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Am J Physiol Heart Circ Physiol 280: H272-H279, 2001;
0363-6135/01 $5.00
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Vol. 280, Issue 1, H272-H279, January 2001

Modulation of cardiac Na+ current by gadolinium, a blocker of stretch-induced arrhythmias

Gui-Rong Li and Clive M. Baumgarten

Department of Physiology, Medical College of Virginia, Virginia Commonwealth University, Richmond, Virginia 23298-0551


    ABSTRACT
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES

Gd3+ blocks stretch-activated channels and suppresses stretch-induced arrhythmias. We used whole cell voltage clamp to examine whether effects on Na+ channels might contribute to the antiarrhythmic efficacy of Gd3+. Gd3+ inhibited Na+ current (INa) in rabbit ventricle (IC50 = 48 µM at -35 mV, holding potential -120 mV), and block increased at more negative test potentials. Gd3+ made the threshold for INa more positive and reduced the maximum conductance. Gd3+ (50 µM) shifted the midpoints for activation and inactivation of INa 7.9 and 5.7 mV positive but did not alter the slope factor for either relationship. Activation and inactivation kinetics were slowed in a manner that could not be explained solely by altered surface potential. Paradoxically, Gd3+ increased INa under certain conditions. With membrane potential held at -75 mV, Gd3+ still shifted threshold for activation positive, but INa increased positive to -40 mV, causing the current-voltage curves to cross over. When availability initially was low, increased availability induced by Gd3+ dominated the response at test potentials positive to -40 mV. The results indicate that Gd3+ has complex effects on cardiac Na+ channels. Independent of holding potential, Gd3+ is a potent INa blocker near threshold potential, and inhibition of INa by Gd3+ is likely to contribute to suppression of stretch-induced arrhythmias.

lanthanides; mechanoelectrical feedback; mechanosensitive channels


    INTRODUCTION
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES

MYOCARDIAL STRETCH CONTRIBUTES to arrhythmogenesis by modulating cellular electrical activity (6, 13, 27, 31). Stretch induces transient depolarizations (SIDs) from phase 4 and premature beats, increases dispersion of repolarization, and reduces the threshold for fibrillation. Mechanoelectrical feedback is thought to result, at least in part, from activation of poorly selective stretch-activated cation channels (SACs) (21, 39). One argument favoring this conclusion is the effect of Gd3+, a trivalent lanthanide that blocks cation SACs (16, 41), on the response to stretch. Gd3+ suppresses SIDs and premature beats that accompany increased volume in isolated left ventricle (18, 34), aortic cross-clamping (36), or increasing intra-atrial pressure (37). Shortened action potential duration and increased dispersion of repolarization associated with stretch also are prevented by Gd3+ pretreatment (36). In addition, a volume-sensitive cation current activated by osmotic swelling (10) and in a tachycardia-induced dilated cardiomyopathy (11) is inhibited by Gd3+.

The utility of Gd3+ in establishing a role for SACs in stretch-induced arrhythmias depends on its specificity. Perhaps because Gd3+ is a lanthanide, concerns regarding specificity have focused on block of L- and T-type Ca2+ channels in heart (22, 24, 29) and other tissues (4, 23, 26). Besides being a potent Ca2+ channel blocker, La3+ also modulates Na+ current (INa) in neurons (1, 40), pituitary GH3 cells (2, 3), and cardiac myocytes (17, 32) in a complex manner. Less information is available about the effects of other lanthanides on INa. Gd3+ reduces INa and slows gating in myelinated Xenopus laevis axons (12), but its actions on the cardiac Na+ channel isoform are essentially unknown (7). Studies in heart are important, because block of INa by cations is isoform dependent, as shown for group 2B cations Cd2+ and Zn2+ (14).

This study examined whether block of cardiac Na+ channels by Gd3+ might contribute to its antiarrhythmic efficacy on stretch-induced ectopic activity. Gd3+ shifted activation and availability of Na+ conductance to more positive potentials, reduced maximum Na+ conductance (gmax), and slowed activation and inactivation kinetics. These effects made Gd3+ a potent blocker of cardiac INa, especially near threshold potential. Nevertheless, in some situations, Gd3+ paradoxically increased INa, an effect that could be explained by the positive shift of availability.


