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. 2006 Oct 18;26(42):10899–10910. doi: 10.1523/JNEUROSCI.3453-06.2006

Permeant Ion Effects on External Mg2+ Block of NR1/2D NMDA Receptors

Anqi Qian 1, Jon W Johnson 1,
PMCID: PMC6674757  PMID: 17050728

Abstract

Voltage-dependent channel block by external Mg2+ (Mgo2+) of NMDA receptors is an essential determinant of synaptic function. The resulting Mgo2+ inhibition of NMDA responses depends strongly on receptor subunit composition: NR1/2A and NR1/2B receptors are more strongly inhibited by Mgo2+ than are NR1/2C or NR1/2D receptors. Previous work showed that permeant ions have profound effects on Mgo2+ block of NMDA receptors composed of NR1, NR2A, and NR2B subunits. Whether permeant ions affect Mgo2+ inhibition of NR1/2C or NR1/2D receptors is unknown. We investigated the effects of permeant ions on Mgo2+ block of NR1/2D receptors by integrating results from whole-cell recordings, single-channel recordings, and kinetic modeling. Lowering internal [Cs+] caused a voltage-dependent decrease in the Mgo2+ IC50 and in the apparent Mgo2+ unblocking rate, and increase in the apparent Mgo2+ blocking rate (k+,app) of NR1/2D receptors. Lowering external [Na+] caused modest voltage-dependent changes in the Mgo2+ IC50 and k+,app. These data can be explained by a kinetic model in which occupation of either of two external permeant ion binding sites prevents Mgo2+ entry into the channel. Occupation of an internal permeant ion binding site prevents Mgo2+ permeation and accelerates Mgo2+ unblock to the external solution. We conclude that variations in permeant ion site properties shape the NR2 subunit dependence of Mgo2+ block. Furthermore, the external channel entrance varies little among NMDA receptor subtypes. Differences in the Mgo2+ blocking site, and particularly in the selectivity filter and internal channel entrance, are principally responsible for the subunit dependence of Mgo2+ block.

Keywords: NMDA receptors, glutamate receptors, channel block, single channel, magnesium, inhibition

Introduction

The NMDA subtypes of the ionotropic glutamate receptor family are widely distributed in the vertebrate CNS, exhibit unusual biophysical properties, and are broadly involved in CNS physiology (Dingledine et al., 1999; Lisman and McIntyre, 2001; Nakazawa et al., 2002). Functional NMDA receptors generally contain NR1 and NR2 subunits. There are four NR2 subunits (NR2A–NR2D) that follow distinct developmental and regional expression patterns. NMDA receptors are modulated via many mechanisms that display NR2 subunit specificity (Cull-Candy and Leszkiewicz, 2004).

Voltage-dependent channel block by Mgo2+ is an essential NMDA receptor property. Investigation of Mgo2+ block has improved understanding of synaptic regulation, mechanisms of drug action, and channel structure and gating. Mgo2+ inhibition of NMDA receptors varies with brain region and developmental stage because of differential NR2 subunit expression coupled with NR2 subunit dependence of Mgo2+ inhibition (Kato and Yoshimura, 1993; Monyer et al., 1994; Kuner et al., 1996; Momiyama et al., 1996; Qian et al., 2005).

The degree and voltage dependence of Mgo2+ inhibition are powerfully modulated by permeant ions (Antonov and Johnson, 1999; Zhu and Auerbach, 2001a,b; Qian et al., 2002). Along with its mechanistic importance, permeant ion modulation of Mgo2+ inhibition is likely to participate in nervous system physiology and pathology. Permeant ion concentration changes during synaptic transmission (Rose and Konnerth, 2001) are large enough to significantly modify Mgo2+ inhibition. Much greater changes in permeant ion concentrations occur in pathological states (Grisar, 1984; Lux et al., 1986; Kager et al., 2000), and Mgo2+ inhibition is altered by nervous system pathology, including nerve injury, inflammation, and chemical ischemia (Hori and Carpenter, 1994; Zhang et al., 1996; Aizenman et al., 2000; Furukawa et al., 2000; Guo and Huang, 2001). Changes in permeant ion concentration likely act in concert with other modulatory mechanisms (Chen and Huang, 1992; Zhang et al., 1996; Guo and Huang, 2001) to alter Mgo2+ inhibition in pathological states.

Permeant ion effects on Mgo2+ inhibition have been investigated for NMDA receptors that contain NR2A or NR2B subunits (Antonov and Johnson, 1999; Zhu and Auerbach, 2001a,b; Qian et al., 2002), but not for receptors that contain NR2C or NR2D subunits. Understanding permeant ion effects on Mgo2+ inhibition of NR1/2D receptors, which play important physiological roles developmentally and in adults (Okabe et al., 1998; Bengzon et al., 1999; Hrabetova et al., 2000; Miyamoto et al., 2002; Thompson et al., 2002), would deepen insight into blocking mechanisms and their variation among NMDA receptor subtypes. We previously reported (Qian et al., 2005) that Mgo2+ inhibits NR2A and NR2B subunit-containing NMDA receptors more effectively than NR1/2D receptors predominantly because Mgo2+ unbinds more quickly from NR1/2D receptors. Here, we combined electrophysiological and modeling approaches to examine permeant ion effects on Mgo2+ block of NR1/2D receptors. We found powerful permeant ion regulation mediated by binding to two external and one internal site (summarized in Fig. 7). Comparison of Mgo2+ block models of NR1/2D and cortical receptors provides quantitative explanations for the NR2 subunit dependence of Mgo2+ block.

Figure 7.

Figure 7.

NR1/2D model of Mgo2+ block. The central states of the model are 1 (boxed) and 2; transitions between states 1 and 2 represent Mgo2+ unblock and block of the channel with no permeant ion bound. In states 1–8, the intracellular Csi+ site is unoccupied; in states 3 and 4, Mgo2+ cannot unblock to the extracellular solution because of the lock-in effect of Nao+; in states 5–8, Mgo2+ cannot enter the channel because the external permeant ion sites are partly or fully occupied. States 9–12 correspond to states 1–4, respectively, except with a Csi+ bound to the intracellular site. The single arrows represent modeled rates of transitions allowed in only one direction; the pairs of arrows represent transitions for which rates in each direction were modeled independently; the double-headed arrows represent transitions assumed to take place so rapidly that only dissociation constants were modeled. For each state, the upper side of the membrane faces the external solution and the lower side faces the internal solution.

Materials and Methods

Cell culture.

Human embryonic kidney (HEK) 293T cells and HEK 293 cells (American Type Culture Collection, Manassas, VA) were used for whole-cell and outside-out patch recordings, respectively. The cells were cultured at 37°C in 5% CO2/95% air in DMEM culture medium (Invitrogen, Carlsbad, CA) supplemented with 2 mm glutamine. Culture medium was supplemented with 5% fetal bovine serum (FBS) for 293T cells and with 10% FBS plus 1 mm sodium pyruvate for HEK 293 cells. Cells were split twice a week. For experiments, cells were plated onto glass coverslips pretreated with poly-d-lysine (0.1 mg/ml) and rat-tail collagen (0.1 mg/ml; BD Biosciences, San Jose, CA) at 1–4 × 105 cells per 35 mm dish.

Transfection.

