| Fast lidocaine block of cardiac and skeletal muscle sodium channels: one site with two routes of access Biophysical Journal, Volume 65, Issue 1, 1 July 1993, Pages 80-90 G.W. Zamponi, D.D. Doyle and R.J. French Abstract We have studied the block by lidocaine and its quaternary derivative, QX-314, of single, batrachotoxin (BTX)-activated cardiac and skeletal muscle sodium channels incorporated into planar lipid bilayers. Lidocaine and QX-314, applied to the intracellular side, appear to induce incompletely resolved, rapid transitions between the open and the blocked state of BTX-activated sodium channels from both heart and skeletal muscle. We used amplitude distribution analysis (Yellen, G. 1984. J. Gen. Physiol. 84:157–186.) to estimate the rate constants for block and unblock. Block by lidocaine and QX-314 from the cytoplasmic side exhibits rate constants with similar voltage dependence. The blocking rate increases with depolarization, and the unblocking rate increases with hyperpolarization. Fast lidocaine block was virtually identical for sodium channels from skeletal (rat, sheep) and cardiac (beef, sheep) muscle. Lidocaine block from the extracellular side occurred at similar concentrations. However, for externally applied lidocaine, the blocking rate was voltage-independent, and was proportional to concentration of the uncharged, rather than the charged, form of the drug. In contrast, unblocking rates for internally and externally applied lidocaine were identical in magnitude and voltage dependence. Our kinetic data suggest that lidocaine, coming from the acqueous phase on the cytoplasmic side in the charged form, associates and dissociates freely with the fast block effector site, whereas external lidocaine, in the uncharged form, approaches the same site via a direct, hydrophobic path. Abstract | PDF (1119 kb) |
| Isoform-Specific Lidocaine Block of Sodium Channels Explained by Differences in Gating Biophysical Journal, Volume 78, Issue 1, 1 January 2000, Pages 200-210 H. Bradley Nuss, Nicholas G. Kambouris, Eduardo Marbán, Gordon F. Tomaselli and Jeffrey R. Balser Abstract When depolarized from typical resting membrane potentials ( ∼ −90mV), cardiac sodium (Na) currents are more sensitive to local anesthetics than brain or skeletal muscle Na currents. When expressed in oocytes, lidocaine block of hH1 (human cardiac) Na current greatly exceeded that of 1 (rat skeletal muscle) at membrane potentials near , whereas hyperpolarization to −140mV equalized block of the two isoforms. Because the isoform-specific tonic block roughly parallels the drug-free voltage dependence of channel availability, isoform differences in the voltage dependence of fast inactivation could underlie the differences in block. However, after a brief (50ms) depolarizing pulse, recovery from lidocaine block is similar for the two isoforms despite marked kinetic differences in drug-free recovery, suggesting that differences in fast inactivation cannot entirely explain the isoform difference in lidocaine action. Given the strong coupling between fast inactivation and other gating processes linked to depolarization (activation, slow inactivation), we considered the possibility that isoform differences in lidocaine block are explained by differences in these other gating processes. In whole-cell recordings from HEK-293 cells, the voltage dependence of hH1 current activation was ∼20mV more negative than that of 1. Because activation and closed-state inactivation are positively coupled, these differences in activation were sufficient to shift hH1 availability to more negative membrane potentials. A mutant channel with enhanced closed-state inactivation gating (1-R1441C) exhibited increased lidocaine sensitivity, emphasizing the importance of closed-state inactivation in lidocaine action. Moreover, when the depolarization was prolonged to 1s, recovery from a “slow” inactivated state with intermediate kinetics (I) was fourfold longer in hH1 than in 1, and recovery from lidocaine block in hH1 was similarly delayed relative to 1. We propose that gating processes coupled to fast inactivation (activation and slow inactivation) are the key determinants of isoform-specific local anesthetic action. Abstract | Full Text | PDF (217 kb) |
| State-dependent block underlies the tissue specificity of lidocaine action on batrachotoxin-activated cardiac sodium channels Biophysical Journal, Volume 65, Issue 1, 1 July 1993, Pages 91-100 G.W. Zamponi, D.D. Doyle and R.J. French Abstract We have identified two kinetically distinct modes of block, by lidocaine, of cardiac sodium channels, activated by batrachotoxin and incorporated into planar lipid bilayers. Here, we analyze the slow blocking mode which appears as a series of nonconducting events that increase in frequency and duration with increasing lidocaine concentrations. This type of block occurred rarely, if at all, for the skeletal muscle sodium channel subtype. Kinetic analysis showed that a linear open-closed-blocked model is sufficient to account for the major features of our data. Slow block occurs from a long closed state that is a distinguishing characteristic of cardiac channels under these conditions. Slow block showed no significant voltage dependence in the range of -60 to -20 mV for which the detailed kinetic analysis was performed, and was not elicited by application of the permanently charged lidocaine derivative QX-314. By contrast, the fast block, described in the companion paper, results from drug binding to the open state, and is similar for cardiac and skeletal muscle sodium channels. Application of trypsin to the cytoplasmic end of the channel eliminates both the spontaneous, long, gating closures and slow block. Thus, the lidocaine-sensitive closed state of batrachotoxin-activated cardiac sodium channels exhibits a protease susceptibility resembling that of the inactivated state of unmodified sodium channels. It is the slow block caused by lidocaine binding to this closed state that underlies the channel-subtype specificity of lidocaine action in our experiments. Abstract | PDF (916 kb) |
Copyright © 2007 The Biophysical Society. All rights reserved.