    MATERIALS AND METHODS
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES

Myocyte preparation and solutions. Rabbit ventricular myocytes were enzymatically dissociated (10, 25). Briefly, New Zealand White rabbits of either gender (2-3 kg) were anesthetized, and their hearts were quickly removed and placed in oxygenated Tyrode solution. Hearts were mounted on a Langendorff column and perfused with 37°C oxygenated Tyrode solution containing (mM) 140 NaCl, 5.4 KCl, 1 MgCl2, 2 CaCl2, 0.33 NaH2PO4, 10 glucose, and 10 HEPES (pH adjusted to 7.4 with NaOH). Then, after perfusion with Ca2+-free Tyrode solution for 5-10 min, hearts were digested with solution containing 0.5 mg/ml collagenase (type II, Worthington) and 1 mg/ml BSA (Sigma Chemical). Isolated myocytes were stored in high-K+ media containing (mM) 10 KCl, 10 KH2PO4, 120 potassium glutamate, 10 taurine, 1.0 MgSO4, 20 glucose, and 0.5 EGTA (pH adjusted to 7.2 with KOH) and used within 8 h.

Myocytes were placed in a chamber (~0.3 ml) on an inverted microscope and superfused with solution containing (mM) 5 NaCl, 135 CsCl, 1 MgCl2, 10 glucose, 0.5 CaCl2, 0.5 CoCl2, and 5 HEPES (pH adjusted to 7.4 with CsOH) at 21-22°C. Only quiescent, rod-shaped cells showing clear striations were selected for experiments.

Electrophysiology and data analysis. INa was recorded by the whole cell patch-clamp technique (Axopatch 200A, Axon Instruments). Data were acquired at 50 kHz, and command pulses were generated by a Digidata 1200B (Axon) controlled by pClamp 7 (Axon). Recordings were low-pass filtered at 5 kHz with an eight-pole Bessel filter and stored on hard disk.

Borosilicate glass (Corning 7740, 1.5 mm OD) patch pipettes were filled with (mM) 5 NaCl, 20 CsCl, 110 CsF, 1 MgCl2, 5 HEPES, 5 EGTA, and 5 Mg2ATP (pH adjusted to 7.2 with CsOH). Junction potentials were compensated before the pipette touched the cell. Series resistance (Rs) and capacitance were electronically compensated; Rs = 1.1 ± 0.2 MOmega (n = 30) after compensation. Care was taken to ensure that the voltage drop across Rs was <5 mV. Data were discarded when experiments showed any evidence of inadequate voltage control.

Nonlinear curve fitting was done in Clampfit (Axon) or Sigmaplot (SPSS). Surface potential was estimated for various bath solutions with the Grahame equation for the Gouy-Chapman screening model (19) with assumption of published values for surface charge density (12, 17); surface potentials in the presence and absence of Gd3+ were taken as the values giving the assumed surface charge density. Paired and unpaired Student's t-tests were used to evaluate differences between two means. ANOVA was used for multiple groups. P < 0.05 was considered to indicate significance. Group data are expressed as means ± SE.


    RESULTS
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES

Effect of Gd3+ on INa. Families of capacity- and leak-corrected INa elicited with 30-ms steps from -120 mV to between -80 and +40 mV are shown in Fig. 1, A and B. Inward and outward currents were substantially reduced by 50 µM Gd3+. The time course of block of INa by Gd3+ at -35 mV and recovery on washout are illustrated in Fig. 1C. Block reached a steady state after ~10 min, but recovery was biphasic and incomplete during the 10-min washout period. Incomplete recovery from block by Gd3+ also was reported for L-type Ca2+ channels (24). Block of peak INa was associated with slowing of activation and inactivation kinetics. In superimposed traces (Fig. 1D), slowing of kinetics is reflected as prolonged time to peak and crossing of current traces during inactivation.


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Fig. 1.   Gd3+ (50 µM) blocks Na+ current (INa) in ventricle. A: control; 30-ms steps from -120 mV to between -80 and +40 mV at 0.1 Hz. B: Gd3+; same cell as A. C: time course of block at -35 mV; washout was incomplete. D: INa at times (a-d) indicated in C. Gd3+ prolonged time to peak inward current and slowed inactivation.

The dose-response relationship for block of INa was obtained with 5-500 µM Gd3+ (Fig. 2). INa elicited by depolarization to -35 mV in Gd3+ was normalized by control INa in the same cell. On the basis of cell-by-cell fits, the Gd3+ concentration giving 50% block (IC50) at -35 mV was 47.8 ± 4.8 µM with a Hill coefficient of 1.27 ± 0.05 (n = 27 cells).


