authors Journal compilation ª 2009 FEBS M. S. Imtiaz et al. sarcoplasmic reticulum Ca2+ stores, Ca2+-dependent modulation of membrane currents, voltage-dependent modulation of store release, and cell–cell coupling through gap junctions or other mechanisms. Ca2+ store-based pacemaking Gastric smooth muscle slow waves Slow waves are rhythmic electrical depolarizations that control the mechanical activity of many smooth muscles [1,11–13] (Fig. 1). Slow waves cause entry of Ca2+ through opening of L-type Ca2+ channels and contractions of the smooth muscle. Cyclical release of Ca2+ from inositol 1,4,5-trisphosphate [Ins(1,4,5)P3]-sensitive endoplasmic Ca2+ stores underlies the generation of slow waves [12–15]. The store-generated change in cytosolic Ca2+ concentration ([Ca2+]c) causes opening of excitatory channels, which allows inward current flow and generates rhythmic pacemaker depolarization [4,16–18]. However, the difficulty with oscillatory Ca2+ release providing a pacemaker mechanism is that it requires synchronization of large numbers of stores across many cells [4,19]. Gastric smooth muscle cells and associated interstitial cells of Cajal (ICCs) form a syncytium interconnected by gap junctions. Such syncytia have low input impedance, and hence require a massive amount of current to cause pacemaker depolarization. On the basis of experimental and theoretical considerations, we now consider how Ca2+ oscillations can be synchronized across multiple cells in a syncytium. Synchronization by voltage-modulated store release Synchronization of Ca2+ oscillations One reported means by which stores achieve local synchrony is by Ca2+ waves, a significant form of signaling in living organisms [20–22]. Ca2+ waves are considered to be generated by the release of Ca2+ from a dominant store, triggering Ca2+-induced Ca2+ release from adjacent stores, and the continuation of this process along the array of stores. However, Ca2+ waves propagate relatively slowly, typically at < 0.1 mmÆs)1. Thus, Ca2+ waves cannot explain the synchrony of Ca2+ oscillations underlying slow waves, which appear to be conducted at velocities of many millimeters per second. Coupled oscillators Another means by which stores can synchronize their Ca2+ release cycle is by coupled oscillator-based interactions. The theory of coupled oscillators emerged from a fortuitous observation of pendulum clocks by the Dutch physicist Christiaan Huygens [23]. He noted that clock pendulums could synchronize their oscillations even though they were separated by distances of meters. This synchronization of clock pendulums occurred through coupling between the pendulums by transmission of minute vibrations through the wall. An example of coupled oscillators is a group of pendulums that are connected to each other by springs. When all pendulums are randomly set to swing, over time, interactions through the springs result in the appearance of a global synchrony pattern involving all the pendulums. Fig. 1. Central interruption of intercellular connectivity decouples slow waves. Pacemaker potentials ⁄ slow waves simultaneously recorded at two sites along a guinea pig gastric smooth muscle tissue strip before (1), during (2) and after (3) central application of 60 lM 18-b-GA. Decoupling commenced 1.5 min after application of the blocker and was not phase-locked, as more slow waves occurred at site 2 than at site 1. For example, upon commencement of decoupling, four slow waves occurred at site 1 and five at site 2, with delays between the slow waves (site 2 ) site 1) of 0.8, 3.2, 7.9 and 9.5 s for the first five sequential slow waves. Nifedipine (1 lM) was present throughout. Vm = )59 mV. Adapted from [8]. FEBS Journal 277 (2010) 278–285 ª 2009 The Authors Journal compilation ª 2009 FEBS 279 Synchronization by voltage-modulated store release M. S. Imtiaz et al. An experiment that illustrates the underlying coupled oscillator nature of slow waves involved a single bundle strip of circular smooth muscle dissected from the guinea pig gastric pylorus (Fig. 1). Initially, slow waves occurred synchronously in the strip, as measured with two intracellular microelectrodes. When the gap junction blocker 18-b-glycyrrhetinic acid (18-bGA; 40 mm) was applied centrally in a narrow stream approximately 0.5 mm wide to this strip, slow waves recorded at the two electrodes continued to occur but were no longer synchronized. When 18-b-GA was removed, slow waves in the two regions resynchronized. such as Ins(1,4,5)P3, even though the effective diffusion of Ins(1,4,5)P3 is approximately three times higher than that of Ca2+ [24]. However, a candidate