Biophysical Journal, Volume 93, Issue 12, 4209-4224, 15 December 2007
doi:10.1529/biophysj.107.104794
Channels, Receptors, and Electrical Signaling
Julia Szendroedi*, 1, Walter Sandtner*, 1, Touran Zarrabi*, Eva Zebedin*, Karlheinz Hilber*, Samuel C. Dudley†, Harry A. Fozzard‡ and Hannes Todt*,
, 
* Center for Biomolecular Medicine and Pharmacology, Institute of Pharmacology, Medical University of Vienna, Vienna, Austria
† Division of Cardiology, Emory University, Atlanta, Georgia, and the Atlanta Veterans Administration Hospital, Decatur, Georgia
‡ University of Chicago, Chicago, Illinois
Address reprint requests to Hannes Todt, Center for Biomolecular Medicine and Pharmacology, Institute of Pharmacology, Medical University of Vienna, Waehringerstrasse 13A, A-1090 Vienna, Austria. Tel.: 43-1-4277-64120Voltage-gated Na+ channels are key players in the regulation of excitability in nerve and muscle. One mechanism by which excitability may be modulated is the entry of these channels into slow inactivated states upon depolarization. When slow inactivated channels are repolarized they do not recover until hundreds of milliseconds or even several hundred seconds have elapsed, thereby causing prolonged refractoriness.
Defective slow inactivation in voltage-gated Na+ channels has been associated with a number of disease states of the central nervous system 1,2,3, skeletal muscle 4,5,6, and the heart 7,8.
Many compounds alter the function of ion channels by modulation of their gating behavior 9. Modification of gating may arise from high-affinity binding to a specific state of the channel, resulting in stabilization of the high-affinity state with respect to low-affinity states 10,11. One possibility by which such stabilization may be envisioned on a molecular basis was first reported for quaternary ammonium compounds in voltage-gated K+ channels: Clay Armstrong proposed that a compound bound to the inner pore prevented normal closure of the activation gate (“foot-in-the-door”) and that channels could close only after the drug dissociated from its binding site 12. A similar mechanism can also be operative at the outer vestibule of ion channels: In Shaker-type K+ channels (Kv1) external tetraethylammonium and external K+ ions compete with an inactivation process (C-type inactivation) by a foot-in-the-door mechanism, giving rise to the idea that C-type inactivation is produced by a constriction or partial collapse of the outer vestibule of the channel 13,14,15,16,17.
μ-Conotoxin GIIIA (μ-CTX) interacts with voltage-gated Na+ channels by plugging the outer vestibule 18,19. Investigation of possible kinetic effects of this toxin has long been prevented by the slow off-rate of the compound. However, the construction of mutant derivatives of μ-CTX, which act as partial blockers, recently enabled assessment of the gating behavior in the blocked state 20,21,22. Using this approach we were able to demonstrate that μ-CTX R13Q interacts with a very stable inactivated state, which we refer to as “ultraslow inactivation” (IUS). Thus, when μ-CTX R13Q was bound, both the amplitude and the time constant of ultraslow recovery were significantly reduced 21. Superficially this mode of action was reminiscent of the interaction of K+ and of tetraethylammonium with Shaker K+ channels 15 suggesting that, similar to C-type inactivation in Shaker K+ channels, IUS results from a constriction of the outer vestibule. Other forms of slow inactivation in voltage-gated Na+ channels have also been associated with a closure of the outer vestibule 23,24,25,26,27,28,29,30,31.
On the other hand, the likelihood of entry into IUS was dramatically enhanced if a key residue in the selectivity filter of the rNaV1.4 channel, K1237, was replaced by a glutamic acid 21. In addition to changing the gating behavior, mutations at this site also severely affected ion selectivity, allowing for the permeation of both K+ and Ca2+ ions as well as enabling the passage of large organic cations like choline 32,33,34,35,36,37. Hence, the mutation K1237E most likely increased the diameter of the selectivity filter rather than causing a constriction. This prompted us to propose a widening rather than a constriction of the outer vestibule as the molecular mechanism underlying IUS38: If IUS is indeed produced by a widening of the outer vestibule, then inhibition of IUS by μ-CTX R13Q most likely results from a stabilizing action on the structure of the channel. Hence, the binding of the toxin to the external vestibule may impede the widening of the vestibule by acting as a “splint in the vestibule” 21. However, whereas the mutation which greatly enhanced the likelihood of entry into IUS was located at the selectivity filter of the channel (K1237E), μ-CTX has been shown to mainly interact with residues more external to this site 18,19,39,40,41,42,43, suggesting that IUS encompasses a broad rearrangement of the outer vestibule. In addition, widening of the outer vestibule fails to explain why the channel is nonconducting. A possible explanation is found in experiments showing that lidocaine bound in the inner pore also accelerates recovery from IUS44. Perhaps the failure of conduction is a tilting of the pore lining such that the inner pore is blocked.
The aim of this study was to explore whether IUS can be modulated by a direct interaction between a molecule and the site 1237. For this purpose we tested the effect of binding Cd2+ ions to a cysteine engineered to this site. We found Cd2+ to substantially accelerate recovery from IUS without affecting entry into this state. We suggest that, during recovery, Cd2+ ions enter the pore in a voltage-dependent manner and bind in a coordinative manner to one or more sites at the level of the selectivity filter. This binding of Cd2+ promotes a constriction of the outer vestibule which, in turn, results in a weakening of the interaction between the selectivity filter and the S6 segment, thereby speeding recovery from IUS. Thus, rather than acting as a foot-in-the-door, Cd2+ ions may “kick the door” and close the gate responsible for IUS (“foot-on-the-door”).
A detailed description of materials and methods is given in our previous work 22.
Detailed methods for the mutagenesis have been published previously 18,21,45.
All experiments except those summarized in Figure 8C were performed using the two-electrode voltage clamp technique in Xenopus laevis oocytes. Stage V and VI Xenopus laevis oocytes were isolated from female frogs (NASCO, Ft. Atkinson, WI), washed with Ca2+-free solution (90mM NaCl, 2.5mM KCl, 1mM MgCl2, 1mM NaHPO4, and 5mM HEPES titrated to pH 7.6 with 1N NaOH), treated with 2mg/ml collagenase (Sigma, St. Louis, MO) for 1.5h and had their follicular cell layers manually removed. As judged from photometric measurements, ∼50–100ng of complementary RNA (cRNA) was injected into each oocyte with a Drummond microinjector (Broomall, PA). Either native or mutant α subunit cRNA was mixed with rat brain β1 cRNA at a molar ratio of 1:1. Oocytes were incubated at 17°C for 12h to 3 days before examination.