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Fig. 2.   Dose dependence of block of INa. INa with Gd3+ normalized by control (INa-Gd3+/INa-Cont), test potential (TP) = -35 mV, holding potential = -120 mV. Data fitted cell by cell to the following equation: INa-Gd3+/INa-Cont = 1/[1 + (C/IC50)b], where IC50 is concentration giving 50% inhibition, C is Gd3+ concentration, and b is Hill coefficient. IC50 was 47.8 ± 4.8 µM, and b was 1.27 ± 0.05 (n = 27 cells, 6 concentrations each). Fit to plotted mean data (solid line): IC50 = 40.6 µM; b = 1.07.

Modulation of INa by Gd3+ was voltage dependent and occurred by multiple mechanisms. Figure 3, A and B, shows the effect of 100 µM Gd3+. Inhibition of inward current was markedly greater than inhibition of outward current, and inactivation of outward current was significantly slowed at this concentration. Current-voltage (I-V) relationships recorded under control conditions and in 50 (n = 10) and 100 µM (n = 8) Gd3+ are plotted in Fig. 3C. Threshold for activation and voltage for peak inward current were shifted to more positive potentials, but the reversal potential was unaffected. Moreover, Gd3+ also caused a dose-dependent reduction in gmax; gmax decreased from 0.93 ± 0.11 mS/µF in control to 0.69 ± 0.09 and 0.40 ± 0.07 mS/µF in 50 and 100 µM Gd3+, respectively.


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Fig. 3.   Voltage dependence of block. Currents recorded as in Fig. 1. A: control. B: 100 µM Gd3+; same cell as in A. C: control current-voltage (I-V) relationships and with 50 and 100 µM Gd3+ (n = 7). D: fraction of current remaining (INa-Gd3+/INa-Control) as function of voltage, calculated from mean data in C.

To illustrate the voltage dependence of block, INa in Gd3+ normalized by control INa (IGd/ICont) is plotted as a function of test potential in Fig. 3D. Block was substantially greater at negative potentials. For example, 50 µM Gd3+ blocked 82% of INa at -55 mV, near threshold potential. This implies that the IC50 evaluated at -35 mV, 47.8 µM (Fig. 2), seriously underestimated the potency of Gd3+ for reducing INa near threshold potential. On the basis of block at -55 mV and a Hill coefficient of 1.27, the apparent IC50 near threshold potential was ~15 µM. On the other hand, the same concentration of Gd3+ blocked only 42% of current at -10 mV and 24% at +40 mV, implying IC50 values of 64 and 124 µM, respectively.

Voltage dependence of conductance and availability. The voltage dependence of the conductance activation variable (g/gmax) was determined from I-V relationships for each cell (Fig. 4A) and was fitted to the Boltzmann equation to obtain voltage for half-activation (V0.5) and slope factor (S). The voltage dependence of availability (I/Imax) was determined as illustrated in Fig. 4B and also fitted to the Boltzmann equation. Figure 4C shows that 50 µM Gd3+ shifted the midpoint for conductance and availability of INa to more positive potentials. V0.5 for activation shifted 7.9 mV, from -43.1 ± 1.5 mV in control to -35.2 ± 1.3 mV in Gd3+ (n = 7, P < 0.05). The shift of the availability curve was slightly less, 5.7 mV, from -82.8 ± 1.4 mV in control to -77.1 ± 1.2 mV in Gd3+ (n = 7, P < 0.05). In contrast, S values were not significantly altered. Values of S for conductance were -7.1 ± 0.5 and -8.9 ± 0.6 mV (n = 7, not significant) and for availability were 5.6 ± 0.6 and 5.3 ± 0.5 mV (n = 7, not significant) in control and Gd3+, respectively.