HEK 293 or 293T cells were transiently transfected 18–48 h after plating with cDNAs for rat NMDA receptor subunits (Buller and Monaghan, 1997): NR1-1a [GenBank accession number (GAN) X63255, in plasmid pcDM8] plus NR2A (GAN M91561, in plasmid pcDNA1) or NR2D (GAN L31612, in plasmid pcDM8). Enhanced green fluorescent protein (eGFP) cDNA was cotransfected as previously described (Qian et al., 2005). 293T cells were transfected using LipofectAMINE/PLUS reagents (Invitrogen) by adding to each dish 1 ml of serum-free medium containing 1 μg of total DNA (1 eGFP to 3 NR1 to 6 NR2A or 2D), 5 μl of LipofectAMINE, and 4 μl of PLUS. dl-APV (200 μm) was added to prevent NMDA receptor-mediated excitotoxicity. To transfect HEK 293 cells, we used a calcium phosphate precipitation procedure. A total of 2.8 μg of cDNA was used per dish (ratio of 1 eGFP to 1 NR1-1a to 2 NR2D). Precipitates were washed off with fresh culture medium plus 200 μm dl-APV 7–9 h after addition of DNA.

Solutions.

Solutions were prepared and applied as previously described (Qian et al., 2002). NMDA receptors were activated by 10 or 30 μm NMDA plus 30 μm glycine. MgCl2 was added to external solutions at the indicated concentrations with no adjustment of other solute concentrations. We used several solutions to test the effects of Nao+ and Csi+ on Mgo2+ block. The abbreviations and contents of external solutions are as follows (in mm): “140 Nao+” solution, 140 NaCl, 1 CaCl2, 2.8 KCl, and 10 HEPES; “70 Nao+” solution, 70 NaCl, 140 sucrose, 0.5 CaCl2, 2.8 KCl, and 10 HEPES. The abbreviations and contents of internal solutions are as follows (in mm): “125 Csi+” solution for whole-cell experiments, 125 CsCl, 10 EGTA, and 10 HEPES; “125 Csi+” solution for patch recordings, 115 CsF, 10 CsCl, 10 EGTA, and 10 HEPES; “8 Csi+ ” solution for whole-cell experiments, 8 CsCl, 117 N-methyl-d-glucamine (NMDG), 10 EGTA, and 10 HEPES; “8 Csi+” solution for patch recordings, 8 CsF, 117 NMDG, 10 EGTA, and 10 HEPES; “25 Csi+” solution, 25 CsF, 100 NMDG, 10 EGTA, and 10 HEPES. Fluoride-based internal solutions were used for single-channel recordings to improve seal formation and stability of recordings (Marty and Neher, 1995). Osmolality and pH were adjusted as described previously (Qian et al., 2002). The junction potentials between the pipette and bath solution for internal/external solution combinations were as follows: 5 mV for 140 Nao+/125 Csi+ (chloride-based); −3 mV for 140 Nao+/8 Csi+ (chloride-based); −7 mV for 70 Nao+/8 Csi+ (chloride-based); 9 mV for 140 Nao+/125 Csi+ (fluoride-based), −3 mV for 140 Nao+/8 Csi+ (fluoride-based), −7 mV for 70 Nao+/25 Csi+ (fluoride-based). All membrane potentials reported here were corrected for junction potentials. Ultrapure salts were used when available. All chemicals were from Sigma (St. Louis, MO), except as indicated in the text.

Whole-cell recording and analysis.

Whole-cell recordings were performed as previously described (Qian et al., 2002) 20–72 h after transfection. Briefly, currents were recorded at room temperature with an Axopatch 200A or 200B amplifier (Molecular Devices, Sunnyvale, CA), low-pass filtered at 10 kHz, and digitized at 44 kHz with a Neuro-Corder. Series resistance was compensated routinely (60–80%). NMDA-activated currents in the absence (Icontrol) and presence (IMg) of multiple [Mg2+]o values were measured from −115 to −15 mV at 10 mV increments. The IC50 of Mgo2+ at each voltage was estimated by fitting IMg/Icontrol at various [Mg2+]o values using Equation 1:

graphic file with name zns04206-2382-m01.jpg

IC50 and nH (Hill coefficient) were left as free parameters during fitting. Curve fitting was performed using Origin 4.0 or 6.0 (Microcal Software, Northampton, MA). The IC50 value at each voltage was derived from fits to IMg/Icontrol measurements with three to six different [Mg2+]o values and from 3 to 10 cells at each [Mg2+]o. At each voltage, Equation 1 was fit to each of the IMg/Icontrol values pooled from all experiments, although for clarity only mean values ± SEM were plotted in Figure 1C. Error bars in Figures 1D and 2C show SE estimated during nonlinear curve fitting of Equation 1 by Origin.

Figure 1.

Figure 1.

Effect of Csi+ on Mgo2+ inhibition of NMDA receptor whole-cell currents. A, B, Examples of inhibition by Mgo2+ of NR1/2A (A) and NR1/2D (B) receptor currents in 140 Nao+/125 Csi+ (top traces) and 140 Nao+/8 Csi+ (bottom traces) solutions at the indicated voltages. The bars above the current traces indicate the time of drug application. At −85 mV and at −35 mV, Mgo2+ inhibition of both NR1/2A and NR1/2D receptors was enhanced by lowering [Cs+]i. C, Examples of concentration–inhibition curves for NR1/2A receptors in 140 mm Nao+; [Cs+]i and voltage as indicated. The voltage, [Cs+]i, and Mgo2+ IC50 values are as follows: −35 mV, 125 mm, 388 μm; −35 mV, 8 mm, 37.3 μm; −85 mV, 125 mm, 11.8 μm; −85 mV, 8 mm, 5.2 μm. Error bars indicate SEM. D, Mgo2+ IC50 values in 140 mm Nao+ are plotted from −115 to −15 mV; subunit combination and [Cs+]i as indicated. Data in 140 Nao+/125 Csi+ were replotted from Qian et al. (2005). Error bars indicate SE.

Figure 2.

Figure 2.

Effect of Nao+ on Mgo2+ inhibition of NMDA receptor whole-cell currents. A, B, Examples of inhibition by Mgo2+ of NR1/2A (A) and NR1/2D (B) receptor currents in 140 Nao+/8 Csi+ (top traces) and 70 Nao+/8 Csi+ (bottom traces) solutions at the indicated voltages. The bars above the current traces indicate the time of drug application. C, Mgo2+ IC50 values estimated from concentration–inhibition curves in 8 mm Csi+ are plotted from −115 to −15 mV; subunit combination and [Na+]o as indicated. Data collected in 140 Nao+/8 Csi+ are replotted from Figure 1D. Error bars indicate SE.

Single-channel recording and analysis.

Single-channel recording and analysis were performed as previously described (Qian et al., 2005). Outside-out patch recordings were performed at room temperature according to standard methods (Hamill et al., 1981). Pipettes (resistance, 5–8 MΩ) were pulled from borosilicate standard-wall glass with filaments (Warner Instrument, Portland, OR). Pipettes were coated with Sylgard and fire polished. Single-channel currents were recorded and stored on videotape for later analysis as described for whole-cell recording. Data were collected at voltages from −105 to −45 mV. At each voltage, single-channel currents in each patch were collected in segments of 50–240 s duration, with the first segment being a control measurement in 0 Mgo2+, followed by one to three additional segments in different [Mg2+]o values. Data from at least three patches were used at each voltage.