Recordings were made in the two-electrode voltage clamp configuration using a TEC 10CD clamp (npi electronic, Tamm, Germany). For accurate adjustment of the experimental temperature (18°C±0.5°C) an oocyte bath cooling system (HE 204, Dagan, Minneapolis, MN) was used. Oocytes were placed in recording chambers in which the bath flow rate was ∼100ml/h, and the bath level was adjusted so that the total bath volume was <500μl. Electrodes were filled with 3M KCl and had resistances of <0.5MΩ. Using pCLAMP6 software (Axon Instruments, Foster City, CA), data were acquired at 71.4kHz after low-pass filtration at 2kHz (−3dB). Recordings were made in a bathing solution that consisted of (in mM): 90 NaCl, 2.5 KCl, 1 BaCl2, 1 MgCl2, and 5mM HEPES titrated to pH 7.2 with 1N NaOH. BaCl2 was used as a replacement for CaCl2 to minimize Ca2+-activated Cl− currents. In some experiments [Na+]o was reduced by equimolar replacement with N-methyl-D-glucamine-chloride. Lidocaine was obtained from Sigma. The derivative of μ-CTX, R13Q, in which arginine 13 is replaced by a glutamine, was made as previously described 46. To examine the modification of K1237C channels by Ag+, AgNO3 was added to the bathing solution at a concentration of 500nM. Due to high concentration of Cl− ions in the bath solution, the concentration of free Ag+ ions is limited by the low solubility of AgCl. To determine the final concentration of Ag+ we first considered the temperature dependence of the solution product (Ksp) of AgCl. Reported values of the Ksp are 2.54×10−11, 7.05×10−11, 1.78×10−10, 4.16×10−10, 6.17×10−10, and 1.32×10−9mol2l−1 at temperatures of 5°C, 15°C, 25°C, 35°C, 40°C, and 50°C, respectively 47. The temperature dependence of these Ksp values could be well fitted (R2=0.99) by a single exponential equation of the form
![]() | (1) |
![]() | (2) |
![]() | (3) |
is the ion size parameter and I is the ionic strength (i.e., 103mM for the bathing solution). For the calculation, the following values were used 47: A=0.507, B=0.328,
(Ag+)=2.5Å,![]() | (4) |
ions were not considered because of their low concentration in comparison to Cl− ions. Rearrangement of Eq. (4) yields an ionic activity of Ag+ of 2.19nM. This low activity was sufficient for the irreversible modification of the thiolate group of the cysteine side chains.To determine the off-rate of Cd2+ from K1237C channels (see Figure 8C), experiments were performed using the whole-cell patch-clamp recording technique. TsA201 cells were grown in Dulbecco’s modified Eagle’s medium supplemented with 10% fetal bovine serum and 20units/ml each of penicillin and streptomycin (Gibco, Gaithersburg, MD). Cells were maintained at 37°C in a humid atmosphere containing 5% CO2. Before recording, cells were dissociated from their substrate by treatment with a 0.25% trypsin solution (Gibco) for ∼2min, pelleted, resuspended in bath solution, and allowed to settle to the bottom of the recording chamber. Channel DNA was transiently transfected into tsA201 cells using a calcium phosphate transfection system (Gibco).
Na+ currents were recorded using an Axopatch 200B patch-clamp amplifier (Axon Instruments) as in Zebedin et al. 48. Recording was begun ∼10min after whole-cell access was attained to minimize time-dependent shifts in gating. Pipettes were formed from aluminosilicate glass (AF150-100-10; Science Products, Hofheim, Germany) with a P-97 horizontal puller (Sutter Instruments, Novato, CA), heat polished on a microforge (MF-830; Narishige, Tokyo, Japan), and had resistances between 1 and 2MΩ when filled with the recording pipette solution (105mM CsF, 10mM NaCl, 10mM EGTA, 10mM HEPES, pH=7.3). Peak current amplitudes equaled −1.2±0.4nA. Series resistance was minimized (>80%–90%) using the Axoclamp 200B device. As such the uncompensated voltage error across the pipette was calculated to be 3.2±0.3mV. The bath solution consisted of (in mM) 140 NaCl, 2.5 KCl, 1 CaCl2, 1 MgCl2 10 HEPES. Voltage-clamp protocols and data acquisition were performed with pclamp 6.0 software (Axon Instruments) through a 12-bit A-D/D-A interface (Digidata 1200; Axon Instruments). Data were low-pass filtered at 2kHz (−3dB) and digitized at 10–20kHz.
The external solution containing Cd2+ was applied via a DAD-12 drug application device (Adams & List, Westbury, NY). This superfusion system delivers buffers from 12 reservoirs under pressure (200–400mm H2O) via a capillary with an inner diameter of ∼100μm and permits a complete exchange of solutions surrounding the cells under investigation within 100ms 49.
Data evaluation. The time courses of recovery from IUS of normalized peak inward currents were fit with the double exponential function:
![]() | (5) |
The time course of entry into IUS was fitted with the monoexponential function:
![]() | (6) |
To determine the dissociation constant (KD) of Cd2+ from Na+ channels, 10-ms test pulses to −20mV (Vh=−120mV) were applied at 20-s intervals during Cd2+-free conditions and during superfusion with various concentrations of Cd2+. Data plots of the fractional block as a function of Cd2+ concentration were then fitted with the Hill equation:
![]() | (7) |
Steady-state inactivation data were fitted with a Boltzmann function
![]() | (8) |
To determine the voltage-dependence of block by Cd2+ ions, the following equation was fitted to the data points in the inset to Figure 9B50:
![]() | (9) |
Curve fitting was performed using ORIGIN 7.5 (MicroCal Software, Northampton, MA). Kinetic modeling was carried out using ModelMaker software (Cherwell Scientific, Oxford, UK). Data are expressed as mean±SE. Statistical comparisons were made using the two-tailed Student’s t-tests or one-way ANOVA for comparison of more than two groups. A P<0.05 was considered significant.