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Fig. 4.   Positive shift of activation and availability. A: I-V curves before and after 50 µM Gd3+ used to calculate activation (g/gmax, where g is conductance). Protocol as in Fig. 1. B: protocol and representative recordings used to assess availability (I/Imax). Currents (I) at -30 mV after 1-s conditioning pulses to between -140 and -50 mV were normalized by maximum current (Imax). C: voltage dependence of activation and availability in control and with 50 µM Gd3+ (n = 7). I/Imax and g/gmax were fitted to Boltzmann distribution: y = 1/{1 + exp[(Vm - V0.5)/S]}, where Vm is membrane potential, V0.5 is the midpoint, and S is slope. For activation, V0.5 and S were -43.1 ± 1.5 mV and -7.1 ± 0.5 mV in control and -35.2 ± 1.3 mV and -8.9 ± 0.6 mV in Gd3+. For availability, V0.5 and S were -82.8 ± 1.4 mV and 5.6 ± 0.6 mV for control and -77.1 ± 1.2 and 5.3 ± 0.5 mV in Gd3+.

Kinetics of activation and inactivation. Kinetics of activation and inactivation of inward INa were assessed as illustrated in Fig. 5A. Currents during 30-ms steps from -120 to -35 mV and superimposed monoexponential fits of activation and biexponential fits of inactivation are shown. Raw traces (Fig. 5A) and mean data show that Gd3+ significantly slowed the time constants for inactivation (tau h1 and tau h2; Fig. 5B) and activation (tau m; Fig. 5D) in a dose-dependent manner (n = 7, P < 0.01). Slowing of gating was relatively less at more positive potentials, however. In addition, the fraction of INa that underwent rapid inactivation was reduced by Gd3+ at 50 (P < 0.05) and 100 µM (P < 0.01). Figure 5C shows the voltage dependence of the fraction of INa that rapidly inactivates (A1/Atotal, where A1 is the amplitude of the fast component of inactivation and Atotal is the sum of the fast and slow components obtained from biexponential fits to the decay of INa). At -30 mV, for example, A1/Atotal decreased from 0.86 ± 0.03 in control to 0.78 ± 0.05 and 0.34 ± 0.08 in 50 and 100 µM Gd3+.


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Fig. 5.   Gd3+ slowed kinetics of activation and inactivation. A: INa on 30-ms steps to -35 mV from -120 mV in control and 50 µM Gd3+. Activation (tau m) and inactivation (tau h1 and tau h2) time constants were obtained from superimposed exponential fits. Left, bar at 0 pA/pF; right, steady-state current. B: tau h1 and tau h2 in control and 50 and 100 µM Gd3+ (n = 7) plotted as a function of test potential. C: fractional amplitude of fast component (A1/Atotal) plotted as function of test potential. Gd3+ significantly decreased A1/Atotal in a dose-dependent manner. D: tau m in control and 50 and 100 µM Gd3+ (n = 7) plotted as a function of test potential.

Kinetics of recovery from inactivation. Recovery of INa from inactivation was studied with a paired-pulse protocol. Superimposed currents and the time course of recovery are illustrated in Fig. 6. INa recovery was complete and well fitted by monoexponential functions with time constants of 5.9 ± 0.3 ms in control and 6.4 ± 0.4 ms in 50 µM Gd3+ (n = 8, not significant). This indicates that Gd3+ did not affect recovery of INa from inactivation at hyperpolarized potentials.


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Fig. 6.   Gd3+ did not affect recovery from inactivation. Kinetics of recovery assessed with paired 100-ms pulses (P1 and P2) to -30 mV from -120 mV at 0.1 Hz with varying P1-P2 intervals (inset). A: typical currents are superimposed. B: P2 current normalized by P1 current and plotted vs. P1-P2 interval. Recovery was fit with monoexponential functions; time constants were 5.9 ± 0.3 ms for control and 6.4 ± 0.4 ms for 50 µM Gd3+ (n = 8).

Holding potential-dependent effects of Gd3+. The positive shifts of the activation and availability curves (Fig. 4C) suggested that the effects of Gd3+ on INa would depend on resting potential or, under voltage clamp, on holding potential. Figure 7 compares families of currents and I-V relationships obtained with holding potentials of -90 mV (Fig. 7, A-C) and -75 mV (Fig. 7, D-F) under control conditions and in 50 µM Gd3+. These two holding potentials approximate the range of resting potential under physiological conditions. When membrane potential was held at -90 mV, Gd3+ reduced inward and outward INa, as previously shown when holding potential was set to -120 mV (Fig. 4). At a holding potential of -75 mV, however, Gd3+ increased INa at all potentials positive to -40 mV and produced a crossover of the control and Gd3+ I-V relationships (Fig. 7F). Similar results were obtained in five myocytes studied at both holding potentials. At a holding potential of -90 mV, 50 µM Gd3+ decreased maximum inward INa from 13.7 ± 1.5 to 9.1 ± 1.1 pA/pF (n = 5, P < 0.01) at -30 mV, whereas Gd3+ increased INa from 3.1 ± 0.5 to 4.3 ± 0.7 pA/pF (n = 5, P < 0.01) at a holding potential of -75 mV. As expected, however, reducing Na+ channel availability by holding at -90 or -75 mV, rather than -120 mV (Fig. 4), did not significantly affect the midpoint or slope factor of the activation curves in the presence or absence of Gd3+ (data not shown).


