Inward Ca2+ current through voltage-gated Ca2+ channels was recorded from freshly dissociated crayfish X-organ (XO) neurones using the whole-cell voltage-clamp technique. Changing the holding potential from —50 to —90 mV had little effect on the characteristics of the current–voltage relationship: neither the time course nor the amplitude of the Ca2+ current was affected. Inactivation of the Ca2+ current was observed over a small voltage range, between —35 and —10 mV, with half-inactivation at —20 mV. The activation of the Ca2+ current was modelled using Hodgkin–Huxley kinetics. The time constant of activation, τm, was 568±66 μs at —20 mV and decreased gradually to 171±23 μs at 40 mV (means ± S.E.M., N=5). The steady-state activation, m, was fitted with a Boltzmann function, with a half-activation voltage of —7.45 mV and an apparent threshold at —40 mV. The instantaneous current–voltage relationship was adjusted using the Goldman–Hodgkin–Katz constant-field equation, giving a permeation of 4.95×10−5 cm s−1. The inactivation of the Ca2+ current in XO neurones was dependent on previous entry of Ca2+. Using a double-pulse protocol, the inactivation was fitted to a U-shaped curve with a maximal inactivation of 35 % at 30 mV. The time course of the recovery from inactivation was fitted with an exponential function. The time constants were 17±2.6 ms for a prepulse of 10 ms and 31±3.2 ms for a prepulse of 20 ms. The permeability sequence of the Ca2+ channels was as follows: Ba2+>Sr2+≈Ca2+Mg2+. Other divalent cations blocked the Ca2+ current, and their effects were voltage-dependent; the potency of blockage was Cd2+≈Zn2+Co2+≈Ni2+. The peptide ω-agatoxin-IVA, a selective toxin for P-type Ca2+ channels, blocked 85 % of the Ca2+ current in XO neurones at 200 nmol l−1, but the current was insensitive to dihydropyridines, phenylalkylamines, ω-conotoxin-GVIA and ω-conotoxin-MVIIC, which are blockers of L-, N- and Q-type Ca2+ channels, respectively. From the voltage- and Ca2+-dependent kinetics, the higher permeability to Ba2+ than to Ca2+ and the higher sensitivity of the current to Cd2+ than to Ni2+, we conclude that the Ca2+ current in XO neurones is generated by high-voltage-activated (HVA) channels. Furthermore, its blockage by ω-agatoxin-IVA suggests that it is mainly generated through P-type Ca2+ channels.

Entry of Ca2+ through voltage-dependent Ca2+ channels plays an important role in excitable cells and is related to their electrical activity. The opening of Ca2+ channels transiently increases the intracellular free Ca2+ concentration, which acts as messenger and may control ion channel gating, enzyme activation, gene expression, transmitter release, neurosecretion and other cell functions (for reviews, see Llinás et al., 1992; Miller, 1992; Tsien and Tsien, 1990).

Several classes of voltage-dependent Ca2+ channel have been identified in vertebrates on the basis of electrophysiological and pharmacological criteria and by molecular cloning (Sather et al., 1993; Snutch and Reiner, 1992). They are classified as low-voltage-activated (LVA) and high-voltage-activated (HVA) Ca2+ channels (Carbone and Lux, 1984; Fox et al., 1987; Swandulla et al., 1991; Tsien et al., 1988). LVA or T-type Ca2+ channels are sensitive to Ni2+, amiloride, ethosuximide and octanol and are insensitive to 1,4-dihydropyridines (DHPs), ω-conotoxin-GVIA and ω-agatoxin-IVA (Coulter et al., 1989; Herrington and Lingle, 1992; Mori, 1994; Tang et al., 1988). HVA Ca2+ channels have been subdivided into five types: (a) L-type channels sensitive to DHPs (Fox et al., 1987; Hess et al., 1984); (b) N-type channels insensitive to DHPs and irreversibly blocked by ω-conotoxin-GVIA (Aosaki and Kasai, 1989; Plummer et al., 1989); (c) P-type channels insensitive to DHPs and to ω-conotoxin GVIA but selectively blocked by nanomolar concentrations of ω-agatoxin-IVA (<30 nmol l−1) (Llinás et al., 1989; Mintz et al., 1992) and by funnel-web spider toxin (Wang and Lemos, 1994); (d) Q-type channels blocked by ω-agatoxin-TK and by higher concentrations of ω-agatoxin IVA (>100 nmol l−1) and which differ from P-type channels in their sensitivity to ω-conotoxin-MVIIC (<150 nmol l−1) (Hillyard et al., 1992; Wang et al., 1997); and finally (e) R-type channels insensitive to organic compounds and blocked by Ni2+ (Zhang et al., 1993).

In contrast, few studies have been carried out on Ca2+ channels in invertebrate neurones. Both LVA and HVA Ca2+ current types have been identified in leech (Angstadt and Calabrese, 1991), snail (Haydon and Man-Son-Hing, 1988), Aplysia californica (Fossier et al., 1994), squid (Llinás et al., 1989) and crustacean neurones (Meyers et al., 1992; Onetti et al., 1990; Richmond et al., 1995, 1996). Recently, a P-type Ca2+ channel has been described in crayfish motoneurones (Hong and Lnenicka, 1997) that is less sensitive to ω-agatoxin-IVA (600 nmol l−1) than that in vertebrate neurones (Randall and Tsien, 1995).

Spontaneous neuronal firing in the X-organ sinus gland system is related to hormonal release (Stuenkel, 1985). Action potentials are Ca2+-dependent (Iwasaki and Satow, 1971) and the intracellular free [Ca2+] modulates K+ channels (Martĺnez et al., 1991) and the negative slope conductance (Onetti et al., 1990). In the present study, we characterize the biophysical and pharmacological properties of the Ca2+ current in freshly dissociated XO neurones of the crayfish Procambarus clarkii and demonstrate that it corresponds to an HVA P-type Ca2+ current.