Amino acid replacement of the lysine at position 1237 in the selectivity filter of the rNaV1.4 channel by glutamate, serine, and alanine substantially enhances the likelihood of entry into IUS during long depolarizations (>100s; 21). To further explore the role of the nature of the amino acid and of charge at site 1237 in the modulation of IUS, we engineered a cysteine to site 1237. As shown in Figure 1AB, recovery of peak inward currents from a 300-s conditioning pulse to −20mV took several minutes. The time course of recovery could be fitted with two exponentials yielding time constants of ∼10s and ∼100s (Table 1, “0μM”). The smaller time constant most likely represents recovery from slow inactivation (IS; 51, whereas the larger time constant is typical for recovery from IUS. The amplitude of the ultraslow component of recovery (A2 in Table 1) suggests that ∼70% of K1237C channels enter into IUS during the 300-s depolarization to −20mV. These time constants and amplitudes are similar to those previously reported for the other mutations at site 1237, i.e., K1237E, K1237S, and K1237A 21,38. By contrast <20% of wild-type channels, or channels carrying the charge-conservative mutation K1237R, recover from IUS after a 300-s depolarization 21. Therefore, a positive charge at site 1237 appears to be essential for the prevention of entry into IUS.
| Table 1 Parameters of recovery from IUS in K1237C |
| [Cd2+] | 0μM (n=9) | 10μM (n=7) | 20μM (n=6) | 30μM (n=6) | 50μM (n=9) | ||
|---|---|---|---|---|---|---|---|
| τ1(s) | 10.24±1.0 | 6.9±0.5 | 6.6±0.7 | 5.2±0.7* | 8.4±1.1 | ||
| τ2 (s) | 145.0±10.2 | 70.2±4.9† | 55.6±2.9† | 32.5±3.3† | — | ||
| A1 | 0.27±0.07 | 0.26±0.02 | 0.32±0.03 | 0.76±0.04† | 0.87±0.02† | ||
| A2 | 0.73±0.07 | 0.74±0.02 | 0.64±0.02 | 0.24±0.04‡ | — | ||
| The values represent the results of fitting Eq. (5) to the data points in Figure 2D. P-values vs. 0μM: |
| * P<0.005. † P<0.00001. ‡ P<0.00005. |
Development of IUS in K1237C was also extremely slow (τ=299.0±22.0s), and IUS approached unity after ∼600s, indicating that IUS is absorbing in K1237C (Figure 1C). Thus, replacement of lysine by cysteine at site 1237 strongly favored entry into IUS.
μ-CTX is a potent blocker of the outer vestibule of the skeletal muscle Na+ channel 18, but the mutant μ-CTX R13Q only partially blocks the outer vestibule, allowing for flow of ∼30% residual current in the blocked state 20. This property allows the investigation of kinetic changes when μ-CTX is fully bound to the channel. In an earlier report we presented evidence that binding μ-CTX R13Q to the outer pore substantially accelerated the time course of recovery from IUS after prolonged depolarizations in K1237E 21. Here, we test whether μ-CTX R13Q had a similar effect on IUS in K1237C. In the presence of 27μM μ-CTX R13Q a significantly smaller fraction of K1237C channels appeared to be in IUS at the end of prolonged depolarizations (Figure 2A).
The binding site of μ-CTX involves residues in the P-loops located extracellularly to the selectivity filter 18,19. On the other hand, the mutation that gives rise to IUS is located within the selectivity filter ring (site 1237). The fact that μ-CTX interacts with IUS despite no direct interaction with site 1237 suggests that IUS involves a broad rearrangement of the outer vestibule. Therefore, it appeared of to be of interest whether an interaction at the level of the selectivity filter can also interfere with IUS.
Cd2+ ions strongly interact with the sulfhydryl groups of cysteine residues 52. Therefore, we sought to investigate whether binding Cd2+ to C1237 results in a modulation of IUS. Such an interaction would tend to restore the positive charge to the selectivity filter that was lost when lysine was removed. First, we tested whether the construct K1237C binds Cd2+ ions with higher affinity than wild-type channels, as would be expected if the engineered cysteine formed a new binding site for Cd2+ ions. Oocytes expressing wild-type and K1237C channels were superfused with different concentrations of Cd2+, and the fractional block of maximal inward Na+ currents at holding potential −120mV was determined. Short depolarizing steps were used at slow rates to avoid entry of channels into slow or ultraslow inactivated states. Plots of fractional block as a function of Cd2+ concentration were fitted with Hill equations (Eq. (7)), yielding KD values of 338.9±10.3μm for wild-type and 35.0±1.8μm for K1237C (P<0.001; Figure 2B). The Hill factors were 1.2±0.05 for wild-type and 1.2±0.09 (not significant; n.s.) for K1237C, suggesting a 1:1 binding stochiometry. These dissociation constants are similar to those determined previously in this mutant 34,36. On the other hand, the low KD of block by Cd2+ in the K1237C mutation could have been produced by a steric effect due to replacement of the lysine at site 1237 by a different amino acid. However, this appears unlikely because replacement of lysine 1237 by serine did not give rise to a high-affinity binding site for Cd2+ (see below, Figure 3A). Thus, the mutation K1237C created a high-affinity binding site for Cd2+ that resulted in block of current.
To test whether IUS in K1237C is modulated by binding of Cd2+ ions, we monitored recovery from IUS during a Cd2+-free control and during subsequent superfusion with 50μM Cd2+(Figure 2C). As shown in Figure 2D, Cd2+ dramatically altered the time course of recovery from IUS: both amplitude and time constant of recovery from IUS decreased as a function of the concentration of Cd2+ (Figure 2D, Table 1). At the highest concentration of 50μM Cd2+, the time course of recovery after a 300-s depolarizing pulse to −20mV of K1237 channels was indistinguishable from wild-type (data not shown, but see Hilber et al. 22.