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Fig. 7.   Effect of physiological holding potential. INa with -90 and -75 mV holding potential (note 4-fold change in current scale) in control (A and D) and with 50 µM Gd3+ (B and E). I-V relationship (C and F) in control and with Gd3+. Gd3+ shifted threshold for INa activation positive in both cases, as previously shown with holding potential of -120 mV (Figs. 3 and 4). Gd3+ decreased INa at all test potentials with holding potential of -90 mV, as previously shown for -120 mV, but paradoxically increased INa positive to -40 mV with holding potential of -75 mV. Each cell (n = 5) was studied with and without Gd3+ at both holding potentials.

Although Gd3+ increased INa under some conditions, whether a depolarizations such as an SID initiates an action potential depends more on INa near threshold potential than on the maximum inward current that can be elicited. Gd3+ shifted the threshold for activation of INa positive and reduced INa at voltages near the threshold potential at all holding potentials examined: -75 and -90 mV (Fig. 7) as well as -120 mV (Figs. 3 and 4). For example, INa elicited at -50 mV was reduced from -3.6 to -0.7 pA/pF at holding potential of -90 mV (Fig. 7C) and from -0.8 pA/pF to undetectable at holding potential of -75 mV (Fig. 7F). This block of INa near threshold potential is expected to reduce excitability.


    DISCUSSION
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES

Gd3+ has complex effects on INa in rabbit ventricular myocytes and produced 1) a positive shift of activation and availability, 2) slowing of activation and inactivation kinetics, and 3) reduction of gmax. The positive shift of activation and decreased gmax combined to make Gd3+ a potent inhibitor of INa, especially near threshold potential.

Typically, 10-100 µM Gd3+ is used to block SACs and stretch-induced arrhythmias. At these concentrations, a significant reduction of INa and a positive shift of threshold potential is expected. Gd3+ was a more potent blocker of INa near threshold potential than at more positive voltages; IC50 was estimated as 15 µM at -55 mV and 48 µM at -35 mV. Voltage dependence of block arose in large part because Gd3+ shifted the voltage dependence of activation. Consequently, by virtue of its effects on Na+ channels, Gd3+ should be particularly effective at blocking ectopic activity arising from SIDs near threshold potential, and block of INa must be considered a possible antiarrhythmic mechanism before it can be concluded that suppression of stretch-induced electrical activity by Gd3+ implicates poorly selective cation SACs in the process. Because the response to stretch was not studied in the present experiments, conclusions regarding the relative importance of the proposed antiarrhythmic actions of Gd3+ (i.e., block of SACs or block of INa) cannot be drawn.

Gd3+ paradoxically increased INa at voltages positive to -40 mV when holding potential was reduced to -75 mV, whereas Gd3+ inhibited INa at all potentials when holding potential was -90 or -120 mV. Nevertheless, threshold for activation of INa was shifted positive at all holding potentials. This phenomenon arises when availability initially is low, because the Gd3+-induced shift enhances availability. Gd3+ doubled availability at -75 mV, from 0.20 to 0.41, and this outweighed the other actions of Gd3+ that reduce INa. A similar paradoxical stimulation of INa is likely with many interventions (e.g., divalent and other trivalent cations) that shift availability positive but otherwise block INa. Because analysis of INa usually is undertaken from holding potentials that provide full availability, this paradoxical stimulation is not well known. It may be functionally relevant in situations with reduced resting potential.

To our knowledge, the only previous study of the effect of Gd3+ on cardiac INa was by Bustamente (7), who studied three human atrial cells and reported that 100 µM Gd3+ decreased INa, slowed kinetics, and reduced membrane capacitance by 37%. The large reduction in capacitance over time is a confounding factor, however. We and others (12, 22, 29) did not note that Gd3+ decreased capacitance.