Dissection

Procambarus clarkii (Girard) were collected from Rĺo Conchos, Chihuahua, México, and acclimated to laboratory conditions for 2 weeks under a 12 h:12 h L:D photoperiod. Eyestalks were excised and placed in chilled saline solution containing (in mmol l−1): 205 NaCl, 5.4 KCl, 2.6 MgCl2, 13.5 CaCl2 and 10 Hepes, adjusted to pH 7.4 with NaOH. The exoskeleton, muscles and connective tissue were carefully removed under a dissecting microscope, and the neuronal somata were exposed. Isolated XOs were incubated with 200 μg ml−1 collagenase-dispase (Boehringer Mannheim) for 1 h in modified Leibovitz L-15 culture medium containing (in mmol l−1): 205 NaCl, 5.4 KCl, 13.5 CaCl2, 2.5 MgCl2, 10 Hepes, 5.5 glucose, 2 L-glutamine, and gentamycin (16 μg ml−1, Schering Plough), streptomycin (5 μg ml−1, Sigma) and penicillin (5 units ml−1, Sigma). The enzyme was washed out, and the XO neurones were dissociated by gentle suction through fire-polished micropipettes (Garcĺa et al., 1990). Isolated neurones were plated individually onto a 200 μl recording chamber, precoated with Concanavalin A (Type III, Sigma). Cells were maintained at room temperature (22–24 °C) in modified Leibovitz L-15 medium.

Electrophysiology

Voltage-clamp experiments in the whole-cell configuration were performed using freshly dissociated XO neurones (2–6 h after plating). Recordings were made using an Axopatch-200A amplifier (Axon Instruments). Pipettes were constructed from borosilicate capillaries (Sutter Instruments) using a horizontal puller (P-87 Flaming Brown, Sutter Instruments) and fire-polished with a microforge (Narishige MF-90), to a final resistance of 2.5–4 MΩ. Pipettes were filled with a solution containing (in mmol l−1): 215 CsCl, 2.86 CaCl2, 2 Mg-ATP, 5.25 EGTA, 10 Hepes, adjusted to pH 7.4 with CsOH. Ca2+ currents were filtered at 5 kHz and acquired using commercially available hardware and software (Axon Instruments). Transient capacitative and leak currents were subtracted using the P/4 protocol (Almers et al., 1983), series resistance was generally compensated >70 %. X-organ neurones were continuously superfused with a solution containing (in mmol l−1): 195 N-methyl-D-glucamine chloride (NMG-Cl), 20 tetraethylammonium chloride (TEA-Cl), 13.5 CaCl2 and 10 Hepes, adjusted to pH 7.4 with NMG+. During permeability experiments, extracellular Ca2+ was substituted equimolarly by Ba2+, Sr2+, Mg2+, Mn2+, Cd2+, Ni2+ or Co2+; in blocking experiments, the divalent cations (Cd2+, Ni2+, Co2+ and Zn2+) were added to the superfusing solution.

Pharmacology

Stock solutions of DHPs (nifedipine, nitrendipine and Bay K-8644) were dissolved in 95 % ethanol and stored in the dark at 4 °C. The DHPs tested (2–20 μmol l−1) were protected from light during experiments. Peptide toxins (Alomone) were dissolved in dimethyl sulphoxide, and the concentrations tested were from 50 nmol l−1 to 5 μmol l−1. Organic blockers were superfused with a low-[Ca2+] solution containing (in mol l−1): 207 NMG-Cl, 20 TEA-Cl, 5 CaCl2 and 10 Hepes (pH 7.4).

To characterize the properties of the Ca2+ current in freshly dissociated crayfish XO neurones, other membrane currents were minimized. The Na+ current was eliminated by replacing external Na+ with NMG+; K+ currents were blocked with TEA+ (20 mmol l−1) in the external solution and by substituting intracellular K+ with Cs+. Under these ionic conditions, membrane-depolarizing voltage pulses activated an inward current identified as a Ca2+ current.

Steady-state voltage-dependent activation of the Ca2+ current

Fig. 1A shows a set of recordings of inward Ca2+ currents in response to 10 mV depolarizing voltage steps from a holding potential of —70 mV. The threshold for the activation of the Ca2+ current was approximately —40 mV (Fig. 1A,B). Both the onset and decay of the Ca2+ current became faster as depolarization increased. The Ca2+ current reached its peak in approximately 2 ms at 20 mV. The current decayed in a time-dependent manner that reflected mainly inactivation of Ca2+ channels. The maximal Ca2+ current was evoked at potentials between 20 and 30 mV. The current–voltage (IV) relationship (Fig. 1B) shows that depolarizations greater than 20 mV resulted in a progressive decrease in the amplitude of the Ca2+ current; the reversal potential was more positive than 80 mV.

Fig. 1.

Activation of the Ca2+ current in XO neurones. (A) Ca2+ current (Im) traces obtained in response to 10 ms depolarizing command pulses and steps of 10 mV, from —30 to 30 mV. The holding potential was —70 mV. (B) Normalized Ca2+ current (I) amplitude as a function of membrane potential (Em) (mean ± S.D. N=12). (C) Typical Ca2+ current traces recorded from the same neurone in response to a step to 30 mV from the three holding potentials indicated. (D) Normalized Ca2+ current amplitude from three neurones plotted against a holding potential ranging from —90 to 0 mV. The Ca2+ currents were evoked by depolarizing command pulses to 30 mV.

Fig. 1.