For analysis, each recorded data segment was played back, filtered at 2.5 kHz (−3 dB; eight-pole, low-pass Bessel filter) and digitally sampled at 25 kHz using pCLAMP 8 (Molecular Devices). To optimize our ability to resolve brief events, we used the DC analysis programs (http://www.ucl.ac.uk/Pharmacology/dcpr95.html), which make use of time course fitting techniques (Colquhoun and Sigworth, 1995). Dwell time histograms were plotted on square root versus log time scales (Sigworth and Sine, 1987). A chosen time resolution (50 μs in most patches; range, 45–85 μs) was applied to dwell time distributions, and durations shorter than the value of the time resolution were deleted from both open- and closed-duration distributions. The resulting dwell time histograms were fitted by the maximum likelihood method (Colquhoun and Sigworth, 1995) and the value of the imposed time resolution was subtracted from the time constants of the fit.

Open-duration histograms in the absence or presence of Mgo2+ were fit by one to three exponentials (see Fig. 4B), consistent with previous studies (Wyllie et al., 1996, 1998; Qian et al., 2005). The decrease of the time constant of the largest component (τo) with increasing [Mg2+]o values was used to estimate Mgo2+ blocking rate (see Results). We did not further characterize the other exponential components. Closed-duration histograms in the absence of Mgo2+ were adequately fit by the sum of three or four exponentials (see Fig. 4C). In both the absence and presence of Mgo2+, closed duration histograms included the duration of all closures, regardless of the conductance level from which the closure began. In the presence of Mgo2+, an additional closed-duration component was observed (time constant, τb) in most experiments. This component was interpreted to represent blocking events by Mgo2+ (Qian et al., 2005). Occasionally, when the value of τb was very close to the briefest closed-duration component observed in the absence of Mgo2+, the closed-duration histogram was fitted by the same number of exponentials in the absence and presence of Mgo2+. In those cases, the value of τb still could be estimated with reasonable accuracy because the time constant of the confounding brief closed-duration component was necessarily close to τb, and because the amplitude of the τb component was relatively large. We did not make corrections for missed events but estimated that they were not frequent under our experimental conditions (Qian et al., 2005).

Figure 4.

Figure 4.

Effects of [Cs+]i and [Mg2+]o on single-channel openings of NR1/2D receptors. All data for this figure were collected at −85 mV. A, Examples of Mgo2+-induced NR1/2D receptor single-channel “flicker.” Traces in 0 Mgo2+ (left) and in the indicated [Mg2+]o (right) are shown in 140 Nao+/125 Csi+ (top) and in 140 Nao+/8 Csi+ (bottom). Two traces are shown for each condition at different time scales. Including Mgo2+ caused channel flicker at lower [Mg2+]o in 8 mm [Cs+]i than in 125 mm [Cs+]i. B, Open-duration histograms in 140 Nao+/8 Csi+ from the patch used for A in the indicated [Mg2+]o values. The [Mg2+]o, and value of the time constant (and relative amplitude) of the largest component (τo), are as follows: 0 Mgo2+, 0.759 ms (76.4%); 3 μm Mgo2+, 0.603 ms (67.1%); 5 μm Mgo2+, 0.408 ms (77.1%); 10 μm Mgo2+, 0.301 ms (76.4%). The apparent blocking rate constant for Mgo2+ (k+,app) was estimated to be 179 μm−1s−1 for this patch. C, Closed-duration histograms in 140 Nao+/8 Csi+ from the patch used for A in the indicated [Mg2+]o values. The [Mg2+]o, and value of the time constant (and relative amplitude) of the component attributable to Mgo2+ block (τb), are as follows: 3 μm Mgo2+, 0.375 ms (20.6%); 5 μm Mgo2+, 0.266 ms (34.5%); 10 μm Mgo2+, 0.355 ms (30.9%). The apparent unblocking rate for Mgo2+ (k−,app) was estimated to be 3081 s−1 for this patch.

The apparent Mgo2+ blocking and unblocking rates, k+,app and k−,app, were estimated as described in Neher and Steinbach (1978). The term “apparent” is used to distinguish from Mgo2+ blocking and unblocking rates in the absence of permeant ion effect (Antonov and Johnson, 1999). The slope of a linear regression line fit through a plot of 1/τo versus [Mg2+]o (see Fig. 4C) was used to estimate k+,app based on the following equation: 1/τo,Mg = 1/τo,control + k+,app × [Mg2+]o. k−,app was estimated as 1/τb.

Model fitting and simulations.

Kinetic model fitting and predictions were made in SigmaPlot 2001 or SigmaPlot 8 (Systat Software, Point Richmond, CA). Data were weighted during fitting by the inverse of data value. Minimization of sum of squared errors (SSE) [this is equivalent to maximization of the coefficient of determination (R2)] was used to achieve optimal fits. Fitting procedures and equations used are described in Results. Single-channel analysis of NR1/2D receptors is demanding because of their relatively low single-channel conductance and brief open time. In the presence of Mgo2+, dwell times were yet much briefer. The need for very high-quality recordings and the use of time course fitting in analysis made single-channel experiments extremely time-consuming. As a result, single-channel data were collected in only three ionic conditions. Adequate constraint of models was achieved by simultaneous fitting to single-channel and whole-cell experiments.

Results

Effect of changing [Cs+]i and [Na+]o on Mgo2+ inhibition of whole-cell currents

We first characterized the effect of changing [Cs+]i on Mgo2+ inhibition of 293T whole-cell currents mediated by NR1/2A and NR1/2D receptors. Internal Cs+ rather than K+ was used so that data could be directly compared with previous results (Antonov et al., 1998; Antonov and Johnson, 1999; Qian et al., 2002, 2005); NMDA receptor permeabilities to Cs+ and K+ are nearly equal (Nowak et al., 1984; Tsuzuki et al., 1994). Mgo2+ inhibited both NR1/2A and NR1/2D receptor responses more effectively in a lower [Cs+]i. For example, with NR1/2A receptors (Fig. 1A) at −85 mV, current inhibition by 30 μm Mgo2+ was 1.3-fold greater in 140 Nao+/8 Csi+ than in 140 Nao+/125 Csi+. At −35 mV, current inhibition by 30 μm Mgo2+ was 4.3-fold greater in 140 Nao+/8 Csi+ than in 140 Nao+/125 Csi+. With NR1/2D receptors (Fig. 1B), the effect of changing [Cs+]i on Mgo2+ inhibition was generally similar to that observed with NR1/2A receptors: lowering [Cs+]i from 125 to 8 mm increased inhibition by 100 μm Mgo2+ 1.4-fold at −85 mV and increased inhibition by 100 μm Mgo2+ 4.9-fold at −35 mV.

To analyze the voltage dependence of the effect of [Cs+]i on Mgo2+ inhibition of NR1/2A and NR1/2D receptors, concentration–inhibition curves were constructed by measuring Mgo2+ inhibition in multiple [Mg2+]o values at each voltage (see Materials and Methods). Examples of these curves are shown in Figure 1C for NR1/2A receptors. At each voltage, concentration–inhibition curves are left-shifted in the lower [Cs+]i, indicating increased Mgo2+ affinity. The shift was greater at −35 mV than at −85 mV. Figure 1D compares the voltage dependence of NR1/2A and NR1/2D receptor Mgo2+ IC50 values over the range of voltages studied. It is clear that at any single voltage and [Cs+]i, Mgo2+ IC50 was lower in NR1/2A than in NR1/2D receptors. For both receptors, lowering [Cs+]i decreased Mgo2+ IC50 and weakened its voltage dependence at hyperpolarized voltages.