The question arises, however, whether the modulation of IUS by Cd2+ ions resulted from interaction with C1237 or with some other superficial binding site. If the modulation of channel kinetics by Cd2+ resulted from interaction with site 1237, then Cd2+ should have had no kinetic effect on mutations at this site that do not increase binding affinity for Cd2+. Therefore, we tested the effect of Cd2+ ions on the mutant K1237S. When depolarized for 300s, ∼60% K1237S channels entered into IUS as judged from the amplitude of the slower component of recovery 21. The affinity of Cd2+ ions to K1237S channels was similar to wild-type, suggesting that Cd2+ did not bind with high affinity to the selectivity filter of K1237S channels (Figure 3A). Superfusion with 300μM Cd2+ did not affect the time course of recovery from IUS in K1237S (Figure 3B). This supports the interpretation that the modulatory action of Cd2+ ions on IUS in K1237C channels indeed occurs by interaction with C1237.
In the experiments shown in Figure 1 and Figure 2 and Figure 3 and Figure 5 and Figure 6, and 7, we assessed the time course of recovery from IUS by repetitive 20-ms test pulses at 20-s intervals after the conditioning prepulse. Superfusion with Cd2+ reduced the time until currents reached steady-state conditions in K1237C channels in a concentration-dependent fashion (Figure 2CD). However, such apparent acceleration of recovery could have been recovery from the cumulative use-dependent block by Cd2+ ions during the test pulses applied to monitor recovery from IUS. The combination of unchanged ultraslow recovery and cumulative block may have artifactually resulted in an acceleration of the recovery process. Therefore we tested whether K1237C channels exposed to 50μM Cd2+ recovered completely during the interval between test pulses. We determined the time course of recovery from a 1-s depolarization to −20mV. The duration of this depolarization was substantially longer than the test pulse duration in the protocols that tested recovery from IUS. Thus, even slow binding of Cd2+ to inactivated channels would be detected by this protocol. Fig. 4 shows that recovery from inactivation elicited by a single 1-s pulse was complete after ∼5s. Thus, the interval of 20s between test pulses was sufficient to avoid development of cumulative block during the recovery period.
As shown in Figure 2AB, the time course of recovery of K1237C channels from a 300-s conditioning prepulse can be fitted with two exponentials, representing the recovery of at least two populations of channels (Table 1). If there is no interconversion between these populations (i.e., channels residing in slow and ultraslow inactivation, see above), the acceleration of recovery produced by Cd2+ may be the result of selective block of the fraction of channels determined to enter into IUS. To explore this question we tested the effect of irreversible block of the C1237 site on the time course of recovery from IUS. Ag+ ions react with sulfhydryl groups to form a strong Ag+-S bond 53. If the acceleration of recovery from IUS by Cd2+ resulted from simple elimination of the population of ultraslow inactivating channels, then irreversible block by Ag+ should have reproduced this phenomenon. As shown in Fig. 5, superfusion with ∼2 nM Ag+ did not affect IUS despite blocking ∼50% of channels.
Furthermore, as shown in Figure 1C entry into IUS approaches unity after ∼600s. This indicates that all channels have the potential to enter into IUS, provided the conditioning pulse is long enough. This argues against the presence of distinct channel populations without interconversion. Thus, modulation of IUS results from dynamic interaction of Cd2+ ions with the pore of the K1237C channels. Cd2+ appears to bind and unbind faster than the rates of the inactivation processes, achieving an equilibrium with each inactivation state.
Lowering the concentration of Na+ ions in the pore has been shown to promote entry into slow (not ultraslow) inactivation 24,54. If we assume a linear kinetic scheme in which IUS is reached via a slow inactivated state (IS), then lowering of the concentration of Na+ ions in the pore may stabilize slow inactivation and prevent further transitions from IS to IUS. If binding Cd2+ ions in the pore results in depletion of Na+ ions from the pore, the reduction in IUS by Cd2+ may be a consequence of this depletion and the resulting stabilization of IS. Therefore, we tested whether depletion of Na+ ions per se altered the likelihood of entry into IUS. Oocytes were first bathed in a solution containing 90mM Na+ and the time course of recovery from IUS was assessed. Thereafter the concentration of Na+ was changed to 40mM, which resulted in a reduction of the maximum inward current by ∼50%, which corresponds to the reduction of the Na+ current by ∼30–50μM Cd2+. As shown in Fig. 6, bathing the oocytes in 40mM Na+ affected neither the amplitude nor the time constant of recovery from IUS: τ1: 10.4±1.1s, τ2: 117.5±18.5s, A1: 0.22±0.06, A2: 0.78±0.07. Therefore, any Na+ depletion in the pore had no effect on entry into IUS.
In K+ channels C-type inactivation is considered to be prevented by K+ ions in the outer pore by a foot-in-the-door mechanism 15. Analogously, IUS may arise from a collapse of the outer vestibule and Cd2+ ions bound to the selectivity filter may prevent this constriction of the permeation pathway. If Cd2+ ions acted by a foot-in-the-door mechanism, then the time course of development of IUS at depolarized potentials should be prolonged by Cd2+. We tested this prediction by selectively exposing K1237C channels to Cd2+ either only during the conditioning prepulse or only during repolarization after the conditioning prepulse. If Cd2+ prevented IUS by a foot-in-the-door mechanism, then application of Cd2+ during the conditioning prepulse should have resulted in a substantial acceleration of the time course of recovery, whereas application of Cd2+ during recovery should have had no kinetic effect. As shown in Figure 7AB, Cd2+ did not affect the time course of recovery from inactivation when applied during the conditioning prepulse (Vm=−20mV) but dramatically accelerated recovery when applied during repolarization to −120mV (Figure 7CD). Therefore, the action of Cd2+ was exclusively during recovery from IUS, not during its development strongly arguing against a foot-in-the-door mechanism.
