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The Journal of Neuroscience, February 1, 2003, 23(3):847
How AMPA Receptor Desensitization Depends on Receptor
Occupancy
Antoine
Robert and
James R.
Howe
Department of Pharmacology, Yale University School of Medicine, New
Haven, Connecticut 06520-8066
 |
ABSTRACT |
AMPA-type glutamate receptors mediate fast excitatory transmission
at many central synapses, and rapid desensitization of these receptors
can shape the decay of synaptic currents and limit the fidelity of
high-frequency synaptic transmission. Here we use a combination of fast
glutamate application protocols and kinetic simulations to determine
how AMPA receptor desensitization depends on the number of subunits
occupied by glutamate. We show that occupancy of a single subunit is
sufficient to desensitize AMPA-type channels and that receptors with
one to four glutamates bound enter desensitization at similar rates. We
find that recovery from desensitization follows a similar sigmoid time
course for channels with two to four glutamates bound but is faster and
exponential for singly occupied channels. The results suggest that
desensitization, at intermediate and high glutamate concentrations, is
accompanied by two conformational changes that slow glutamate
dissociation. We propose a kinetic scheme that accurately predicts
several types of experimental results and differs significantly from
previous models in the assignment of affinities for binding to closed
and desensitized states. We conclude that desensitization involves a
rearrangement that stabilizes the binding domains of one subunit in
each dimer in a partially closed conformation. This stabilization likely results from an interaction at the dimer-dimer interface between the binding domains of adjacent subunits.
Key words:
glutamate; AMPA receptor; desensitization; GluR1; GluR4; kinetic modeling
 |
Introduction |
AMPA receptors are tetrameric
assemblies (Rosenmund et al., 1998
; Chen et al., 1999
), probably dimers
of dimers (Armstrong and Gouaux, 2000
; Ayalon and Stern-Bach, 2001
;
Mansour et al., 2001
; Robert et al., 2001
). Because each AMPA receptor
subunit can form functional channels, AMPA-type channels can bind up to four glutamate molecules. Occupancy of one or two of the four subunits
is sufficient for activation gating, and the unitary conductance of
AMPA-type channels increases with receptor occupancy (Rosenmund et al.,
1998
; Smith and Howe, 2000
). AMPA receptors also desensitize within a
few milliseconds in the sustained presence of glutamate. It has been
suggested that AMPA receptor desensitization requires a concerted
conformational change of all four subunits (Partin et al., 1996
; Robert
et al., 2001
), perhaps involving sequential concerted rearrangements of
the monomers in each dimer (Bowie and Lange, 2002
; Sun et al.,
2002
).
The structure of the ligand-binding core of glutamate receptor (GluR)
subunits shows that glutamate binds at the base of a deep cleft between
two globular domains (1 and 2) and induces the translation and rotation
of domain 2 such that the cleft closes (Armstrong et al., 1998
). The
extent of domain closure increases with agonist efficacy, and for
strongly desensitizing full agonists like glutamate and AMPA, it is
stabilized by the formation of hydrogen bonds between residues in
domain 1 and domain 2 at the interdomain interface (Armstrong et al.,
1998
; Armstrong and Gouaux, 2000
; Mayer et al., 2001
). The structural
results confirm earlier proposals that binding-induced conformational
changes trap glutamate in the binding pocket in a "Venus flytrap"
mechanism (Mano et al., 1996
). Recently it was suggested that binding
domain closure results in a short-lived transition state the
instability of which can be partially relieved by either channel
opening or desensitization (Sun et al., 2002
), suggesting a physical
interpretation for previous electrophysiological evidence that channel
activation and desensitization proceed in parallel from the same closed
states (Vyklicky et al., 1991
; Raman and Trussell, 1995
). Although the
binding domains of open channels are likely closed (Benveniste and
Mayer, 1995
; Armstrong and Gouaux, 2000
; Sun et al., 2002
), it has been
proposed that the initial step during recovery from desensitization
corresponds to ligand dissociation and that this contributes to the
kinetics of recovery (Patneau and Mayer, 1991
; Raman and Trussell,
1995
; Partin et al., 1996
). If this is so, then some subunits of fully occupied desensitized channels must have binding domains that are at
least partially open.