mechanism that could serve as a coupling spring involves electrical membrane potential changes caused by Ca2+ store-activated inward current flow [5,8,18,25]. Electrical coupling can be 100–1000 times stronger than chemical coupling, as the electrical length constant of smooth muscle (i.e. the distance needed for a steadystate voltage resulting from current injection to decrease to 37% of its original size) is typically in the range 2–3 mm [26]. Finding experimental evidence that electrical coupling is the key ‘spring’ interlinking the Ca2+ stores has involved repeating the decoupling experiment of Fig. 1, but inhibiting the oscillators (i.e. the Ca2+ stores) while leaving the connectivity between cells intact [8]. An example of such an experiment is presented in which caffeine was used to block store Ca2+ release and resulting slow-wave potentials (Fig. 2A). Application of the caffeine-containing physiological saline solution to the central region of a single bundle strip of guinea pig gastric circular smooth muscle caused decoupling when the store inhibitor was applied in a very wide stream about 5 mm in width, but not when the stream was narrower (e.g. 3 mm; Fig. 2B). These distances are commensurate with coupling being What is the mechanism of coupling between Ca2+ stores? Oscillating Ca2+ stores can interact by altering the phase of adjacent oscillators through Ca2+-inducedCa2+ release. Here, coupling by exchange of Ca2+ [and ⁄ or Ins(1,4,5)P3 for Ins(1,4,5)P3 receptor-operated stores] through gap junctions could serve as the spring joining the pendulums in the above analogy. However, coupling through release of Ca2+ results in very weak coupling, as the effective diffusion of Ca2+ is limited to very short distances ( 5 lm) [24]. The same applies to coupling through diffusion of second messengers Caffeine A 20 mV F =1 F0 Ca 2 min el2 el1 B Caffeine Control 3.0 mm 5.0 mm Control 10 mV 20 s 280 Fig. 2. Central interruption of stored Ca2+ release decouples slow waves. (A) Caffeine (0.5 mM), applied to an Oregon Greenloaded guinea pig gastric smooth muscle tissue strip, blocked slow waves (upper trace) and underlying Ca2+ release-associated increases in [Ca2+]c (lower trace). F0, baseline fluorescence; F, fluorescence; nF ⁄ F0, relative change in fluorescence normalized to baseline. (B) Slow waves recorded at two sites 6 mm apart along a strip before, during and after central application of 1 mM caffeine applied at widths of 3 and 5 mm. The 3 mm stream markedly increased jitter between the delays. By contrast, the 5 mm stream decoupled the slow waves. Decoupling commenced 1 min after application of the blocker and was not phase-locked, with slow waves at the two recording sites now occurring at significantly different frequencies (P < 0.05; frequencies 3.7 ± 0.1 per min and 4.4 ± 0.1 per min at electrodes 1 and 2, respectively; n = 10). Nifedipine (1 lM) was present throughout in (A) and (B). Vm: (A) )56 mV; (B) ) 67 mV. Adapted from [8]. FEBS Journal 277 (2010) 278–285 ª 2009 The Authors Journal compilation ª 2009 FEBS M. S. Imtiaz et al. Synchronization by voltage-modulated store release mediated by intercellular current flow in these strips, which exhibited a length constant of about 3 mm. This and related experiments [8] fit the hypothesis that oscillations in stored Ca2+ couple intercellularly across the syncytial smooth muscle by electrical coupling to generate highly synchronous slow waves. Modeling studies As considered above, electrical conduction is many orders of magnitude stronger than chemical coupling, and this provides the ‘spring’ that underlies entrainment of Ca2+ stores to pace tissue syncytia. However, coupled oscillator interactions also require chemical coupling, in that store-generated changes in [Ca2+]c are required to activate inward membrane current, with the resulting membrane depolarization activating or advancing the phase of other Ca2+stores. The electrical and chemical transduction pathways are as depicted in Fig. 3. The key mechanisms are as follows: (a) cyclical release of Ca2+ from stores can occur spontaneously and is modulated by two signals – Ca2+ and Ins(1,4,5)P3; (b) release of Ca2+ from stores activates an inward current and depolarizes the membrane [18] – thus, store oscillations are transformed into membrane potential oscillations; (c) membrane potential can modulate store excitability ⁄ oscillations by modulating Ca2+ and ⁄ or Ins(1,4,5)P3 concentrations in the cytosol – this provides a pathway for transforming electrical signals into chemical signals to which the stores respond; (d) cells are connected by gap junctions