Activation of the Ca2+ current in XO neurones. (A) Ca2+ current (Im) traces obtained in response to 10 ms depolarizing command pulses and steps of 10 mV, from —30 to 30 mV. The holding potential was —70 mV. (B) Normalized Ca2+ current (I) amplitude as a function of membrane potential (Em) (mean ± S.D. N=12). (C) Typical Ca2+ current traces recorded from the same neurone in response to a step to 30 mV from the three holding potentials indicated. (D) Normalized Ca2+ current amplitude from three neurones plotted against a holding potential ranging from —90 to 0 mV. The Ca2+ currents were evoked by depolarizing command pulses to 30 mV.

To establish the presence of LVA Ca2+ currents in XO neurones, recordings were made from several cells at three different holding potentials ranging from —90 to —40 mV. This manoeuvre is commonly used to remove the possible inactivation of such currents (Carbone and Lux, 1984; Kasai and Neher, 1992). The IV relationships obtained from these experiments had the same threshold potential and current amplitudes, they also peaked at the same voltage, and the reversal potential was the same (data not shown). No differences were observed in the time course of deactivation when the holding potential was changed (Fig. 1C). The slow activation of the Ca2+ current at hyperpolarized potentials (—90 and —60 mV) may be due to the gating current and is explained by a sequential model in which the channel passes through several closed states before the open state (Armstrong, 1981). To explore the voltage-dependent inactivation of the Ca2+ current, it was measured by maintaining the neurones for 15 s at a defined holding potential (from —90 to 0 mV). A test pulse to 30 mV was then applied for 5 ms, and the membrane was again repolarized to the holding potential. The maximal amplitude was obtained at —50 mV (Fig. 1D). At holding potentials between —90 and —50 mV, the Ca2+ current amplitude showed a small reduction (10 % at —90 mV), probably due to a slow inactivation. The Ca2+ current amplitude was constant between —50 and —35 mV, whereas it was abruptly reduced between —30 and 0 mV (Fig. 1D). All these results indicate that the Ca2+ current in crayfish XO neurones is generated by HVA Ca2+ channels.

Steady-state activation

Although P-type Ca2+ currents have been reported in invertebrate preparations (Llinás et al., 1989; Fossier et al., 1994; Hong and Lnenicka, 1997), no kinetic analysis of such currents has been performed in crustacean neurones. To characterize the biophysical properties of the Ca2+ current (ICa) in the XO neurones, a kinetic analysis was performed according to the model of Hodgkin and Huxley (1952) for Na+ and K+ currents in squid axon:
where ICa,max(V) is the maximal Ca2+ current as a function of voltage (V), x is a constant integer, t is time, and m(V, t) is a continuous variable from 0 to 1. The term mx(V, t) reflects the fraction of Ca2+ conductance as a function of voltage and time, and is described by:
where αm and βm are the first-order rate constants governing the opening and closing of the channel, respectively, mm/[αm(V)+βm(V)] is the steady-state value of m, and the time constant τm=1/[αm(V)+βm(V)].

In the steady state, the fraction of Ca2+ conductance (mx) can be estimated by measuring the tail current amplitude on repolarization to —60 mV after a 5 ms activating pulse. This time allowed full activation of the Ca2+ current, with minimal contamination by other currents. The steady-state activation curve has a sigmoidal form (Fig. 2A) and was fitted by the Boltzmann expression:

Fig. 2.

Steady-state activation and instantaneous current–voltage relationship of the Ca2+ current. (A) Averaged steady-state activation curve fitted with the Boltzmann equation (equation 3; see text). Mean ± S.D. from five neurones. (B) Tail Ca2+ currents obtained from a holding potential of —70 mV in response to the depolarizing pulses indicated. The traces were fitted with a first-order exponential function. (C) Averaged instantaneous current–voltage relationship from five neurones, fitted with the constant-field equation (equation 4; see text). (D) Onset of the Ca2+ current obtained from a holding potential of —60 mV in response to depolarizing command pulses at the values indicated. The superimposed traces were fitted with equation 5 (see text). Em, membrane potential; I, current.

Fig. 2.

Steady-state activation and instantaneous current–voltage relationship of the Ca2+ current. (A) Averaged steady-state activation curve fitted with the Boltzmann equation (equation 3; see text). Mean ± S.D. from five neurones. (B) Tail Ca2+ currents obtained from a holding potential of —70 mV in response to the depolarizing pulses indicated. The traces were fitted with a first-order exponential function. (C) Averaged instantaneous current–voltage relationship from five neurones, fitted with the constant-field equation (equation 4; see text). (D) Onset of the Ca2+ current obtained from a holding potential of —60 mV in response to depolarizing command pulses at the values indicated. The superimposed traces were fitted with equation 5 (see text). Em, membrane potential; I, current.

where the mid-point voltage (V1/2) was —7.45 mV, the steepness factor (VK) was 12.04 mV and x=2.

Open-channel current–voltage relationship

To determine the membrane permeability to Ca2+, the instantaneous IV relationship was constructed by measuring the tail current amplitudes at various return potentials (from —60 to 0 mV) after activating a constant number of Ca2+ channels at 60 mV from a holding potential of —70 mV. The pulse protocol is illustrated in the Fig. 2B. For voltages higher than 0 mV, the current amplitudes obtained from the IV curves were scaled by matching to the tail current amplitude at 0 mV. The averaged instantaneous IV relationship (Fig. 2C) showed that, even at potentials up to 80 mV, outward currents were not detected. The strong rectification of the instantaneous IV relationship at positive potentials is expected for a highly asymmetric distribution of calcium ions. The continuous line corresponds to the Goldman–Hodgkin–Katz constant-field equation (Goldman, 1943; Hodgkin and Katz, 1949), assuming a single permeant ion:
where ao and ai are the activities of Ca2+ outside and inside the cell, PCa is the permeability of Ca2+, z is the valence, V is the membrane potential, F is Faraday’s constant, R is the gas constant and T is absolute temperature. The activities of Ca2+ were replaced by their concentrations (5 mmol l−1 Ca2+ outside and 10 nmol l−1 Ca2+ inside). The permeation parameter was adjusted to fit the results in Fig. 2C, giving a value of 4.95×10−5 cm s−1.