Here we use a combination of fast glutamate application protocols and
kinetic modeling to compare desensitization for the flip splice
variants of GluR1 and GluR4, recombinant channels that recover from
desensitization at substantially different rates. Measurements of
desensitization and recovery from desensitization were made over a
range of glutamate concentrations to determine how these channel
properties depend on receptor occupancy. The results provide insight
into the extent of binding domain closure during desensitization and
the relative affinity of glutamate for closed and desensitized states.
 |
Materials and Methods |
Cell culture and patch-clamp recording. Human
embryonic kidney (HEK) 293 or tsA201 cells were plated onto 12 mm glass coverslips that had been coated with
poly-L-lysine (100 µg/ml). The culture medium
was modified Eagle's medium (MEM-E; Invitrogen),
Gaithersburg, MD) containing 10% fetal bovine serum. The cells were
transiently transfected using Lipofectamine 2000 (Invitrogen) with 0.2-1 µg of total cDNA per coverslip.
The solution used for transfection consisted of 200 µl of Opti-MEM
medium (Invitrogen), 3 µl of Lipofectamine 2000, 0.5 µg of a reporter cDNA encoding green fluorescent protein in
pCMVsport, and 1-5 µg of GluR1flip or
GluR4flip (unedited at the R/G site), both in a
cytomegalovirus-driven mammalian expression vector. The GluR1
and GluR4 plasmids were kindly provided by Derek Bowie (Emory
University) and Michael Tang (Yale University). Patch-clamp recordings
were performed 24-72 hr after transfection at room temperature with an
EPC 9 amplifier (Heka) as described previously (Robert et al., 2001
).
Whole-cell recordings were performed to measure steady-state plateau
currents during sustained applications of glutamate. All other
recordings were from excised outside-out patches. The holding potential
was always set to
90 mV, and the series resistance before patch
excision was typically 3-5 M
. In patches in which the peak
glutamate-activated currents were >1 nA, series resistance
compensation was used and set to 80%. The external solution was (in
mM): 150 NaCl, 3 KCl, 2 CaCl2, 1 MgCl2, and 5 glucose, buffered with 10 mM HEPES (pH adjusted
to 7.4 with NaOH). Patch pipettes (open tip resistance 2-4 M
) were filled with a solution containing (in mM): 120 KF, 33 KOH, 2 MgCl2, 1 CaCl2, 0.1 spermine, and 11 EGTA (pH adjusted to
7.4 with CsOH). Glutamate and
2,3-dioxo-6-nitro-1,2,3,4-tetrahydrodenzo[f]quinoxaline-7-sulfonamide (NBQX) were added to the external solution.
Fast perfusion. Concentration-response data for
glutamate-induced desensitization and steady-state and peak
glutamate-evoked currents were obtained with a rapid perfusion system
consisting of a theta-glass pipette in which each barrel contained four
small-diameter glass capillaries connected to different solution
reservoirs. Solutions were switched with a series of solenoid valves
controlled by the acquisition software (Pulse) of the patch-clamp
amplifier (Robert et al., 2001
). To measure the time course of entry
into and recovery from desensitization, glutamate was applied using theta pipettes mounted on a piezoelectric bimorph (Morgan Matroc, part
no. 62003/5H-144D) that itself was mounted on a plastic rod held on a
micromanipulator. The tips of the pipettes were broken to ~300 µm,
and the width of the septa separating the barrels of the theta glass
was reduced by etching with hydrofluoric acid. Both two- and
three-barrel theta glass was used. Patches were positioned near the
interface of the solutions flowing from adjacent barrels, and the
interface was moved by applying voltage across the bimorph with a
constant voltage source (HVA-100; ALA Scientific). Voltage
pulses were triggered with one of the analog-to-digital outputs on the
EPC 9 and were analog low-pass filtered (200 Hz,
3 dB, four-pole
Bessel-type) to reduce mechanical oscillations of the piezoelectic
device. The rate of solution exchange estimated from open-tip
potentials was 100-200 µsec. The rise of currents activated by 5 mM glutamate was consistently slower for GluR4 channels than for GluR1 channels, suggesting that channel activation was not limited by the speed of solution exchange. The bath was superfused constantly with normal external solution flowing at a rate
of 1 ml/min.
Glutamate-evoked currents were analog low-pass filtered at 3 kHz
(four-pole Bessel-type,
3 dB) and were written directly to the
hard-drive of the computer at sampling rates of 10-100 kHz. The
digital records were analyzed using Igor software
(Wavemetrics). Exponential functions were fitted to the
decays of the currents as described previously (Robert et al., 2001
).
All the records shown are individual responses. Concentration-response
data from individual cells and patches were normalized (see Results),
and the mean normalized results were fitted with Hill-type functions to
obtain IC50 and EC50 values
and values for the Hill coefficient (nH).