and form a syncytium, so stores can now interact across cells through electrical signals; and (e) the effective distance that Ca2+ and Ins(1,4,5)P3 can diffuse is very short, in the low micrometer range, whereas electrical coupling is in the order of millimeters – thus, whereas stores are weakly coupled through chemical diffusion, they are strongly interconnected by electrical coupling. We now illustrate the coupling mechanism outlined above with a two-cell model example (Fig. 4). This system is based on gastric smooth muscle, where depolarization of the membrane is modeled to cause an increase in Ins(1,4,5)P3 concentration in the cytosol [25]. Cytosolic Ca2+ concentrations of two uncoupled model cells are shown in Fig. 4A. Cell 1 (solid line) is more sensitive to Ins(1,4,5)P3, and is therefore oscillating, whereas cell 2 (dashed line) is quiescent, because it is less sensitive to Ins(1,4,5)P3. Electrical coupling is then instituted between the two cells, and because of voltage coupling-based interactions, cell 2 begins to oscillate (Fig. 4B). This occurs because the oscillatory Ca2+ release from cell 1 (Fig. 4C) activates an inward current, which, owing to electrical coupling, now depolarizes both cells (Fig. 4D). Depolarization in cell 2 causes an increase in cytosolic Ins(1,4,5)P3 concentration through voltage-dependent activation of Ins(1,4,5)P3 (Fig. 3), with the increased cytosolic Ins(1,4,5)P3 concentration causing generation of oscillations in cell 2. Importantly, although the frequency of the oscillations in cell 2 might be different to that of cell 1, coupled oscillator interactions advance or retard the cycle of each cell so that they remain entrained. Chemical versus electrochemical coupling A similar sequence of events occurs when the above example of two oscillators is extended to a system V V Strong electrical coupling Ins(1,4,5)P3(V) or Ca2+(V) Ca2+ Weak chemical coupling Cytosol-Ca2+ +/– ATPase Local oscillator Ca2+ Store Ins(1,4,5)P3(V) or Ca2+(V) Ins(1,4,5) P3R 2+ Cytosol-Ca2+ Gap junction +/– Ca +/– ATPase Local oscillator Ca2+ Store +/– Ins(1,4,5) P3R Fig. 3. A schematic representation of the two-cell system. Each cell is a local oscillator composed of a cytosolic store Ca2+-excitable system. The cytosolic Ca2+ of each oscillator is transformed into membrane potential (V) oscillations by a Ca2+-activated inward current. The membrane potentials of the cells are strongly linked. Each local oscillator is weakly linked to the membrane potential by a voltage-dependent feedback loop such as voltage-dependent Ins(1,4,5)P3 synthesis or voltage-dependent Ca2+ influx. Ins(1,4,5)P3R, Ins(1,4,5)P3 receptor; ATPase, ATPase pump. Adapted from [37]. FEBS Journal 277 (2010) 278–285 ª 2009 The Authors Journal compilation ª 2009 FEBS 281 Synchronization by voltage-modulated store release M. S. Imtiaz et al. Gap junction A Cell 1 B Cell 2 Cell 1 2+ Cell 2 1 0 40 Cell 2 3 [Ca ]c, Z (µM) 2+ [Ca ]c, Z (µM) 3 2 Gap junction Cell 1 42 44 46 Time (min) 48 2 1 0 140 50 142 144 146 Time (min) 148 150 2 1.5 1 2+ [Ca ]c, Z (µM) C 0.5 141 142 143 144 145 146 147 145 146 147 145 146 147 Time (min) V (mV) D –40 –50 –60 [Ins(1,4,5)P3]c, (µM) –70 141 142 143 144 Time (min) E 0.35 0.3 0.25 141 142 143 144 Time (min) Fig. 4. Synchronization of a cell pair. A two-cell system shows how synchrony can be achieved through voltage-dependent modulation of store release. (A, B) [Ca2+]c plot of cell 1 and cell 2 before (A) and after (B) coupling. (C, E) [Ca2+]c and [Ins(1,4,5)P3]c, respectively, for the two cells after they are coupled. Note that the membrane potentials (D) for both cells are same, owing to large electrical coupling. Note that changes in [Ins(1,4,5)P3]c for both cells follow changes in the membrane potential. Adapted from [10]. composed of a large number of Ca2+ store oscillators. In this simulation, the intrinsic frequencies of oscillators are different from each other, and as the [Ins(1,4,5)P3] is increased in the model tissue, a global synchronous rhythm emerges following events that grow from a noisy baseline (Fig. 5A). The above simulation outcome is very similar to what is observed in isolated gastric smooth muscle tissue. When gastric smooth muscle is freshly dissected and isolated, it usually remains quiescent, and membrane potential recordings display a noisy baseline. Confocal Ca2+ imaging records obtained during this time reveal asynchronous isolated Ca2+ events [8] similar to those seen in the simulated voltage recordings of Fig. 5B1. However, over time, these release events begin to synchronize and summate to larger events (Fig. 5B2), and finally a global synchronous rhythm emerges (Fig. 5B3). 