Activation and inactivation kinetics

The activation of the Ca2+ current followed a sigmoidal time course with a variable delay in response to depolarizing pulses (Fig. 2D). The contributions of gating currents, which dominate the earlier part of the activation, were minimized by subtracting the corresponding responses in the presence of 1 mmol l−1 Cd2+.

The turn-on kinetics of the Ca2+ current, in response to a voltage step, was described by the solution of equation 2:
where m0 is the value of m at time zero. The currents evoked by voltage steps were fitted by varying x from 1 to 4 and over the range —40 to 40 mV. The expression that best fitted the activation time course of Ca2+ currents, at different test potentials, took the m2 form (Fig. 2D). The time constants (τm) obtained using this method were dependent on the test potential and had a maximum value at approximately —20 mV (Fig. 3A).
Fig. 3.

Activation kinetics of the Ca2+ current in XO neurones. The time constant of activation for the m2 model as a function of voltage derived from the turn-on and turn-off of the Ca2+ currents (mean ± S.D. N=5). The time constants from tail currents were obtained by fitting a first-order exponential function. The solid line is given by τm=1/[αm(V)+βm(V)]. (B) Rate constants of activation for the m2 model. αm (filled circles) and βm (open circles) as a function of membrane potential (Em). Data were calculated from equation 2, using the steady-state activation curve (Fig. 2A) and the time constant data from A. The solid lines are given by equations 7 and 8. τm, time constant; αm, βm, rate constants. See text for further explanation.

Fig. 3.

Activation kinetics of the Ca2+ current in XO neurones. The time constant of activation for the m2 model as a function of voltage derived from the turn-on and turn-off of the Ca2+ currents (mean ± S.D. N=5). The time constants from tail currents were obtained by fitting a first-order exponential function. The solid line is given by τm=1/[αm(V)+βm(V)]. (B) Rate constants of activation for the m2 model. αm (filled circles) and βm (open circles) as a function of membrane potential (Em). Data were calculated from equation 2, using the steady-state activation curve (Fig. 2A) and the time constant data from A. The solid lines are given by equations 7 and 8. τm, time constant; αm, βm, rate constants. See text for further explanation.

According to m2 kinetics, equation 5 implies that the tail current should decay with a single-exponential time course, having a time constant of 0.5τm, for holding potentials where the steady-state value of m is zero. The time course of the tail current evoked under these conditions was used to estimate the voltage-dependence of τm for voltages below —20 mV (Fig. 3A). At more positive potentials, tails could also be fitted by a single-exponential function with a time constant (τf) using the expression derived by Hagiwara and Ohmori (1982):
Thus, the values of τm can be derived from those of τf, and the calculated time constants are consistent with the model derived from the turn-on kinetics, suggesting that the derived kinetic model can account for both the activation and deactivation kinetics. The activation time constants, τm, estimated from activation and deactivation measurements, show a bell-shaped dependence on membrane potential (Fig. 3A), as expected for a voltage-gated channel.
The rate constants αm and βm were then derived from the measured values of m and τm using equations 2 and 5. The rate constants as a function membrane potential (Fig. 3B) were fitted by:
where αm and βm are in ms−1 and V is the membrane potential in mV.

Ca2+-dependent inactivation

In voltage-clamped crustacean neurones, as in other preparations, Ca2+ currents evoked by depolarizing pulses gradually decay from an initial peak as a result of Ca2+ channel inactivation (Hagiwara and Byerly, 1981; Richmond et al., 1995; Branchaw et al., 1997). The extent of inactivation was manifested by a decrease of the tail current amplitude on repolarization following command pulses of various durations (Fig. 4A), which bears a close relationship with the time course of decay of the Ca2+ current.

Fig. 4.

Ca2+-dependent inactivation and recovery from inactivation of the Ca2+ current. (A) Superimposed Ca2+ current (Im) traces recorded from a holding potential of —50 mV in response to a command pulse to 20 mV. The duration of the command pulse was increased progressively in steps of 1 ms. Recordings of Ca2+, Sr2+ and Ba2+ currents obtained from the same neurone in response to 50 ms depolarizations to 20 mV from a holding potential of —60 mV. The time course of the current decay depended on the divalent cation that carried the current. (C) (i) Double-pulse protocol. Depolarizing prepulses in steps of 10 mV were applied for 50 ms from a holding potential of —50 mV. The membrane was repolarized to the same holding potential for 50 ms, and a test pulse to 30 mV was then applied for 50 ms. (ii) Ca2+ current traces that correspond to prepulse values of 0, 30 and 60 mV (from top to bottom). (iii) Normalized current–voltage relationship obtained from the Ca2+ current amplitude evoked by the prepulse. I, normalized current. (iv) Inactivation curve, the Ca2+ current amplitude evoked by the test pulse as a function of the prepulse potential. Current amplitudes were normalized with respect to that evoked in the absence of a prepulse (Eh). (D) The recovery from the inactivation of the Ca2+ current depends on previous Ca2+ entry. (i) Ca2+ current recordings evoked by pairs of depolarizing pulses to 30 mV for 10 ms from a holding potential of — 50 mV and separated by variable intervals. (ii) Same protocol as in i, but the duration of the pulses was 20 ms. (iii) The relative current amplitude evoked by the test pulse versus the interpulse interval. Em, membrane potential.

Fig. 4.