The effects of changing [Na+]o on Mgo2+ inhibition of whole-cell currents of NR1/2A and NR1/2D receptors are illustrated in Figure 2. For these experiments, 8 mm Csi+ was used in intracellular solutions to minimize the effect of Csi+ on Mgo2+ inhibition. Decreasing [Na+]o from 140 to 70 mm moderately increased Mgo2+ inhibition of NR1/2A receptors at both −105 and −45 mV (Fig. 2A). The same change in [Na+]o slightly increased Mgo2+ inhibition of NR1/2D receptors at −105 mV, but decreased Mgo2+ inhibition at −45 mV. The voltage dependence of the effect of changing [Na+]o on Mgo2+ IC50 values measured from [Mg2+]o-inhibition curves is shown in Figure 2C. Changing [Na+]o modestly affected Mgo2+ IC50 of both receptors. The voltage dependence of the Nao+ effect differs between the two receptors, as will be further examined in Figure 3.

Figure 3.

Figure 3.

Differential effects of permeant ions on Mgo2+ inhibition of NR1/2A and NR1/2D receptor whole-cell currents. A, Ratio of Mgo2+ IC50 measured in the 140 Nao+/125 Csi+ and the 140 Nao+/8 Csi+ solutions is plotted as a function of voltage for the indicated receptors. Changing [Cs+]i has powerful voltage-dependent effects on both receptors; the effect is stronger on NR1/2D receptors at depolarized voltages. B, Ratio of Mgo2+ IC50 measured in the 140 Nao+/8 Csi+ and the 70 Nao+/8 Csi+ solutions plotted as a function of voltage for receptors as indicated in A. Changing [Na+]o has weak effects on Mgo2+ IC50 that are voltage independent for NR1/2A receptors and voltage dependent for NR1/2D receptors. The horizontal lines show ratio values of 1 that would be expected if [Cs+]i (A) or [Na+]o (B) had no effect on Mgo2+ IC50.

To illustrate the differential effects of permeant ions on Mgo2+ inhibition of NR1/2A and NR1/2D receptors, we calculated the ratios of Mgo2+ IC50 values in normal and low permeant ion concentrations (Fig. 3). A ratio of 1 indicates no effect of changing permeant ion concentration. The effect of changing [Cs+]i on Mgo2+ inhibition of both NR1/2A and NR1/2D receptors is large and strongly voltage dependent (Fig. 3A). At depolarized voltages, the effect of lowering [Cs+]i became even greater for NR1/2D than NR1/2A receptors (at −15 mV, the Mgo2+ IC50 ratio was 13.4 for NR1/2A but 32.9 for NR1/2D receptors). At hyperpolarized voltages, changing [Cs+]i had a similar effect on NR1/2D and NR1/2A receptors. The effect of changing [Na+]o on Mgo2+ inhibition of both NR1/NR2A and NR1/NR2D receptors was small (Fig. 3B) (note different y-axis scales in Fig. 3A,B), although a difference in the voltage dependence of the ratio is apparent. The effect of lowering [Na+]o on NR1/2D receptors was significantly voltage dependent (p < 0.001; two-tailed Pearson correlation test), causing a reduction of Mgo2+ IC50 at hyperpolarized voltages but an increasing of Mgo2+ IC50 at more depolarized voltages. The effect of changing [Na+]o on NR1/2A receptors, in contrast, was not correlated with voltage (p = 0.068).

The results presented so far suggest that permeant ions exert powerful effects on Mgo2+ inhibition in NR1/2D as well as NR1/2A receptors. There are, however, intriguing differences between the two receptor subtypes. To investigate the mechanistic bases of these differences, we used single-channel analysis, which allowed us to examine the effect of changing permeant ion concentrations on Mgo2+ blocking and unblocking steps separately.

Effect of changing [Cs+]i and [Na+]o on Mgo2+ blocking and unblocking kinetics

Permeant ions powerfully affect Mgo2+ block of NR1/2A receptors (Zhu and Auerbach, 2001a,b) and of NMDA receptors expressed in cultured cortical neurons (referred to here as cortical neurons) (Antonov and Johnson, 1999; Qian et al., 2002), which are composed of NR1, NR2A, and NR2B subunits (Monyer et al., 1994; Zhong et al., 1994; Kirson and Yaari, 1996; Antonov and Johnson, 1999; Qian et al., 2005). The similarity of the channels of cortical receptors and recombinant NR1/2A receptors is supported by their similar Mgo2+ IC50 values in 140 Nao+/125 Csi+ solution (Qian et al., 2005) and in solutions with lowered permeant ion concentrations (data not shown). Here, we report on the effects of changing [Cs+]i and [Na+]o on the Mgo2+ k+,app and k−,app of recombinant NR1/2D receptors. In single-channel experiments, we used three sets of ionic solutions: 140 Nao+/125 Csi+, 140 Nao+/8 Csi+, and 70 Nao+/25 Csi+. These experimental conditions facilitated comparisons with previous cortical receptor single-channel recordings (Antonov and Johnson, 1999) and allowed exploration of a wide range of ionic conditions while limiting single-channel data collection, which is especially demanding with NR1/2D receptors. Use of these ionic conditions permitted direct determination of the effect of [Cs+]i on the kinetics of Mgo2+ block, but required model application (below) for quantification of the effects of [Na+]o.

Examples of single-channel NR1/2D receptor-mediated currents recorded in the absence and presence of Mgo2+, and in normal and low [Cs+]is, are shown in Figure 4A. In normal [Cs+]i (top), addition of 50 μm Mgo2+ greatly increased channel “flicker,” which reflects rapid transitions between the open and blocked states caused by Mgo2+ channel block (Qian et al., 2005). In a low [Cs+]i (bottom), this effect was achieved at a much lower [Mg2+]o, suggesting that [Cs+]i influences Mgo2+ block. The decrease in open duration associated with channel block, which was used to calculate k+,app, is reflected in the open-duration histograms shown in Figure 4B. In the closed-duration histograms shown in Figure 4C, the closed-duration component that represents Mgo2+ blocking events was used to calculate k−,app.

The effects of changing permeant ion concentrations on the voltage dependence of Mgo2+ block, unblock, and IC50 are shown in Figure 5. Lowering [Cs+]i from 125 mm (black) to 8 mm (green) greatly increased Mgo2+ k+,app (Fig. 5A). This effect was most prominent at depolarized voltages: at −105 mV, lowering [Cs+]i increased k+,app 1.6-fold, whereas at −45 mV lowering [Cs+]i increased k+,app 10-fold. Data in 70 Nao+/25 Csi+ (Fig. 5A, red) suggest that lowering [Na+]o may increase k+,app; if Nao+ had no effect on k+,app, these data would be intermediate between the data in 140 Nao+/125 Csi+ (black) and 140 Nao+/8 Csi+ (green). Lowering [Cs+]i from 125 to 8 mm decreased k−,app in a voltage-dependent manner (Fig. 5B): at −45 mV, lowering [Cs+]i decreased k−,app 1.5-fold (p < 0.05), whereas at −105 mV, lowering [Cs+]i decreased k−,app 1.2-fold (not significant). Data in 70 Nao+/25 Csi+ (Fig. 5B, red) suggest that lowering [Na+]o had only a weak effect on k−,app. Also shown in Figure 5 (lines) are the results of modeling the effects of permeant ions on the Mgo2+ k+,app (Fig. 5A), k−,app (Fig. 5B), and IC50 from whole-cell experiments (Fig. 5C).