Recovery data were obtained from two-pulse protocols. In experiments in
which 5 mM glutamate was applied during each pulse of the
pair, the peak amplitude of the second pulse was expressed as a
fraction of the peak amplitude of the paired first pulse. For GluR1 and
GluR4, results were pooled from several patches, and the mean data were
fitted with the Hodgkin-Huxley equation: It = (Imax1/m
(Imax1/m
I01/m)exp(
t/
))m,
where It is the peak current at a
given interpulse interval, t,
Imax is the peak current at long
interpulse intervals, I0 is the
current at zero time (the relative amplitude of the plateau current),
is the recovery time constant, and m is an exponent the
value of which corresponds to the number of kinetically equivalent rate-limiting transitions that contribute to the recovery time course.
The larger the value of m, the more sigmoid the recovery. For experiments requiring rapid application of three solutions, the
results of individual experiments were fitted with the same Hodgkin-Huxley equation. When mean results from these experiments are
shown, the current amplitudes at each interval were normalized to the
value of Imax obtained from the fit to
each set of results.
Kinetic modeling and the assignment of values for rate
constants. Kinetic modeling was done using Monte Carlo simulations with the software package ChannelLab (Synaptosoft Inc.).
All the simulations started in zero glutamate and included the effect of any conditioning pulses. Simulated recovery time courses were calculated as 1
probability of finding the channel in
one of the desensitized states, which for the channels studied here was very close (within 1% at all times) to the probability of finding the
channel in the unoccupied closed state. At the glutamate concentration used for the test pulses in the recovery experiments (5 mM), the forward rate of binding far exceeds the
rate of channel opening or desensitization. It was therefore not
necessary to include the effect of the test pulse in the recovery simulations.
Our goal was to find a kinetic scheme (as simple as possible, yet
physically plausible) that would allow us to estimate rate constants
for binding to closed and desensitized states and for entry into and
exit from desensitization. In addition, we sought to determine how
these rate constants depend on receptor occupancy. Because AMPA
receptors are tetramers and each subunit contains a binding site for
glutamate, any physically plausible model must include a large number
of physically discrete states, which in principle could be connected in
a very large number of ways. The models that we explored were limited
by previous evidence that AMPA receptor desensitization occurs from
closed rather than open states (Vyklicky et al., 1991
; Raman and
Trussell, 1995
) and by evidence that glutamate does not dissociate from
open channels (Benveniste and Mayer, 1995
; Armstrong and Gouaux, 2000
;
Sun et al., 2002
). We were also cognizant of previous work showing that recombinant and native AMPA receptors show multiple
concentration-dependent open levels, where the unitary conductance of
the channels increases in discrete steps with receptor occupancy
(Rosenmund et al., 1998
; Smith and Howe, 2000
). We considered the
possibility, however, that some open levels may not be prominent when
desensitization is intact, and we tested models in which the number of
open states varied from one to four.
Despite the above constraints, the large number of states required for
any physically realistic model ensured that there would be many sets of
rate constants that were equally good solutions for any particular data
set. This is so even for our final mechanism in which the number of
free parameters was minimized by making many of the rate constants
integer multiples of each other. Ideally, estimates of the rate
constants for each data set would have been obtained from least-squares
or maximum-likelihood fits, and the values from these fits to the
various data sets would have converged. However, the large number of
free parameters in the models tested renders this ideal approach
unrealistic (especially because any given data set depends strongly on
only a subset of these parameters). In a previous study (Smith
et al., 2000
), we attempted such an approach using hidden Markov
modeling (HMM) of single-channel data from one-channel patches.
Although the kinetic models explored were simpler than those tested
here, repeated HMM runs on the same stretches of data gave values for
individual rate constants that varied wildly, although the dwell times
obtained for the different states were well defined and reproducible
from run to run (Smith et al., 2000
). The impracticality of an
automated fitting approach also prohibited statistical comparisons of a
wide variety of kinetic schemes.