Ca2+-dependent inactivation and recovery from inactivation of the Ca2+ current. (A) Superimposed Ca2+ current (Im) traces recorded from a holding potential of —50 mV in response to a command pulse to 20 mV. The duration of the command pulse was increased progressively in steps of 1 ms. Recordings of Ca2+, Sr2+ and Ba2+ currents obtained from the same neurone in response to 50 ms depolarizations to 20 mV from a holding potential of —60 mV. The time course of the current decay depended on the divalent cation that carried the current. (C) (i) Double-pulse protocol. Depolarizing prepulses in steps of 10 mV were applied for 50 ms from a holding potential of —50 mV. The membrane was repolarized to the same holding potential for 50 ms, and a test pulse to 30 mV was then applied for 50 ms. (ii) Ca2+ current traces that correspond to prepulse values of 0, 30 and 60 mV (from top to bottom). (iii) Normalized current–voltage relationship obtained from the Ca2+ current amplitude evoked by the prepulse. I, normalized current. (iv) Inactivation curve, the Ca2+ current amplitude evoked by the test pulse as a function of the prepulse potential. Current amplitudes were normalized with respect to that evoked in the absence of a prepulse (Eh). (D) The recovery from the inactivation of the Ca2+ current depends on previous Ca2+ entry. (i) Ca2+ current recordings evoked by pairs of depolarizing pulses to 30 mV for 10 ms from a holding potential of — 50 mV and separated by variable intervals. (ii) Same protocol as in i, but the duration of the pulses was 20 ms. (iii) The relative current amplitude evoked by the test pulse versus the interpulse interval. Em, membrane potential.

Moreover, the time course of the decay of the Ca2+ current depends on the cation that carries the current. Fig. 4B shows three representative recordings obtained from the same neurone, in which the inward current was carried by Ca2+, Sr2+ or Ba2+. When the current was carried by Ba2+, it did not decay during the command pulse, while the Sr2+ current decayed more slowly than the Ca2+ current, suggesting that Sr2+ partially inactivated Ca2+ channels. These findings strongly support the idea that the inactivation of the Ca2+ current in XO neurones is mediated by Ca2+.

To study the Ca2+-dependent inactivation in more detail, the relationship between Ca2+ entry and Ca2+ current inactivation was explored using a double-pulse protocol in which the potential of the prepulse varied from —60 to 110 mV and its effects on a fixed test pulse to 30 mV was evaluated (Fig. 4Ci). Representative traces obtained at prepulse values of 0, 30 and 60 mV are illustrated in the Fig. 4Cii (0 mV at the top, 60 mV at the bottom). The IV relationship obtained with the Ca2+ current evoked by the prepulse is illustrated in Fig. 4Ciii, and the inactivation curve (Fig. 4Civ) was obtained by plotting the Ca2+ current amplitude evoked by the test pulse as a function of prepulse potential. At the prepulse potential at which Ca2+ entry was maximal (30 mV), the inactivation of the Ca2+ current was also maximal (35 %). These results indicate that the time-dependent inactivation of the Ca2+ current in XO neurones is dependent on the entry of Ca2+.

Recovery from inactivation is another mechanism that can be influenced by intracellular Ca2+ concentration (Gutnick et al., 1989). To study this process, we evoked the Ca2+ current with prepulses to 30 mV, and after a variable interval at the holding potential (—50 mV) a test pulse with the same characteristics was applied. Short prepulses (10 ms) had less effect on the Ca2+ current amplitude evoked by the test pulse, reducing it by 25% when the interpulse interval was 5 ms. A longer (20 ms) prepulse reduced the current amplitude evoked by the second pulse at the same interpulse interval by 40% (Fig. 4Di,ii). The time courses of the recovery were fitted with single-exponential curves; the time constants were 17° 2.6 for a 10 ms prepulse and 31° 3.2 ms for a 20 ms prepulses (means ° S.E.M., N=4) (Fig. 4Diii). These results suggest that recovery from the inactivation of the Ca2+ current in XO neurones is dependent on the intracellular free Ca2+ concentration. Similar results have been reported in neurohypophysis terminals where two mechanisms of Ca2+ channel inactivation are implicated, one depending on voltage and the other depending on the intracellular free Ca2+ concentration (Branchaw et al., 1997).

Selectivity and blockage by divalent cations

To explore the selectivity sequence of divalent cations through Ca2+ channels in XO neurones, extracellular Ca2+ (13.5 mmol l−1) was equimolarly replaced by Ba2+, Sr2+, Mg2+, Mn2+, Co2+, Ni2+ or Cd2+. In a series of experiments, IV relationships were obtained from a holding potential of —60 mV with 50 ms depolarizing pulses at 10 mV intervals. Ba2+, Sr2+ and Mg2+ were able to generate currents, but Mn2+, Co2+, Ni2+ and Cd2+ failed to generate currents (Fig. 5; results for Co2+, Ni2+ and Cd2+ not shown). The selectivity sequence for permeable divalent cations was 1.4 (Ba2+), 1.0 (Sr2+) and 0.2 (Mg2+). These values were obtained by normalizing the current carried by any one of the divalent cations with respect to the maximal Ca2+ current. The activation threshold of Ba2+ and Sr2+ currents was shifted in the hyperpolarizing direction by 20 mV, and the maximum current values were shifted in the hyperpolarizing direction by 10 V, in comparison with the activation threshold of the Ca2+ current.

Fig. 5.

Divalent cation permeation through Ca2+ channels in XO neurones. Typical current–voltage (IV) relationships for different divalent cation currents normalized with respect to the maximal Ca2+ current (see text). The concentration of each cation was 13.5 mmol l−1. All the IV relationships were obtained from the same neurone, from a holding potential of —50 mV and with 10 ms depolarizing command pulses. Em, membrane potential.

Fig. 5.

Divalent cation permeation through Ca2+ channels in XO neurones. Typical current–voltage (IV) relationships for different divalent cation currents normalized with respect to the maximal Ca2+ current (see text). The concentration of each cation was 13.5 mmol l−1. All the IV relationships were obtained from the same neurone, from a holding potential of —50 mV and with 10 ms depolarizing command pulses. Em, membrane potential.