282 We tested the potency of electrochemical coupling by running the same simulation but allowing no voltage-dependent modulation of Ca2+ store release. This was achieved by blocking voltage-dependent synthesis of Ins(1,4,5)P3. In this case, no global synchrony emerged, and the baseline remained noisy even though the cells were coupled both electrically and by diffusion of Ca2+ and Ins(1,4,5)P3 (chemical coupling). In fact, the outcome was very similar to what is seen when no coupling exists between the cells (achieved by deleting gap junctions in the simulation) [8,10]. This example indicates that: (a) voltage-dependent modulation of store release in electrically coupled cells is a very efficient long-range coupling mechanism; and (b) chemical coupling by itself is not sufficient to synchronize Ca2+ release events. In this regard, we note that a modeling study by Koenigsberger et al. [6] showed that diffusive coupling through Ca2+ is sufficient to FEBS Journal 277 (2010) 278–285 ª 2009 The Authors Journal compilation ª 2009 FEBS M. S. Imtiaz et al. V (mV) A Synchronization by voltage-modulated store release Lymphatic pacemaking –45 –50 –55 –60 –65 1 0 20 40 2 3 60 80 100 120 Time (min) 140 160 180 3 B 2 1 2 min 2 1 3 20 mV 10 s V (mV) C –55 –60 –65 50 V (mV) D 100 150 200 Time (min) 250 300 –62 –64 –66 0 20 40 60 80 100 120 Time (min) 140 160 180 Fig. 5. Synchronization of a cell population. (A) The emergence of synchronized global slow waves in a gap junction-coupled model cell syncytium. (B) The emergence of slow waves in guinea pig pyloric smooth muscle. Nifedipine (1 lM) was present throughout. The voltage scale bar applies to all records. Events marked with labeled arrows are shown on an expanded time scale. The resting membrane potential was )59 mV. Expanded regions 1, 2 and 3 are similar to events similarly marked in the model syncytium membrane potential in (A). (C) When voltage-dependent synthesis of Ins(1,4,5)P3 is blocked, no synchronous events arise in the model syncytium, even though all of the other parameters are the same as in (A). (D) Similarly, no synchronous events arise if gap junctions are blocked in the model syncytium, even though all the parameters are the same as in (A). Adapted from [37]. synchronize Ca2+ oscillations. However, their simulation entailed only a small number of cells. Our findings agree with those of Koenigsberger et al. for the case of a small number of cells that have similar intrinsic oscillatory frequencies and that are not separated by large distances, but their results do not apply to long-range coupling involving large numbers of cells. The electrochemical coupling of intracellular stores is found, with variations, in other systems as well. Below, we present some details that illustrate the same principles of pacemaking and synchronization mechanism in lymphatic smooth muscle. A rhythmic constriction–relaxation cycle is displayed by blood and lymphatic vessels, a phenomenon known as vasomotion. Lymphatic vessels are divided into chambers by interconnecting valves. Rhythmic constriction and relaxation of these chambers propels lymph fluid through the lymphatic vessels. The pacemaking mechanism underlying contractions of lymphatic smooth muscle has been found to be dependent on Ins(1,4,5)P3-receptor operated Ca2+ release from intracellular Ca2+ stores [19]. Spontaneous Ca2+ releases from Ins(1,4,5)P3 receptor-operated Ca2+ stores activate a transient inward current, causing a spontaneous transient depolarization. However, the amount of Ca2+ released from individual or small groups of stores is small, and results in spontaneous transient depolarizations that do not reach the threshold for opening L-type Ca2+ channels which underlie action potential and constriction. This mechanism can only be effective if there are cooperative interactions between the release cycles of the Ca2+ stores, as would be effected by stores interacting as coupled oscillators [4]. Indeed, this is highly likely to be the situation underpinning vasomotion in both blood and lymphatic vessels [5,6,9]. The mechanism operates on the same principles as outlined for gastrointestinal smooth muscle, but differs from it in that the ‘springs’ that couple the oscillators now rely on voltage coupling mediated by Ca2+ entry through L-type Ca2+ channels rather than voltage-dependent production of Ins(1,4,5)P3. Ca2+ oscillations in other cell types Gastrointestinal store-based pacemaker activity is, in fact, more complicated than considered so far, in that the pacemaker cells driving the slow waves are the ICCs [27–29]. These