Gd3+ appears more potent than La3+ for shifting activation and, thereby, blocking cardiac INa near threshold. Gd3+ at 50 µM shifted the activation midpoint by 7.9 mV, whereas 95 µM La3+ shifted activation only 5 mV in Purkinje cells (17). The effects of Gd3+ on cardiac INa also can be compared with those reported in Xenopus node of Ranvier (12). The IC50 for block of INa at -10 mV, 74 µM, was similar to the 64 µM estimated here; 60 µM Gd3+ shifted the midpoints of activation and availability by 6 and 10 mV, respectively, in nerve, whereas 50 µM Gd3+ shifted these parameters by 7.9 and 5.7 mV in heart, and reduction of gmax in heart by 60% was approximately twofold greater than the decrease in peak Na+ permeability in nerve. Thus Gd3+ is a potent blocker of INa in mammalian cardiac muscle as well as amphibian peripheral nerve.

Mechanisms of block. Divalent and trivalent cations cause a positive shift in the voltage dependence of ion channel gating by screening or binding to negatively charged sites on the membrane's extracellular face, thereby altering surface potential (psi o) (19). The Grahame equation relates surface charge density (sigma , in e nm-2) to psi o (in mV)
&sfgr;<SUP>2</SUP>=<FR><NU>1</NU><DE>2.72</DE></FR> <LIM><OP>∑</OP><LL>k</LL></LIM> C<SUB><IT>k</IT></SUB> <FENCE>exp<FENCE><FR><NU><IT>−z<SUB>k</SUB>F&psgr;</IT><SUB>o</SUB></NU><DE><IT>RT</IT></DE></FR></FENCE><IT>−1</IT></FENCE> (1)
where Ck is concentration (in mol/l) of species k of valence zk, R is the gas constant, T is absolute temperature, and F is Faraday's constant (19). If it is assumed that sigma  is 0.72 e nm-2 in control bathing solution (12, 17) and that Gd3+ screens but does not bind (Gouy-Chapman-Stern model), 50 and 100 µM Gd3+ are expected to reduce psi o from -58.9 mV to -58.3 and -57.7 mV. The predicted positive shifts, 0.6 and 1.2 mV, are much less than the observed shifts of activation and availability (Fig. 4) and of the time constants for these processes (Fig. 5). This suggests that Gd3+ also must bind to charged sites within a Debye length of the voltage sensor. Binding of Gd3+ would reduce effective surface charge density and, thereby, psi o (Gouy-Chapman-Stern model), as previously argued to explain shifts in Na+ channel activation and availability with divalent and trivalent cations (19), including Gd3+ in nerve (12) and La3+ in heart (17). Estimation of the dissociation constant for the Gd3+-binding site interaction from the observed positive shifts is highly sensitive to assumptions regarding surface charge density and is not further addressed here.

All the effects of Gd3+ cannot be explained by altered psi o, whether by screening or binding. Although Gd3+ slowed tau m, tau h1, and tau h2 and reduced the rapid fraction of inactivation, it did not induce the parallel shift of the relationships along the voltage axis that is expected from a decrease in psi o only. Greater changes were observed at negative potentials, as is especially obvious at 100 µM Gd3+ (Fig. 5). In node of Ranvier, slowing of activation and inactivation was attributed in part to voltage-independent scaling of the gating parameters (12). This is equivalent to suggesting that binding Gd3+ alters the activation energy of gating transitions and, consequently, the rate constants at 0 mV. A similar effect of Gd3+ cannot be excluded in the present case.

It is likely that several factors contribute to the Gd3+-induced reduction of gmax. One possibility is that decreased psi o lowers the Na+ concentration at the pore mouth and thereby lowers conductance. The ratio of Na+ concentrations in Gd3+ to that in control ([Na+]oGd/[Na+]oCont) is given by the Boltzmann factor
<FR><NU>[Na<SUP><IT>+</IT></SUP>]<SUP>Gd</SUP><SUB>o</SUB></NU><DE>[Na<SUP><IT>+</IT></SUP>]<SUP>Cont</SUP><SUB>o</SUB></DE></FR><IT>=</IT>exp(<IT>−</IT><IT>zF</IT>&Dgr;&psgr;<SUB>o</SUB><IT>&cjs0823;  RT</IT>) (2)
where Delta psi o is the Gd3+-induced change of surface potential and z is the valence of Na+. With the assumption that Delta psi o at the pore mouth was 7.9 or 5.7 mV, the shifts in activation and availability, 50 µM Gd3+ decreased local Na+ concentration to 0.80 or 0.73 of control. This is quite similar to the ratio of gmax in 50 µM Gd3+ to that in control, 0.74. At the low extracellular Na+ concentration used in these experiments, conductance is nearly a linear function of extracellular Na+ concentration (33). Thus the data suggest that a reduction in psi o can explain most of the reduction in gmax. A direct estimate of Delta psi o at the pore mouth is not available, however, and it is uncertain whether Delta psi o is the same at the pore mouth as for gating.