Blocking of the Ca2+ current in XO neurones by divalent cations was explored by superfusing Co2+, Ni2+, Cd2+ or Zn2+, at low concentrations, in the presence of the normal Ca2+ concentration. Ca2+ currents were recorded first in the absence and then in the presence of the blocking ion, from a holding potential of —50 mV with 10 mV depolarizing steps for 50 ms. The Ca2+ current was more effectively blocked by Cd2+ and Zn2+ than by Co2+ and Ni2+ (Fig. 6A). The maximal blocking effect on the Ca2+ current of Zn2+ or Cd2+ (100 μmol l−1) averaged 80 %, and the effects were partially reversible. Blockage by Ni2+ or Co2+ (2 mmol l−1) was less effective (40 %). Furthermore, the block caused by Co2+ and Cd2+ was less potent at negative potentials, whereas the opposite was true for Ni2+ and Zn2+ (Fig. 6B), suggesting a voltage-dependent mechanism.

Fig. 6.

Blockage of the Ca2+ current by divalent cations. (A) Representative current–voltage (IV) curves normalized to the averaged IV relationship of the control Ca2+ current. After obtaining the control IV curve, Co2+ (2 mmol l−1), Ni2+ (2 mmol l−1), Cd2+ (100 μmol l−1) or Zn2+ (100 μmol l−1) was added to the external solution. The reduction in the amplitude of the Ca2+ current shows the extent of blockage produced by these cations. Depolarizing pulses (10 mV, 10 ms) were applied from a holding potential of —50 mV. (B) The resistant fraction of the Ca2+ current plotted against the membrane potential (Em) (data from A). The blockage of the Ca2+ current exerted by these cations was voltage-dependent.

Fig. 6.

Blockage of the Ca2+ current by divalent cations. (A) Representative current–voltage (IV) curves normalized to the averaged IV relationship of the control Ca2+ current. After obtaining the control IV curve, Co2+ (2 mmol l−1), Ni2+ (2 mmol l−1), Cd2+ (100 μmol l−1) or Zn2+ (100 μmol l−1) was added to the external solution. The reduction in the amplitude of the Ca2+ current shows the extent of blockage produced by these cations. Depolarizing pulses (10 mV, 10 ms) were applied from a holding potential of —50 mV. (B) The resistant fraction of the Ca2+ current plotted against the membrane potential (Em) (data from A). The blockage of the Ca2+ current exerted by these cations was voltage-dependent.

Pharmacology

To explore the pharmacological properties of the Ca2+ current and to identify the possible multiple components of HVA Ca2+ channels involved in generating the Ca2+ current, we performed a series of experiments in which we applied several derivatives of DHPs, such as nitrendipine, nifedipine, nimodipine or Bay K-8644, as well as derivatives of phenylalkylamines, such as verapamil or D-600. None of these compounds, applied extracellularly at concentrations up to 20 μmol l−1, affected the Ca2+ current.

The Ca2+ current was blocked by the P-type Ca2+-channel-selective peptide ω-agatoxin-IVA at a low extracellular Ca2+ concentration (5 mmol l−1). Fig. 7A illustrates the effect of 200 nmol l−1 ω-agatoxin-IVA on the amplitude of the Ca2+ current. In three neurones, the Ca2+ current amplitude was rapidly reduced by 85 % by the toxin to reach a maximal level of block at approximately 1 min; the block persisted after the peptide had been washed out. However, when two or three trains of depolarizing pulses (2 ms) to 60 mV at 5 Hz were applied for 5 s, after the maximal effect of the toxin, the blockage was partially removed, 80 % of the Ca2+ current amplitude being recovered (Fig. 7A), suggesting that the effects exerted by the toxin are voltage-dependent, as has been reported previously in vertebrate neurones (Mintz et al., 1992). The degree of block was dependent on the toxin concentration, 50 and 100 nmol l−1 reduced the Ca2+ current amplitude by 10 and 35 %, respectively. In contrast, at the normal extracellular Ca2+ concentration, the peptide was ineffective in blocking the current at concentrations up to 500 nmol l−1. Other peptide toxins specific for N-type (ω-conotoxin-GVIA, 2 μmol l−1) and Q-type (ω-conotoxin-MVIIC, 5 μmol l−1) Ca2+ channels had no effect on the Ca2+ current in XO neurones (Fig. 7B,C).

Fig. 7.

Pharmacological features of the Ca2+ current in crayfish XO neurones. (A) Plot of the Ca2+ current amplitude against time. Ca2+ currents were evoked by depolarizing command pulses to 30 mV for 5 ms, from a holding potential of —50 mV at a frequency of 0.1 Hz. When the current amplitude was stable, the toxin was superfused; its application (at 200 nmol l−1) and removal are indicated by arrows. (B,C) Superimposed Ca2+ current traces obtained before and after the application of 2 μmol l−1 ω-conotoxin-GVIA (ω-Ctx-GVIA) or 5 μmol l−1 ω-conotoxin-VIIC (ω-Ctx-VIIC). These peptide toxins did not modify the amplitude or the time course of the Ca2+ current.

Fig. 7.

Pharmacological features of the Ca2+ current in crayfish XO neurones. (A) Plot of the Ca2+ current amplitude against time. Ca2+ currents were evoked by depolarizing command pulses to 30 mV for 5 ms, from a holding potential of —50 mV at a frequency of 0.1 Hz. When the current amplitude was stable, the toxin was superfused; its application (at 200 nmol l−1) and removal are indicated by arrows. (B,C) Superimposed Ca2+ current traces obtained before and after the application of 2 μmol l−1 ω-conotoxin-GVIA (ω-Ctx-GVIA) or 5 μmol l−1 ω-conotoxin-VIIC (ω-Ctx-VIIC). These peptide toxins did not modify the amplitude or the time course of the Ca2+ current.