The experiment in Fig. 7 suggests that Cd2+ accelerates the time course of recovery from IUS at hyperpolarized potentials. During the 300-s conditioning prepulse K1237C channels enter into IUS even in the presence of Cd2+ ions, but after hyperpolarization Cd2+ ions may bind to and stabilize a conformation that is traversed during recovery, thereby speeding the time course of recovery from IUS. Therefore, a Cd2+-bound IUS state must recover at hyperpolarized potentials much faster than the unbound IUS state. To explore this concept we developed a gating model of recovery from inactivation at −120mV. We considered three states: noninactivated (NI), slow inactivated (IS), and ultraslow inactivated (IUS). Open, closed, and fast inactivated states were omitted because they are unlikely to contribute to time constants of recovery >1s. We considered a serial gating model in which the IUS state is reached via the IS state (Figure 8A).
During recovery from inactivation the backward rates leading into NI predominate those leading to inactivation. Therefore, the forward rates leading into inactivation were set two orders of magnitude smaller than the respective rates leading to the NI state. kIus→Is was defined as the reciprocal value of τ2 during Cd2+-free conditions (0.0068s−1, Table 1). To determine kIs→NI we evaluated the time course of recovery from inactivation produced by a 25-s conditioning prepulse to −20mV. As shown in Figure 8B this time course could be well fitted by two exponentials. During depolarizations of longer durations than 25s, recovery will be dominated by the larger time constant (τ2=6493.4ms). Hence, kIs→NI was set to 1/τ2=0.154s−1. Figure 8DE (squares), shows that the modeled time course of recovery under Cd2+-free conditions fits well the experimental data.
To model recovery during block by Cd2+ we introduced a Cd2+-bound state for the noninactivated and both inactivated states (lower row in Figure 8A). To model the transitions between Cd2+-free and Cd2+-bound states we had to determine the on- and off-rates of Cd2+ with K1237C channels.
Fast removal of a blocking agent in the bath solution will lead to dissociation from the binding site. Under this condition dissociation kinetics will only depend on the microscopic off-rate because the microscopic on-rate is zero. However, the two-electrode voltage clamp method in Xenopus laevis oocytes may not allow for bath exchange rates fast enough to faithfully monitor the off-rate of Cd2+ from K1237C channels. Therefore, we expressed K1237C channels in tsA201 cells and examined the washout of Cd2+ in the whole-cell patch-clamp configuration using a fast application system for rapid bath exchange. Cells were bathed in 50μM Cd2+ until steady-state block was achieved (Figure 8C). Thereafter, Cd2+ was rapidly removed from the bath and the time course of unblock was monitored by sequential depolarizations at 0.2Hz. We did not use higher test pulse frequencies to avoid possible contamination of the data by potential use-dependent unblock from open or fast inactivated states. Figure 8C shows that, upon washout of Cd2+, currents through K1237C channels recovered from block with a time constant of 3.2±0.2s (n=8), yielding an off-rate of 0.3125s−1. Since the KD of binding of Cd2+ to noninactivated channels is 35.0±1.8μM at −120mV (Figure 2B), the association rate constant (kon) of Cd2+ at that voltage was calculated to be 8930M−1s−1.
Channels were exposed to 50μM Cd2+ and the time course of recovery from a 25-s prepulse was determined. As shown in Figure 8B, the time course of recovery from IS was not affected by Cd2+. Therefore, in the model kIs-Cd→NI-Cd was set at the same values as the corresponding rates for the Cd2+-free transition (kIs→NI).
For the inactivated states the on- and off-rates of Cd2+ cannot be determined directly. Therefore, we explored the effect of assuming different binding affinities to the IUS and IS states as origin of the acceleration of recovery from IUS by Cd2+. Modulation of the rate constants of transition between states may result if the affinity of binding to a specific state differs from another connected state, resulting in stabilization of the high-affinity state with respect to the connected low-affinity state. Specifically, an acceleration of kIus-Cd→Is-Cd could result from either low-affinity binding of Cd2+ to the IUS state or from high-affinity binding of Cd2+ to the IS state. We first considered low-affinity binding to the IUS state. For the IS state we assumed on- and off-rates of Cd2+ to be equal to the corresponding values for the interaction with the NI state. Figure 8D shows the effect of increasing the rate of unbinding from the Cd2+-bound IUS state by factors of 0, 2, 5, 10, 100, and 1000. Microscopic reversibility required that kIus-Cd→Is-Cd be accelerated by the same factor by which the off-rate of Cd2+ from the IUS-Cd2+ state was increased (kIus-Cd→Ius). This procedure resulted in a speeding of the time course of recovery as a function of the decrease in affinity for Cd2+ of the IUS state. However, the increase in kIus-Cd→Ius causes channels to recover preferentially via the Cd2+-free states, setting an upper limit for recovery rate (upper row in Figure 8A). This effect produces a saturation of the speed of recovery at very high off-rates from the Cd2+-bound IUS state. Figure 8D shows that even with very low affinities of the IUS state for Cd2+, the experimental data cannot be faithfully reproduced.
In Figure 8E, we tested the hypothesis that the acceleration of recovery from IUS by Cd2+ resulted from high-affinity binding of Cd2+ to the IS state. Such high-affinity binding during recovery could arise from a voltage-dependent increase in the on-rate to the IS state at negative recovery potentials (−120mV vs. −20mV during the conditioning test pulse). We assumed the kon of Cd2+ binding to the IS state (see Model A) to be 10 times faster than the kon of binding Cd2+ to the NI and IUS states. The off-rates of Cd2+ were defined to be equal for all Cd2+-bound states. The values for kon of Cd2+ to the NI and to the IUS state were assumed to be equal. To preserve microscopic reversibility we accelerated kIus-Cd→Is-Cd and kNI-Cd→Is-Cd by the same factor by which kIs→Is-Cd was increased. This model is similar to a previously published model of mexiletine binding to the fast inactivated state of human skeletal muscle sodium channels. In this model the authors assumed high-affinity binding of mexiletine to fast inactivated channels to occur mainly by a 10-fold higher on-rate of binding to the inactivated state which, in turn, gives rise to a faster development of inactivation 55.