Figure 5.

Figure 5.

Effects of Csi+ and Nao+ on Mgo2+ block of NR1/2D receptors. A, B, Mgo2+ k+,app (A) and k−,app (B) measured from single-channel recordings in the indicated solutions are plotted (symbols) as a function of voltage. Error bars indicate SEM. C, Mgo2+ IC50 measured from whole-cell recordings in the indicated solutions (symbols; black and green have same meaning as in A and B) are plotted as a function of voltage. Whole-cell data collected in 70 Nao+/8 Csi+ were not used in fitting (see Results). Data recorded in 140 Nao+/125 Csi+ were replotted from Qian et al. (2005). The lines show NR1/2D model predictions using parameter values shown in Table 1 of k+,app (A), k−,app (B), and KD = k−,app/k+,app (C); the line colors have same meanings as symbol colors.

Model of interaction of permeant ions and Mgo2+ with NR1/2D receptors

To further interpret our whole-cell and single-channel data and better understand the mechanisms by which permeant ions and Mgo2+ interact with NR1/2D receptors, we developed a quantitative model (the NR1/2D model) (see Fig. 7). We based the NR1/2D model on models previously used to describe the interaction of permeant ions and Mgo2+ with cortical NMDA receptors (Antonov and Johnson, 1999; Qian et al., 2002) and NR1/2A receptors (Zhu and Auerbach, 2001a,b). We will focus on our previous work with cortical NMDA receptors because these data were collected under similar conditions. The effects of permeant ions on Mgo2+ k+,app in the cortical NMDA receptor model are mediated by external permeant ion binding sites. Our data suggest that the effects of permeant ions on the Mgo2+ k+,app of NR1/2D and cortical receptors are quite similar. Under the same conditions (ion concentrations and voltage), the Mgo2+ k+,app values presented here were generally slightly lower for NR1/2D than cortical NMDA receptors (compare Fig. 5A with Antonov and Johnson, 1999, their Fig. 2A), but the differences were not statistically significant. Furthermore, the dramatic and strongly voltage-dependent effect of [Cs+]i on k+,app is similar in NR1/2D receptors (Fig. 5A) and cortical NMDA receptors (Antonov and Johnson, 1999) (Fig. 6A). Based on these similarities, the NR1/2D model incorporates external permeant ion sites, as were found on cortical (Antonov and Johnson, 1999) and NR1/2A (Zhu and Auerbach, 2001a,b) receptors. Csi+ can bind to one of the external sites and prevent Mgo2+ from entering the channel (Nao+ can bind to either) (see below). The voltage dependence of the effect of changing [Cs+]i originates from the voltage dependence of internal permeant ion access to the external site.

Figure 6.

Figure 6.

Effects of [Cs+]i on Mgo2+ k+,app and k−,app compared in cortical NMDA and NR1/2D receptors. A, B, Ratio of k+,app (A) and k−,app (B) measured in the 140 Nao+/125 Csi+ and the 140 Nao+/8 Csi+ solutions are plotted as a function of voltage for the indicated receptors. Cortical NMDA receptor data are from Antonov and Johnson (1999). The horizontal lines show ratio values of 1 that would be expected if [Cs+]i had no effect on rates.

In contrast to k+,app, the Mgo2+ k−,app values of NR1/2D receptors and cortical NMDA receptors differ quantitatively and qualitatively. The Mgo2+ k−,app is higher for NR1/2D receptors than cortical receptors at all voltages in physiological ion concentrations (Qian et al., 2005). Similarly, the Mgo2+ k−,app is significantly higher for NR1/2D receptors than cortical receptors in 140 Nao+/8 Csi+ at hyperpolarized potentials (k−,app values are significantly different at all voltages negative of −60 mV) (compare Fig. 5B with Antonov and Johnson, 1999, their Fig. 3C). Decreasing [Cs+]i, which had no effect on Mgo2+ k−,app of cortical NMDA receptors at any voltage (Antonov and Johnson, 1999) (but see Zhu and Auerbach, 2001b), significantly reduced the Mgo2+ k−,app of NR1/2D receptors at −45 mV (Figs. 5B, 6B). In whole-cell recordings (Fig. 3A), the effects of changing [Cs+]i on the IC50 of NR1/2A and NR1/2D receptors diverged strongly at voltages depolarized of −50 mV. We hypothesized that the dependence of the NR1/2D receptor k−,app on [Cs+]i (Figs. 5B, 6B), and the exaggerated dependence of the NR1/2D receptor IC50 on [Cs+]i (Fig. 3A), are mediated by Cs+ occupation of an internal permeant ion site. An internal permeant ion binding site has been observed on cortical receptors (Antonov et al., 1998) and NR1/2A receptors (Zhu and Auerbach, 2001b). However, an internal permeant ion site was not incorporated into our cortical NMDA receptor model because we observed no effect of [Cs+]i on Mgo2+ block in cortical receptors (Antonov and Johnson, 1999).

To test this hypothesis, we determined whether the effect of [Cs+]i on k−,app could be reproduced by an NR1/2D model with an internal permeant ion site that can affect Mgo2+ unblocking rate. In the NR1/2D model, Csi+ occupation of the internal site while Mgo2+ blocks the channel prevents Mgo2+ permeation, and can accelerate unbinding of Mgo2+ to the external solution, presumably through electrostatic repulsion. The voltage dependence of the effect of [Cs+]i on k−,app was explained by permitting Csi+ binding to be voltage dependent. Because changing [Cs+]i had similar effects on the k+,app of cortical and NR1/2D receptors even at depolarized voltages (Fig. 6A), occupation of the internal site in the NR1/2D model does not affect the Mgo2+ k+,app. Binding of Csi+ to the internal site when Mgo2+ is not occupying the channel therefore is not shown in Figure 7 nor incorporated into the modeling equations below.

As described previously, our data did not allow us to measure directly the effects of changing [Na+]o on Mgo2+ k+,app and k−,app in NR1/2D receptors. However, our results suggest that the effect of [Na+]o on k+,app of NR1/2D and cortical receptors are similar, whereas the effect of [Na+]o on k−,app of NR1/2D receptors appears weaker. To explain the effects of [Na+]o on k+,app, the characteristics of the external permeant ion binding sites on cortical receptors (Antonov and Johnson, 1999) were incorporated into the NR1/2D model: one or both sites can be occupied by Na+ in a voltage-independent matter and prevent Mgo2+ from entering the channel.

In cortical NMDA receptors, increasing [Na+]o decreased k−,app. This interaction was modeled by permitting Nao+ to bind to the external sites while Mgo2+ blocked the channel, preventing Mgo2+ unblock to the external solution by a “lock-in” effect (Antonov and Johnson, 1999). The apparently weaker effect of [Na+]o on k−,app of NR1/2D receptors raises the question, can Nao+ bind while Mgo2+ blocks the channel of this receptor? This question was addressed by incorporating into the NR1/2D model the ability for Nao+ to bind to the external sites and lock in a Mgo2+ blocking the channel. However, in contrast to the previous model of cortical receptors (Antonov and Johnson, 1999), Nao+ affinity while Mgo2+ blocks the channel can vary independently of the Nao+ affinity when the channel is unblocked.