An alternative mechanism for reduction in gmax by Gd3+ is open channel block. A nearly voltage-independent open channel block by La3+ was described in cardiac Purkinje cells and modeled as La3+ binding within the pore at an electrical distance (delta ) ~0.04 from the outside with a dissociation constant of 500 µM (32). A similar process might contribute to the reduction of gmax in the present study but was not investigated.

Utility of Gd3+ as a selective blocker of SACs. After Yang and Sachs (41) reported block of SACs by Gd3+, Gd3+ was widely adopted as a tool to study mechanogated channels (16, 21, 29, 37) and stretch-induced arrhythmias (18, 34, 36). As recognized in the original report (41) and subsequent publications (9, 16, 22, 29), care must be taken in interpreting experiments, because Gd3+ can modulate a number of channels. Besides its effects on Na+ channels in heart and nerve (12), Gd3+ also is a potent blocker of Ca2+ channels in cardiac (22, 24, 29), neuronal (23, 26), and pituitary cells (4). Gd3+ also inhibits certain K+ and Cl- channels. In guinea pig ventricular myocytes, Gd3+ blocks the rapid component of the delayed rectifier, IKr, but not the slow component, IKs, or the inward rectifier, IK1 (20, 28). These effects are similar to those of La3+, which inhibits IKr and shifts the activation IKs without reducing its gmax (30). Delayed rectifier K+ current in nerve also is blocked by Gd3+ (12). Swelling-induced, Ca2+-dependent activation of a Cl- current in embryonic cultured chick heart myocytes is inhibited by Gd3+ (15), as is activation of endogenous Ca2+-activated Cl- current in Xenopus oocytes (38). On the other hand, swelling-activated Cl- current in rabbit ventricle is not affected by Gd3+ (10). Finally, Gd3+ blocks a lysolipid-induced time-independent inward current carried largely by Na+ in ventricle (8) and decreases leakage current in nerve (12).

In view of these multiple actions, one may reasonably question whether suppression of a stretch-induced arrhythmia by Gd3+ is sufficient to conclude that SACs are responsible. For stretch-induced depolarizations arising from a well-polarized phase 4, the block of INa by Gd3+ is expected to be a critical factor in determining whether stretch elicits an action potential. Clearly, a more selective blocker would be advantageous to characterize the role of SACs in arrhythmias, and one recently was identified. Suchyna et al. (35) found that GsMTx4, a protein purified from spider venom (Grammostola spatulata, recently reclassified Phrixotricus spatulatus), inhibits cation SACs in neurons and cardiac myocytes. Importantly, GsMTx4 is effective at counteracting stretch-induced vulnerability to atrial fibrillation (5).

Conclusions. The present observations provide strong evidence that Gd3+ inhibits INa in mammalian cardiac myocytes at concentrations used to block SACs. The positive shift in the voltage dependence of activation and reduction in gmax combine to make Gd3+ a potent inhibitor of INa near threshold potential. Therefore, suppression of stretch-induced arrhythmias by Gd3+ may not be sufficient evidence to conclude that SAC activation is responsible for altered cardiac rhythm.


    ACKNOWLEDGEMENTS

This work was supported by National Heart, Lung, and Blood Institute Grant HL-46764.


    FOOTNOTES

Portions of this work have appeared in abstract form (Circulation 100 Suppl I: I-280, 1999; Biophys J 78: 472A, 2000).

Address for reprint requests and other correspondence: C. M. Baumgarten, Dept. of Physiology, Medical College of Virginia, 1101 E. Marshall St., Richmond, VA 23298-0551 (E-mail:baumgart{at}hsc.vcu.edu).

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.

Received 12 May 2000; accepted in final form 2 August 2000.


    REFERENCES
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
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Am J Physiol Heart Circ Physiol 280(1):H272-H279
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