Figure 8E shows that Model B is able to reasonably reproduce the concentration-dependent acceleration of recovery from IUS. Thus, high-affinity binding of Cd2+ to IS may account for the observed speeding of recovery from IUS.
If Cd2+ binds to the IS state with higher affinity than it does to the IUS state, then this should produce a depolarizing shift of the steady-state inactivation curve of the IUS state. However, as shown in Table 1, Cd2+ gives rise to a dramatic acceleration of the time course of recovery from IUS, such that the time constants of recovery from IUS and from IS approach each other. Thus, the amplitude of IUS cannot be defined unequivocally at higher concentrations of Cd2+, which precludes the analysis of the effect of Cd2+ on the steady-state level of IUS at a given potential.
Another assumption of the model is that Cd2+ has a higher affinity to the IS state relative to the NI state. This can readily be tested by determination of the steady-state inactivation for the IS state (Figure 9A). To this end K1237C channels were depolarized for 25s to different potentials, after which the membrane was hyperpolarized to −120mV for 500ms to allow for recovery of fast inactivated channels. Thereafter, a 20-ms test pulse to −20mV was applied to open recovered channels. In each oocyte this protocol was performed under Cd2+-free conditions and during exposure to 50μM Cd2+. Unfortunately, when exposed to Cd2+ during this protocol, currents through K1237C channels exhibited a high degree of rundown. To correct the data for rundown during superfusion with Cd2+ the degree of rundown was monitored at regular intervals during the experiment. In most experiments the maximum inward current decreased as a linear function of time, allowing the currents to be corrected for this linear trend in each experiment. Both the data during the Cd2+-free control and the data during application of Cd2+ were fit with Boltzmann curves.
As shown in Figure 9A the effects of Cd2+ on the availability of IS were complex: First, Cd2+ produced an ∼8mV hyperpolarizing shift of the availability curve, supporting the notion that Cd2+ binds with high affinity to the IS state, thereby stabilizing this state. Second, the slope of the availability curve was increased by Cd2+, and, third, during exposure to Cd2+, availability did not saturate at depolarized voltages but increased at voltages positive to −60mV. Both the increase in the slope of availability and the increase in availability at voltages positive to −60mV may reflect the voltage-dependent unblock of Cd2+ from the channels at depolarized voltages. We assume that during the conditioning prepulse a fraction of the channels will enter into fast inactivation and will also be blocked by Cd2+ in a voltage-dependent manner. During the 500-ms interpulse at −120mV these channels will recover from fast inactivation but may still be blocked by Cd2+ and will add to the nonavailable current produced by the channels in the IS state. The steady-state availability curve may thus reflect a combination of voltage-dependent inactivation and voltage-dependent block. Therefore, we examined the effect of correcting availability for the influence of the voltage-dependent block. Figure 9B shows an availability curve in a single oocyte in which K1237C currents exhibited only minimal rundown during superfusion with Cd2+.
As in Figure 9A the slope of voltage-dependent availability negative to −60mV was substantially steeper than in Cd2+-free solution (Figure 9A), and currents increased positive to −60mV. To correct the steady-state availability curve for voltage-dependent block we fitted a Woodhull model (Eq. (9)) to the measurements positive to −60mV (inset of Figure 9B). Positive to −60mV occupancy of IS presumably is maximal, thus the change in availability in this potential range only reflects voltage-dependent block. The Woodhull model shown in the inset of Figure 9B was then used to calculate the contribution of voltage-dependent block at the potential range negative to −60mV. Thereafter, the original data were corrected for the contribution of voltage-dependent block and replotted (squares in Figure 9B). If corrected by this procedure, the hyperpolarizing shift in availability imposed by 50μM was increased and the slope factor of the availability curve was decreased. Hence, the complex effects of Cd2+ on voltage-dependent availability of IS may have resulted from a combination of high-affinity binding to IS with voltage-dependent block of fast inactivated channels. Taken together, the data support the notion that Cd2+ may bind with high affinity to the IS state, thereby stabilizing this state.
Local anesthetics modulate Na channel gating by binding to the inner vestibule of the channel. In a recent report we demonstrated that the local anesthetic lidocaine prevented channels in which K1237 was replaced by a glutamic acid from entering into IUS by a foot-in-the-door mechanism 44. A similar mechanism has recently been reported for the interaction of a pore blocker with the Kv1.5 channel 56. This suggested that IUS encompasses a conformational change of the inner vestibule of the channel and that binding of lidocaine may interfere with this conformational change. It appeared to be of interest whether a similar mechanism may account for IUS in K1237C. Fig. 10 shows that superfusion of K1237C channels with 300μM lidocaine significantly decreased the fraction of channels dwelling in the IUS state at the end of a 300-s depolarizing pulse to −20mV. Hence, IUS in K1237C may involve a conformational change of the inner vestibule of the channel.
The major finding of this study is that both the binding of a mutant μ-CTX to the outer vestibule and the binding of Cd2+ to a cysteine engineered into the selectivity filter of the voltage-gated Na channel dramatically accelerates recovery from ultraslow inactivation.
Previously, we reported that replacement of K1237 with E or S substantially increased the fraction of channels entering into IUS during long depolarizations 21. The same holds true for the replacement of K1237 by cysteine (Fig. 1). Also, similar to K1237E, binding of the mutant μ-CTX R13Q to K1237C decreases the fraction of channels recovering from IUS (Figure 2A). However, an even more dramatic effect is observed when K1237C channels are exposed to Cd2+. As shown in Table 1 and Figure 2CD, Cd2+ reduces both the longer time constant (τ2) and the amplitude of recovery with τ2 (A2) in a concentration-dependent fashion. τ1 and τ2 most likely represent the time courses of recovery from slow (IS) and ultraslow (IUS) inactivation. The fact that Cd2+ reduced the fraction of channels recovering with τ2 after a 300-s depolarization may indicate that the development of IUS is prolonged by Cd2+. However, the dramatic acceleration of τ2 with a higher concentration of Cd2+ suggests that Cd2+ may exert most of its effect on the time course of recovery. Furthermore, given the dual action of Cd2+ on both amplitude and time course, the fitting procedure may be quite equivocal.