The principal features of the NR1/2D model (Fig. 7) are as follows: (1) There are two external and one internal permeant ion binding sites. Csi+ can occupy the internal site and one of the external sites; Nao+ can occupy either external site. Permeant ion binding to one site does not affect the affinity of ions for other site(s). Nao+ can bind to the external sites even when Mgo2+ is bound in the channel, but with lower affinity. (2) Mgo2+ can enter and block the channel only when the external sites are empty. (3) Mgo2+ can unblock to the external solution only when both external sites are unoccupied by Nao+. Mgo2+ also can unblock by permeating the channel. When the internal site is occupied by Csi+, Mgo2+ permeation is prevented and the rate Mgo2+ unblock to the external solution is increased.

Model 1 is qualitatively distinct from the model previously developed for cortical NMDA receptors (Antonov and Johnson, 1999) in that model 1 incorporates an internal Csi+ binding site.

Equations and fitting procedures

The equations derived to describe the NR1/2D model (Fig. 7) for k+,app (Eq. 2), k−,app (Eq. 3), and IC50 (Eq. 4) are as follows:

graphic file with name zns04206-2382-m02.jpg
graphic file with name zns04206-2382-m03.jpg
graphic file with name zns04206-2382-m04.jpg

The meanings of the parameters are as follows [all of the 13 independent parameters that appear in the equations above (shown in bold) were allowed to vary during fitting]: KNa1, Nao+ equilibrium dissociation constant to the external site(s) with no Mgo2+ bound; KNa2, Nao+ equilibrium dissociation constant to the external site(s) with Mgo2+ bound; KCs1, Csi+ pseudo-equilibrium dissociation constant for the external site; KCs1(0), KCs1 at 0 mV; VCs1, voltage dependence of KCs1 (mV for an e-fold change); KCs2, Csi+ pseudo-equilibrium dissociation constant for the internal site with Mgo2+ bound; KCs2(0), KCs2 at 0 mV; VCs2, voltage dependence of KCs2; k+,app, apparent Mgo2+ blocking rate constant; k+, true (in the absence of permeant ions) Mgo2+ blocking rate constant; k+(0), k+ at 0 mV; V1, voltage dependence of k+; k−,app, apparent Mgo2+ unblocking rate; k−,o, Mgo2+ unblocking rate to the outside without Csi+ bound at the internal site; k−,o(0), k−,o at 0 mV; V2, voltage dependence of k−,o and k−,o′; k−,o′, Mgo2+ unblocking rate to the outside with Csi+ bound at the internal site; k−,o(0)′, k−,o′ at 0 mV; k−,i, true rate of Mgo2+ permeation; k−,i(0), k−,i at 0 mV; V3, voltage dependence of k−,i; and IC50, [Mg2+]o at which whole-cell NMDA responses are inhibited by 50%.

To constrain the model as well as possible during fitting, the following eight data sets (Fig. 5) were simultaneous fit: (1) k+,app in 140 Nao+/125 Csi+; (2) k+,app in 140 Nao+/8 Csi+; (3) k+,app in 70 Nao+/25 Csi+; (4) k−,app in 140 Nao+/125 Csi+; (5) k−,app in 140 Nao+/8 Csi+; (6) k−,app in 70 Nao+/25 Csi+; (7) whole-cell measured IC50 values in 140 Nao+/125 Csi+; (8) IC50 value in 140 Nao+/8 Csi+. Data sets 1–6 were from single-channel experiments, and 7 and 8 were from whole-cell experiments. Simultaneous fitting of single-channel measurements of Mgo2+ block kinetics and whole-cell measurement of Mgo2+ IC50 was valid because of the excellent agreement between IC50 and KD (=k−,app/k+,app) values (for the 140 Nao+/125 Csi+ solution, see Qian et al., 2005; for 140 Nao+/8 Csi+ solution, data not shown). Although this implies that data sets 7 and 8 are redundant with data sets 1, 2, 4, and 5, simultaneous fitting of whole-cell along with single-channel data provided several advantages: whole-cell experiments were performed over a wider voltage range; IC50 was measured with much greater precision than k−,app and k+,app because IC50 measurements were based on more data points measured with lower noise; the model was fit to data from independent experiments with different recording techniques.

Whole-cell data collected in 70 Nao+/8 Csi+ were not used for fitting because single-channel recordings in these ionic conditions were not made, preventing us from determining whether IC50 and k−,app/k+,app values agree. Thus, the Mgo2+ IC50 values in 70 Nao+/8 Csi+ were not fit, but were predicted with the NR1/2D model (Fig. 5C). The agreement between lines and data are poorer for the Mgo2+ IC50 values in 70 Nao+/8 Csi+ than for other data. This remained true, although to a lesser extent, even when the Mgo2+ IC50 values in 70 Nao+/8 Csi+ were included during the fitting procedure. The reason for this discrepancy is unclear. It is worth noting that the model of cortical NMDA receptors (Qian et al., 2002) also fails to provide very accurate predictions for Mgo2+ IC50 data collected in 70 Nao+/8 Csi+. It is possible that with low permeant ion concentrations, channel gating or receptor conformation is altered so that the parameter values determined at higher ion concentrations no longer are accurate.

Before choosing the NR1/2D model described above, many alternative models were tested and discarded. Simpler models were discarded because they provided inferior fits based on appearance and SSE (for example, a model with no internal permeant ion binding site); more complex models were discarded because they increased the number of adjustable parameters without a corresponding improvement in quality of fit (for example, a model in which binding of Cs+ to the internal site can decrease the rate of Mgo2+ block). Some model modifications had only small effects on the quality of fits, suggesting limitations to our ability to describe NR1/2D receptor channel properties based on the data presented here (see next section).

Fitting results

The results of simultaneous fitting of whole-cell and single-channel data are shown in Figure 5 (lines) and the parameter values that provided the best fit (lowest SSE) are listed in Table 1. The NR1/2D model provides satisfactory fits to both whole-cell and single-channel data (global R2 = 0.996), indicating that the hypotheses used to develop model 1 are consistent with data.

Table 1.

Comparison of NR1/2D and cortical NMDA receptor model parameter values

Description Parameter NR1/2D model Cortical NMDA receptor model
Mgo2+ blocking rate k+(0) (μm−1 s−1) 1170 1100
V1 (mV) −138 −55.0
δ1 0.0922 0.231
Mgo2+ outward unblocking rate k−,o(0) (s−1) 7,420 110,000
k−,o(0)′ (s−1) >34,600a
V2 (mV) 38.7 52.7
δ2 0.329 0.241
Mgo2+ inward unblocking rate k−,i(0) (s−1) 556 61.8
V3 (mV) −68.7 −50.0
δ3 0.185 0.254
Na+ dissociation constants, external site KNa1 (mm) 59.7 34.4
KNa2 (mm) 452 34.4b
Cs+ dissociation constant, external site KCs1(0) (mm) 0.0793 0.270
VCs1 (mV) −16.9 −21.0
Cs+ dissociation constant, internal site KCs2(0) (mm) >116a
VCs2 (mV) −94
δ4 0.271

The voltage dependence of rate and dissociation constants was used to estimate electrical depths (δ) of barriers and binding sites (Woodhull, 1973).

aSee Results for description of how minimum values were estimated. Values used for NR1/2D model predictions were as follows: 15.5 m [KCs2(0)] and 1.71 × 106 s−1 [k−,o(0)′].

bKNa2 was set equal to KNa1 in the model of cortical NMDA receptors (Antonov and Johnson, 1999).