Finally, when the fraction of Ca2+ current resistant to ω-agatoxin-IVA (Fig. 8A) was scaled up to match the control recording, we observed that the kinetics of activation and deactivation were the same (Fig. 8C). The transient outward current at the beginning of the pulse (gating current) was not affected by the toxin. Furthermore, the residual Ca2+ current showed an IV relationship with the same characteristics as the control Ca2+ current: the same threshold for activation and a maximum value at 20 mV (Fig. 8B). These results suggest that crayfish XO neurones express a single class of P-type Ca2+ channels.

Fig. 8.

Effects of 200 nmol l−1 ω-agatoxin-IVA (ω-Aga-IVA) on the Ca2+ current. (A) Ca2+ current (Im) traces obtained before, during and after toxin application. The command pulse protocol was the same as in Fig. 7. (B) Current–voltage (IV) relationships obtained from the same neurone, before (filled triangles), during (open triangles) and after (filled diamonds) the application of toxin. The experimental protocol was the same as in Fig. 6. (C) The current resistant to the toxin was scaled up (×4.2) to compare its shape with that of the control current.

Fig. 8.

Effects of 200 nmol l−1 ω-agatoxin-IVA (ω-Aga-IVA) on the Ca2+ current. (A) Ca2+ current (Im) traces obtained before, during and after toxin application. The command pulse protocol was the same as in Fig. 7. (B) Current–voltage (IV) relationships obtained from the same neurone, before (filled triangles), during (open triangles) and after (filled diamonds) the application of toxin. The experimental protocol was the same as in Fig. 6. (C) The current resistant to the toxin was scaled up (×4.2) to compare its shape with that of the control current.

When the Ca2+ current is activated, other physiological events such as action potentials occur, with the entry of Ca2+ participating in the firing pattern (Meyers et al., 1992). This phenomenon is probably important in neurosecretory cells, since during normal electrical activity Ca2+ channels are activated and allow the influx of Ca2+, a process crucial for cellular functions such as the inactivation of the Ca2+ channels themselves, the modulation of K+ channels (Martĺnez et al., 1991; Onetti et al., 1996), participation in the negative slope conductance (Onetti et al., 1990) and neuropeptide secretion (Renaud, 1988; Wang et al., 1997).

LVA Ca2+ currents seem to be absent in crayfish XO neurones because (a) the inactivation and deactivation kinetics of the Ca2+ current could be fitted to single-exponential functions, (b) the IV relationship did not have an additional peak at hyperpolarized potentials values and (c) the Ca2+ tail current amplitude did not change when it was evoked from different holding potentials (see Fig. 1C). Similar results have been reported in XO neurones from the crab Cardisoma carnifex (Richmond et al., 1995).

Activation of the Ca2+ current has been described in a variety of preparations using the Hodgkin and Huxley model (mx), in which the exponent x accounts for the speed of the activation (Adams and Gage, 1979; Llinás et al., 1981; Sala, 1991). In the present study, the onset of the Ca2+ current clearly follows the predicted kinetics at all the potentials tested. Additionally, the tail current data are consistent with the kinetics, implying a linear sequential model with two closed states and one open state. The Ca2+ current in XO neurones activates in a similar manner to that in in pituitary cells (Hagiwara and Ohmori, 1982) and in sympathetic and hippocampal neurones (Belluzzi and Sacchi, 1989; Kay and Wong, 1987; Sala, 1991). According to the model, the predicted mean open time of the Ca2+ channel at —20 mV would be 568 μs, a value faster than that in sympathetic neurones (Sala, 1991) and in chromaffin cells (Fenwick et al., 1982).

The small reduction of the Ca2+ current amplitude evoked from holding potentials between —90 and —35 mV does not appear to be due to inactivation, because tail current amplitudes and their time courses were identical for three different holding potentials (Fig. 1C), indicating that the number of channels that remained open at the time of repolarization was the same in the three cases. An explanation for this reduction may be the presence of an outward gating current superimposed on Ca2+ current activation, the presence of another type of Ca2+ channel that inactivates slightly in this voltage range or a very slow inactivation of the Ca2+ channels. To differentiate between these, it will be necessary to explore this process in more detail.

The time-dependent decay of the Ca2+ current during depolarizing command pulses could be due to (a) depletion of extracellular Ca2+, (b) contamination with outward currents, or (c) inactivation of Ca2+ channels. The first two possibilities were rejected because no effects were observed on the time course of the Ca2+ current when the cells were continuously superfused with a solution containing 13.5 mmol l−1 Ca2+ or when Cl was replaced with CH3SO4 or Cs+ was replaced with TMA+. The decay of the Ca2+ current in XO neurones is therefore probably due to the inactivation of Ca2+ channels. At least two mechanisms have been described for inactivating the Ca2+ current, one that depends on membrane potential and another that depends on [Ca2+]i (Chad and Eckert, 1984). An increase in intracellular free Ca2+ concentration favours the inactivation of Ca2+ channels in a variety of preparations (Ashcroft and Stanfield, 1982; Gutnick et al., 1989; Plant et al., 1983). It appears that the mechanism of inactivation of the Ca2+ current in XO neurones is mediated mainly by Ca2+. This is supported by the observation that the current carried by Ba2+ did not decay, at least during the 50 ms command pulses, and that the amplitude of the Ca2+ current depended on previous influx of Ca2+, as in other crustacean peptidergic neurones (Meyers et al., 1992; Richmond et al., 1995). The U-shaped curve obtained from a double-pulse protocol (Fig. 4Civ) is a hallmark of Ca2+-dependent inactivation (Chad and Eckert, 1984) and is due to accumulation of Ca2+ in a submembrane compartment, probably binding to the open Ca2+ channels.