To clarify whether the time course of development of IUS is affected by Cd2+, we exposed K1237C channels to Cd2+ either during a depolarizing pulse (during which recovery develops) or during the following hyperpolarization (during which channels recover from IUS). Fig. 7 demonstrates that Cd2+ failed to affect recovery from IUS when the channels were exposed to Cd2+ only during the phase of development of IUS, whereas recovery from IUS was accelerated when channels were exposed to Cd2+ during recovery. The absence of an effect on development of IUS strongly argues against a static foot-in-the-door or a splint-in-the-vestibule mechanism as molecular underpinning of the modulation of IUS by Cd2+. Instead Cd2+ appears to act as a catalyst, decreasing the energy barrier which has to be surmounted to recover from IUS, resulting in an acceleration of the rate constants leading from the IUS to the NI state. A similar mechanism has recently been suggested for the hastening of recovery from inactivation of hERG K+ channels by Na+ ions 57. The authors presented a kinetic model in which both the rate constants of recovery from inactivation and entry into inactivation were accelerated by Na+.
Because the rate constants of recovery dominate those for entry at hyperpolarized potentials, such an acceleration of rate constants, although preserving microscopic reversibility, reproduces a speeding of recovery. Although such a model could formally reproduce our data, it falls short in elucidating the molecular mechanism of the acceleration of IUS recovery by Cd2+. Furthermore, the energy driving the catalytic activity of Cd2+ can only be derived from the energy of binding to the K1237C site, most likely to a state transiently occupied during recovery. Therefore, we considered two kinetic models in which a difference in binding energy to two distinct inactivated states is translated into the acceleration of the rate constants driving recovery from IUS. In Model A IUS is considered a low-affinity state by decreasing the off-rate of Cd2+ from the IUS state, and, to preserve microscopic reversibility, increasing the rate of transition from the Cd2+-bound IUS state to the Cd2+-bound IS state (Figure 8D). Although the model can qualitatively reproduce the concentration-acceleration of recovery, the effect is only small and saturates if large differences in affinity of Cd2+ binding between IUS and IS states are assumed. Model B tested the assumption that the IS state has a 10-fold higher affinity for Cd2+ than the IUS and the NI states. Here, a higher affinity was the result of an increase in the association rate constant to the IS state. Again, to preserve microscopic reversibility the rates of recovery from IUS to the IS state were accelerated. As shown in Figure 8E this model closely reproduced the concentration-dependent acceleration of recovery from IUS.
For the reasons given above it is not possible to provide experimental evidence for a 10-fold difference in affinity for Cd2+ binding between the IUS and the IS state. However, as shown in Fig. 9, 50μM Cd2+ produce an ∼9mV hyperpolarizing shift of the steady-state inactivation curve for the IS state with respect to the NI, consistent with a higher affinity of the IS state for Cd2+. According to Bean et al. 58, in the case of state-dependent binding to the inactivated state (in this case IS) with respect to the noninactivated state, the amount of V1/2 shift produced by this high-affinity binding is given by
![]() | (10) |
Which molecular events may underlie the modulation of IUS by Cd2+ ions? Recently we proposed a model of IUS in which IUS occurs by a conformational change of the cytoplasmic vestibule of the channel. This model was based on experimental findings showing that the binding of the inactivation particle to the cytoplasmic vestibule reduces the propensity of channels to enter IUS60. Furthermore, lidocaine, by binding to residues in the cytoplasmic vestibule, opposes IUS by a foot-in-the-door mechanism 44. The modulation of IUS by lidocaine in the K1237C mutant suggests that in this construct IUS occurs by a similar mechanism as in K1237E. The experiment in Fig. 10 shows that lidocaine substantially reduced the fraction of channels recovering from IUS after a 300-s conditioning pulse without effect on the time course of recovery from IUS. This suggests that lidocaine prolonged entry into IUS, consistent with a foot-in-the-door mechanism, as reported for the mutation K1237E 44. Similarly, in Shaker K+ channels C-type inactivation—although initially thought to arise from a closure of the external vestibule—may also involve conformational changes at the internal side of the membrane 61. But how is the collapse of the internal vestibule, which presumably generates the IUS state, linked to the mutation at position 1237 in the selectivity filter?
We suggest that the mutations at site 1237 produce an increase in diameter of the selectivity filter, which is supported by ample experimental evidence demonstrating the fact that mutations of K1237 allow the permeation of cations which are substantially larger than Na 37. How is the widening of the selectivity filter transmitted to the internal vestibule to promote entry into IUS? Recently Cordero-Morales et al. presented electron paramagnetic resonance-spectroscopic evidence for an interaction between the selectivity filter and the adjacent pore helix in the KcsA channel 62. This interaction determines the propensity of the channel to inactivate. A similar interaction may account for the modulation of IUS by molecular events at the selectivity filter and in the internal vestibule in the K1237C mutation. We propose that the widening of the external vestibule associated with the replacement of K1237 with cysteine may result in an interaction of C1237 with the adjacent DIV S6 segment. Such an interaction between the selectivity filter and the adjacent S6 segment is supported by the finding that mutation of I1575 in DIV S6 to E abolishes IUS in K1237E 63. The interaction between C1237 and the adjacent S6 segment may result then in a conformational change of DIV S6 during inactivation.
This conformational change of DIV S6 then gives rise to the very stable IUS state. On the other hand, slow inactivation (IS) has been suggested to result from a collapse of the outer vestibule