The parameter values shown in Table 1 provide insight into similarities and differences between NR1/2D and cortical receptors. In the absence of permeant ions, the blocking rates of Mgo2+ at 0 mV [k+(0)] for NR1/2D and cortical receptors are remarkably close. Nao+ and Csi+ also exhibit similar affinities for the external permeant ion sites on NR1/2D and cortical receptors. These observations suggest that there is little difference between the external entryways to the channels of NR1/2D and cortical receptors. Rates of Mgo2+ efflux, on the other hand, differ dramatically in NR1/2D and cortical receptors: efflux to the external solution [k−,o(0)] is >10-fold faster for cortical receptors, whereas the permeation rate [k−,i(0)] is nearly 10-fold faster in NR1/2D receptors. Evidence for an internal permeant ion binding site was observed only in NR1/2D receptors. These observations suggest that inner regions of the channel, including the Mgo2+ binding site, the selectivity filter, and the intracellular channel entrance, differ most strongly in NR1/2D and cortical receptors.

Examples of the net effect of differences in Mgo2+ binding and permeant ion binding to NR1/2D and cortical receptors in physiological permeant ion concentrations are shown in Table 2. Both model-based and, where possible, experimentally determined rates and dissociation constants that characterize Mgo2+ block are shown. A voltage of −55 mV was used because it is within the voltage range used for measurements, eliminating extrapolation errors, and because physiologically significant Mgo2+ unblock occurs near −55 mV. At this voltage, one or both of the external permeant ion sites of either receptor is occupied (meaning that Mgo2+ cannot enter the channel) close to 99.5% of the time; the sites are occupied even more often as voltage is depolarized. Thus, the Mgo2+ blocking rates are slowed ∼200-fold by permeant ions at −55 mV, emphasizing the powerful control of the external permeant ion sites on block (see also Discussion and Fig. 8). The approximately fourfold difference in the Mgo2+ IC50 of NR1/2D and cortical receptors at −55 mV results from differences both in Mgo2+ blocking rate (almost twofold faster for cortical receptors) and Mgo2+ unblocking rate (twofold faster for NR1/2D receptors). Consistent with the idea that the selectivity filters of NR1/2D and cortical receptors differ strongly, the most striking difference in Table 2 is in the rate of Mgo2+ permeation (over six times faster for NR1/2D receptors).

Table 2.

Mgo2+ block properties of NR1/2D and cortical NMDA receptors at −55 mV

Parameter NR1/2D receptors
Cortical NMDA receptors
Measured Modeled Measured Modeled
IC50m) 425 116
KD,appm) 483 412 136 116
k+,appm−1 s−1) 7.40 8.14 13.1 14.6
k−,app (s−1) 3575 3352 1788 1694
k−,o,app (s−1) 2119 1508
k−,i,app (s−1) 1233 186

All values are for the 140 Na+/125 Cs+ solution.

Figure 8.

Figure 8.

Comparison of NR1/2D and cortical receptor modeling results. A, Schematic energy profiles for Mgo2+ interaction with NR1/2D (red line) and cortical (black line) receptors. Rate theory was used to estimate barrier heights and well depths from the equation ΔGi = −ln(ki/(6.11 × 1012 s−1)), where ΔGi is the plotted Gibbs free energy difference between two states (units of RT, where R is the gas constant and T is absolute temperature) and ki is the rate constant for transitions between the states (Li-Smerin and Johnson, 1996; Hille, 2001). By convention, a [Mg2+] of 1 m is assigned the 0 energy state. Although fraught with inaccuracies (Nonner et al., 1999), rate theory estimates of energy profiles allow useful visual comparisons of kinetic data (Miller, 1999). Electrical depths (x-axis) are taken from Table 1. The dotted lines indicate regions in which the energy profile is unaddressed by the current data; the Mg2+ binding site on the internal side of cortical receptors (Johnson and Ascher, 1990), e.g., is not shown. B, Model predictions of Mgo2+ blocking (left) and un- blocking (right) rates are plotted for the indicated receptors and solutions. NR1/2D receptor predictions from the NR1/2D model; cortical receptor predictions from model of Antonov and Johnson (1999). k is sum of the unblocking rate to the outside and permeation rate. C, D, Predicted NMDA receptor IV curves in the 140 Nao+/125 Csi+ solution with 1 mm Mgo2+. IV curve in 0 Mg was assumed to be linear with a reversal potential of 0 mV. The bottom graphs are blowups of the region near the origin of top graphs. The solid lines show predictions of the NR1/2D model (C; red) or the cortical receptor model from Antonov and Johnson (1999) (D; black), and the dotted lines show predictions of modified models that are identical except with no permeant ion binding sites.

Based on fits of modified models to our data, the values of three parameters [KNa2, KCs2(0), and k−,o(0)′] could not be determined with useful accuracy by fitting of the NR1/2D model. Only modest increases in SSE (small decreases in goodness of fit) were achieved when fits were performed with KNa2 constrained to any of a wide range of values greater than KNa1. Thus, the data suggest that Nao+ affinity for the external site decreases when Mgo2+ blocks the channel, but we cannot accurately estimate the magnitude of the effect. The values of KCs2(0) and k−,o(0)′ that resulted from unconstrained model fitting (15.5 m and 1.71 × 106 s−1, respectively) would suggest that Csi+ very rarely binds to the internal site, but when it binds, Mgo2+ unblock is vastly accelerated. However, we found that fits of nearly equal quality resulted when both KCs2(0) and k−,o(0)′ were greatly decreased. The values shown in Table 1 are the minimum values that provided adequate fits (fits with SSE no more than twofold greater than the SSE of unconstrained fits) with all other parameters constrained to the values shown in Table 1. Thus, the actual values of KCs2(0) and k−,o(0)′ are likely to be larger than the values shown in Table 1.

Discussion

NR1/2D and NR1/2C receptors exhibit much weaker inhibition by Mgo2+ than NR1/2A or NR1/2B receptors. To investigate the mechanistic basis of these differences, we developed a quantitative model of the interaction of Mgo2+ and permeant ions with NR1/2D receptors. Here, we integrate current results with previous data predominantly from NR1/2D and cortical receptors.

Comparison of NR1/2D and cortical receptors

First, we will consider predicted differences in Mgo2+ block in the absence of permeant ions. In Figure 8A, the energy profile of NR1/2D receptor channels (predicted with the NR1/2D model developed here) and cortical receptors [predicted with the model of Antonov and Johnson (1999)] in the absence of permeant ions are compared. The barrier height (y-axis) for entry into either channel is nearly identical. The electrical location of the Mgo2+ binding site (location on x-axis of minima in the energy profiles) is slightly shallower in NR1/2D (δ = 0.42) than in cortical (δ = 0.47) receptors. This small difference may explain the decreased Nao+ affinity for the external site during Mgo2+ block (KNa2 > KNa1): a shallower blocking site may lead to repulsion of external permeant ions by Mgo2+ during block. The energy well at which Mgo2+ blocks is deeper in NR1/2D than in cortical receptors. This surprising result can be reconciled with the observation that Mgo2+ IC50 is higher for NR1/2D receptors by considering the effects of permeant ions (below). The permeation barrier is much lower for NR1/2D than cortical receptors; as a result, Mgo2+ permeates much faster through NR1/2D receptors.