In a variety of cells, Ba2+ is more effective as a charge carrier than Ca2+, probably because of its lower affinity for the channel (Hagiwara and Byerly, 1981). On the basis of the peak current for the IV relationships with different divalent cations, the selectivity sequence in crayfish XO neurones was: Ba2+>Sr2+≈Ca2Mg2+, in comparison with crab peptidergic neurones, in which the reported sequence was Ba2+>Sr2+>Ca2+ (Richmond et al., 1995). The shift of the IV relationship of the Ba2+ current may be explained because Ba2+ is less effective than Ca2+ in shielding the membrane charge (Frankenhaeuser and Hodgkin, 1957). Other divalent cations that act as Ca2+ channel blockers (Mn2+, Co2+, Ni2+ and Cd2+) can also carry inward current through Ca2+ channels (for a review, see Hagiwara and Byerly, 1981). However, in crayfish XO neurones, we found that these cations did not generate currents, as they do in other crustacean neurones (Meyers et al., 1992; Richmond et al., 1995).

Blockage of the Ca2+ current in XO neurones by the divalent cations tested here depended on their concentration and on the membrane potential. We found that Cd2+ and Zn2+ were more effective in blocking the Ca2+ current than Co2+ and Ni2+, suggesting that they have a higher affinity for the Ca2+ channel than do Co2+ and Ni2+. In contrast, Ni2+ and Zn2+ blocked the Ca2+ current more effectively at hyperpolarized values (—10 to 50 mV), whereas block of the Ca2+ current by Co2+ and Cd2+ was more effective at depolarizing potentials (30–70 mV). The voltage-dependence of Ca2+ current blockage by divalent cations suggests that they interact within the ion channel. Thus, two additional criteria indicate that the inward Ca2+ current in XO neurones is generated by HVA channels: (a) the permeability to Ba2+ was higher than that to Ca2+ and (b) the blockage exerted by Cd2+ was greater than that exerted by Ni2+ (Tsien et al., 1988).

Dihydropyridines (DHPs), at concentrations of 10 μmol l−1, block nearly all L-type Ca2+ current in ventricular myocytes and photoreceptors (Barnes and Hille, 1989; Balke et al., 1992). However, DHPs (nitrendipine, nifedipine, nimodipine or Bay K-8644) at concentrations of 20 μmol l−1 and phenylalkylamines (verapamil or D-600) at concentrations of 20 μmol l−1 had no effect on the Ca2+ current, indicating that the crayfish XO neurones do not express an L-type Ca2+ current.

One common feature of L-, N-, P-, Q- and R-type currents is their activation over the same range of membrane potentials, and it is difficult to distinguish them by their kinetics, permeability and blockage by inorganic cations (Usowics et al., 1992). Thus, the identification of HVA Ca2+ currents is based mainly on pharmacological tests. In the XO neurone somata, relatively high concentrations of ω-agatoxin-IVA (200 nmol l−1) blocked 85 % of the total Ca2+ current. These results suggest that the Ca2+ channels expressed in XO neurones share the pharmacological properties of P-type Ca2+ channels, with less specificity for ω-agatoxin-IVA than the Ca2+ channels of mammalian neurones (Brown et al., 1994; Llinás et al., 1992; Mintz et al., 1992). For instance, in cerebellar Purkinje neurones, ω-agatoxin-IVA has a high selectivity for P-type Ca2+ channels with a dissociation constant Kd of 2–10 nmol l−1 (Mintz et al., 1992). However, in the marine crab Cardisoma carnifex, high concentrations of ω-agatoxin-IVA (500 nmol l−1) did not affect the Ca2+ current or peptide release in either freshly dissociated XO neurones (Richmond et al., 1995) or peptidergic terminals (Richmond et al., 1996), even at the low extracellular Ca2+ concentration at which the toxin appears to be more effective. In contrast, transmitter release at the neuromuscular junction (Araque et al., 1994) and the Ca2+ current in motoneurones (Hong and Lnenicka, 1997) from the freshwater crayfish are affected by concentrations of ω-agatoxin-IVA between 30 and 600 nmol l−1. In the present study, the Ca2+ current in crayfish XO neurones was blocked by ω-agatoxin-IVA at a low extracellular Ca2+ concentration (5 mmol l−1); at a normal extracellular Ca2+ concentration (13.5 mmol l−1), ω-agatoxin-IVA was ineffective. Cardisoma carnifex XO neurones, in which peptide toxins have no effect on the Ca2+ current, may express R-type Ca2+ channels differing from the Ca2+ channels expressed in the crayfish XO neurones, which appear to be P-type Ca2+ channels.

Recently, R. Alvarado-Alvarez, E. Becerra and U. Garcĺa (in preparation) have suggested that the P-type Ca2+ current participates in secretory activity, and they have developed a sensitive bioassay to demonstrate this. Their assay is based on the pigmentary matrix retraction of erythrophores cultured together with identified XO neurones that produce red pigment concentrating hormone. Both neuronal Ca2+ currents, evoked by depolarizing command pulses, and neuronal firing, induced by depolarizing current injection, were able to induce aggregation on the target cells.

We discounted the existence of N- and Q-type Ca2+ channels in crayfish XO neurones because ω-conotoxin-GVIA, which acts selectively on N-type Ca2+ channels, did not affect the magnitude or the time course of the Ca2+ current in these neurones (Fig. 7B,C). Furthermore, the Q-type channel is resistant to low doses of ω-agatoxin-IVA (30 nmol l−1), but is sensitive to micromolar concentrations of ω-conotoxin-MVIIC (Ellinor et al., 1993), whereas the opposite occurs in XO neurones.

These results do not exclude the existence of R-type Ca2+ channels in crayfish XO neurones, since 15 % of the total Ca2+ current was resistant to ω-agatoxin-IVA, even at 500 nmol l−1. We suggest that the remaining current could be similar to that described in crab XO neurones (Richmond et al., 1995).

We thank Leopoldo Gonzalez Santos and Benita Mendiola for valuable technical assistance. U.G. was supported by CONACyT grant 1402-N9206.

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