cells form networks in regions such as the myenteric plexus (i.e. ICC-MY) and intramuscularly within the smooth muscle (i.e. ICC-IM), interconnecting with each other and with adjacent smooth muscle. As a consequence, the dominant Ca2+ stores that underlie pacemaking reside in these cells [8,14]. However, whether this is the case may depend on the tissue. For example, the pacemaker activity that generates vasomotion in blood and lymphatic vessels, although Ca2+ store-based, may be driven by Ca2+ stores in the smooth muscle, as a role for ICC-like cells has yet to be confirmed [5,9,19]. In contrast, Ca2+ store-based pacemaking in the rabbit urethra is generated in ICC-like cells [13,30]. There is now evidence that sinoatrial cells that pace the heart also show Ca2+ store-based oscillation. This FEBS Journal 277 (2010) 278–285 ª 2009 The Authors Journal compilation ª 2009 FEBS 283 Synchronization by voltage-modulated store release M. S. Imtiaz et al. operates together with the classic membrane oscillator generated by voltage-dependent channels in the cell membrane to drive the heart [31,32]. It differs from the smooth muscle cell store oscillator in that it utilizes ryanodine receptor-operated rather than Ins(1,4,5)P3 receptor-operated Ca2+ stores. It remains to be seen whether Ca2+ stores have a role in the synchronization of sinoatrial nodal cells. However, in the heart muscle, increased Ca2+ store excitability can cause the emergence of unwanted pacemakers that result in pathological waves of contractions known as arrhythmias [33,34]. Indeed, this raises the question of why stores in the atrial and ventricular muscle do not normally synchronize, as they do in the pacemaker node. This is, of course, a very important feature of the heart, as otherwise the muscle systems themselves would have autonomous pacemaker capability. The reason for this needs to be explored, but there is a very interesting analogous circumstance in the stomach. Here, only the middle and lower sections of the stomach exhibit slow waves and associated rhythmic contractions; the upper region of the stomach (i.e. the gastric fundus) is nonrhythmic. As has been noted, slow waves are generated by stored Ca2+ release [14], a mechanism that requires long-range intercellular synchronization of oscillatory stored Ca2+ release [8]. The gastric fundus should exhibit slow waves, as it has abundant pacemaker cells (i.e. ICCs) that exhibit store Ca2+ release coupled to membrane depolarization [35]. However, coupling does not happen! The reason for this is that stores in this region lack a key component of their coupling mechanism, namely the feedback by which membrane depolarization causes stored Ca2+ release [35]. The consequence is that the coupling link that allows long-range store coupling is no longer functional, and hence store pacemaking cannot occur in this smooth muscle. Conclusion and future directions In this article, we have reviewed long-range signaling through Ca2+ release from intracellular Ca2+ stores, which is a key determinant of whether stores can produce sufficient synchrony to act as a pacemaker mechanism. Voltage-dependent coupling between Ca2+ stores is critical for such signaling, as it is several orders of magnitude stronger than chemical coupling through diffusion of Ca2+ and ⁄ or Ins(1,4,5)P3. In our model, electrochemical coupling was considered to occur by intercellular current flow through presumed gap junctions. However, such electrical coupling could also occur wholly or in part by capacitive coupling, as shown in the study of Yamashita [36] (see accompany284 ing review), and it will be interesting to determine the relative role of this mechanism. In summary, store-based pacemaking, whether operated by Ins(1,4,5)P3 receptors or by ryanodine receptors, has a role in a range of tissues where cells are electrically connected. The key for a functional pacemaker mechanism in such cell syncytia is that oscillatory store Ca2+ release generates inward currents and resultant depolarization, that the cellular network readily conducts currents, and that the conducted depolarization in turn leads to activation of other Ca2+ stores. This latter step could be mediated by depolarization-induced Ca2+ entry and ⁄ or production of Ins(1,4,5)P3 [9,25]. References 1 Daniel EE, Bardakjian BL, Huizinga JD & Diamant NE (1994) Relaxation oscillator and core conductor models are needed for understanding of GI electrical activities. Am J Physiol 266, G339–349. 2 Collins SM (1986) Calcium utilization by dispersed canine gastric smooth muscle cells. 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