We observed that external permeant ion sites, which have a powerful influence on Mgo2+ inhibition of cortical receptors, also are present and exhibit similar properties on NR1/2D receptors. An internal permeant ion site, which we previously observed not to influence Mgo2+ unblock from cortical receptors, did affect Mgo2+ unblock from NR1/2D receptors. The enormous influence of permeant ions on Mgo2+ block of both NR1/2D and cortical receptors is illustrated in Figure 8B–D. The extremely fast Mgo2+ blocking rates (Fig. 8B, left) in the absence of permeant ions (dashed lines) are slowed dramatically by occupation of the permeant ion sites (solid lines). The voltage dependences of the Mgo2+ blocking rate for NR1/2D and cortical receptors are greatly exaggerated by the external permeant ion sites because of the voltage dependence of Csi+ binding (Antonov and Johnson, 1999). The weak voltage dependence of Mgo2+ blocking rates in the absence of permeant ions (Fig. 8B, left, dashed lines) reflects the relatively shallow location of the barrier to Mgo2+ entry into the channel (Fig. 8A).

Mgo2+ unblocking rates of NR1/2D and cortical receptors (Fig. 8B, right) differ strongly. Permeant ions impact Mgo2+ unblock from cortical receptors much more strongly because Nao+ can lock Mgo2+ into the channel, an effect that is weak or absent in NR1/2D receptors. However, Csi+ binding to the internal permeant ion site at positive potentials accelerates Mgo2+ unbinding from NR1/2D receptors, a phenomenon we did not find in cortical receptors. The curvature of the Mgo2+ unblocking rate plot is greater for NR1/2D than cortical receptor because of much faster permeation, which accelerates with hyperpolarization.

The influence of the permeant ion binding sites on NMDA receptor IV curves is shown in Figure 8, C and D. It should not be surprising that permeant ion binding exerts strong control over channel block based on extensive precedent from the K+ channel literature (Hille and Schwarz, 1978; Spassova and Lu, 1998; Guo et al., 2003). Nevertheless, the magnitude of the effect of the permeant ion sites on inhibition by Mgo2+ is impressive. Without the permeant ion sites, Mgo2+ channel block would prevent NR1/2D and cortical receptors from passing significant inward current at any physiological voltage (Fig. 8C,D, dotted lines). The decrease in Mgo2+ inhibition caused by permeant ion sites can be appreciated by comparing the slopes of the IV curves in the lower graphs of Figure 8, C and D, or by comparing Mgo2+ IC50 values. At 0 mV, the predicted Mgo2+ IC50 values without and with the permeant ion binding sites are as follows: NR1/2D receptors, 6.82 μm and 57.4 mm; cortical receptors, 100 μm and 9.8 mm. The much greater effect of the permeant ion sites on the Mgo2+ IC50 of NR1/2D receptors results predominantly from three differences: (1) increased outward unbinding of Mgo2+ from NR1/2D receptors when the internal permeant ion binding site is occupied; (2) decreased outward unbinding of Mgo2+ from cortical receptors when external Nao+ locks Mgo2+ in; (3) decreased rate of Mgo2+ binding to NR1/2D receptors because of the higher affinity of Csi+ for the external permeant ion site.

Although there is no internal permeant ion site in the cortical NMDA receptor model of Antonov and Johnson (1999), there is considerable evidence for such a site (Antonov et al., 1998; Zhu and Auerbach, 2001b). Furthermore, Mgi2+ can bind to an internal site on cortical receptors (Johnson and Ascher, 1990; Li-Smerin and Johnson, 1996); the relationship between the internal permeant ion and Mgi2+ sites is unknown. It is possible that the internal permeant ion site on cortical receptors has little effect on Mgo2+ unblock because of lower permeant ion affinity than the site on NR1/2D receptors. Alternatively, the site on NR1/2D receptors may be deeper in the channel, closer to the Mgo2+ blocking site. Finally, NR2 subunit-dependent differences in the K+ versus Cs+ selectivity of the internal site cannot be excluded; the internal site on NR1/2A receptors is selective for K+ over Na+ (Zhu and Auerbach, 2001a).

A slow component of Mgo2+ unblock (Vargas-Caballero and Robinson, 2003) recently was reported to be NR2 subunit dependent: slow unblock is observed with NR1/2A and NR1/2B receptors, but not with NR1/2C and NR1/2D receptors (Clarke and Johnson, 2006). The greater ability of Nao+ to lock Mgo2+ into its blocking site on cortical than NR1/2D receptors might appear to provide an explanation for slow Mgo2+ unblock differences. However, both the NR1/2D and cortical models predict much faster Mgo2+ unblock than the slow components observed with NR1/2A and NR1/2B receptors. Thus, the data presented here cannot explain the NR2 subunit dependence of slow Mgo2+ unblock.

Implications for channel structure

We concluded that the external channel entrance as seen by Mgo2+ and Na+ is similar in NR1/2D and cortical receptors. The Mgo2+ binding site differs moderately in the channels of the two receptors. The greatest differences appear toward the intracellular end of the channel, where Mg2+ permeates much more quickly through NR1/2D receptors, and internal permeant ions bind with much greater affinity.

Kuner and Schoepfer (1996) examined regions of NMDA receptors that underlie the subunit dependence of Mgo2+ inhibition. They found that the M1, M2–M3 linker, and M4 regions all contribute to subunit-dependent differences, but that the M2 region does not. Our data do not disagree with these conclusions, because the M1, M2–M3 linker, and M4 regions all could influence, either directly or indirectly, the internal region of the channel.

Because the structure of the channel of NMDA receptors is mostly unknown, the relationship of the external and internal permeant ion sites to the rest of the channel can only be speculated. However, hypotheses can be proposed based on the evidence for at least a global structural similarity between glutamate receptor channels and inside-out K+ channels (Chen et al., 1999; Panchenko et al., 2001; Kuner et al., 2003; Wollmuth and Sobolevsky, 2004). The internal “cavity” of K+ channels is thought to hold a single ion, and to exhibit little ion selectivity (Doyle et al., 1998). A plausible location for the external permeant ion binding sites of NMDA receptors would be an analogous cavity that can hold two monovalent cations. Because Mgo2+ would pass through the cavity en route to its blocking site, occupancy of the cavity by permeant ions may preclude Mgo2+ access to its blocking site. Lock-in of Mgo2+ during block by occupation of the same cavity by permeant ions is plausible, in analogy with lock-in of Ba2+ while blocking K+ channels by internal monovalent cations (Neyton and Miller, 1988; Jiang and MacKinnon, 2000). The internal permeant ion site on NMDA receptors may resemble an external cavity on NaK channels, which are structurally related to K+ channels (Shi et al., 2006).

Physiological implications

The permeant ion binding sites powerfully regulate the affinity and voltage dependence of Mgo2+ block under physiological conditions. Without the permeant ion binding sites, Mgo2+ block of NMDA receptors would almost fully inhibit current would flow (Fig. 8C,D); Mgo2+ would have higher affinity for NR1/2D than cortical receptors; voltage dependence of block would be much weaker (Fig. 8B). Variations in permeant ion concentrations also may modulate Mgo2+ inhibition under physiological or pathological conditions. Large local changes in ion concentrations are observed during normal synaptic transmission, and much greater changes occur in pathological states (Grisar, 1984; Lux et al., 1986; Kager et al., 2000; Rose and Konnerth, 2001). These changes in permeant ion concentrations would greatly affect Mgo2+ inhibition. Based on the data presented here, the magnitude of the effect would be NR2 subunit dependent.

Footnotes

This work was supported by National Institute of Mental Health Grants MH45817 and MH00944 (J.W.J.) and Predoctoral National Research Service Award MH12476 (A.Q.). We thank Richard Clarke and Beth Siegler for helpful comments on this manuscript.

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