Our approach to these problems was to limit our comparisons to models
that differed primarily in the number of open and desensitized states
and in the values assigned for binding to closed and desensitized channels. Our goal was not to find exact values for any set of rate
constants but to find plausible values of all the rate constants that
accounted well for the results from various different experimental protocols. For the most part, the measurements made here did not give
direct estimates of the rate constants for channel opening and closing,
nor did we measure single-channel currents. We therefore begin by
setting values for channel opening and closing rate constants (
and
) on the basis of published values for apparent open times and burst
lengths (Swanson et al., 1997
; Derkach et al., 1999
; Banke et al.,
2000
), as well as popen values
estimated after reducing desensitization (Smith and Howe, 2000
;
Irizarry, 2001
; Robert et al., 2001
). When multiple open levels were
included, unitary conductance values were assigned on the basis of
previous single-channel data for GluR1 and GluR4 (Swanson et al., 1997
;
Derkach et al., 1999
; Banke et al., 2000
; Irizarry, 2001
). The values
of
and
were assumed to be similar for different open levels, on
the basis of observations that at saturating agonist concentrations the
competitive antagonist NBQX has little effect on the open probability
of AMPA receptors (Rosenmund et al., 1998
; Smith and Howe, 2000
). We
next refined our initial estimates for
and
by obtaining
deactivation and desensitization time constants from fitting
exponential functions to the decay of currents evoked by brief (1 msec)
and sustained (
20 msec) applications of glutamate. The latter
measurements also gave initial values for the rate constants for entry
into desensitization (
). Rate constants for exit from
desensitization,
, were then estimated from measurements of the
time-course of recovery from desensitization at different glutamate
concentrations. Binding rate constants for association and dissociation
to and from closed channels were estimated from the time-course of
entry into desensitization at low glutamate concentrations, as well as
concentration-response data for desensitization and peak and
steady-state glutamate-activated currents. If rate constants were
altered during this procedure, simulations of previous data sets were
rerun to ensure that the new set of values approximated them well.
We also limited the number of free parameters by interpreting the
results in the context of specific physical mechanisms. In the
mechanism proposed in Figure 6a, many of the rate constants for sets of similar transitions are integer multiples of each other.
The multiples derive from our conclusion that desensitization is
correlated with stabilization of binding domain closure for one subunit
in each dimer, as well as our proposal that this stabilization is
mediated by subunit-subunit interactions across the dimer-dimer interface between loop 1 in one subunit and helices F and G in the
adjacent subunit. This interpretation of the data implies that only two
equivalent subunits in each tetramer (one pair of those diagonally
related to each other across the dimer-dimer interface) can be
stabilized in a closed conformation. Our interpretation of the results
also implies that occupancy and closure of the binding domain greatly
increase the probability of these subunit-subunit interactions
(
1
1 × 106
0). In this
context, the multiples of
1 in Figure
6a arise from combinatorial predictions of the likelihood
that one or both of the equivalent subunits are occupied by glutamate
for channels with one, two, three, or four subunits occupied.
Conversely, the rate constants for exit from the first row of occupied
desensitized states,
1, are not multiples
because these rates all correspond to the rate at which the binding
domain of one subunit goes from a closed to an open conformation. The
multiples for the association and dissociation rate constants change as
you descend in a given column through the rows of desensitized states
in Figure 6a because we propose that the various states
differ in the number of subunits with open and closed binding domains.
For example, k-1 is the rate constant
for dissociation from subunits with open binding domains, and the
number of such subunits decreases by one for each successive row of
desensitized states. The dissociation rate for subunits with partially
closed domains, k-2, is four orders of
magnitude smaller. Therefore the dissociation rates as you descend from
the closed state in the rightmost column of Figure 6a are
~4k-1,
3k-1,
2k-1,
k-1, and exactly
4k-2.
In summary, our goal was to evaluate our results in light of what we
currently know about the structure of AMPA-type glutamate receptors and
to try to place the results in the context of a physically plausible
kinetic model. The advantage of this approach is that it allows
predictions that can be directly tested in future studies. Although the
necessary complexity of any such model makes it unlikely that a unique
set of rate constants will be found that is clearly better than all
others, in total we explored thousands of different sets of rate
constants. For some sets of experimental data, the predictions of the
model were relatively insensitive to the absolute values of individual
rate constants. For example, given the parallel nature of activation
and desensitization, the desensitization time constants are defined by
the ratio,
/
, rather than the values of any one of these rate
constants. However, for each model tested, the various
values also
had major effects on the concentration-response relationships for
desensitization and the plateau currents, as well as effects on the
predicted time course of recovery from desensitization. Our requirement that there must be good agreement between experimental and simulated data for various experimental protocols ensured that the values for the
rate constants were well defined within the constraints imposed by any
particular kinetic scheme. For the model in Figure 6a and
the rate constants in Table 1, this
agreement was within 10% for all parameters investigated.
 |
Results |
Concentration-response relationships for glutamate-evoked currents
and desensitization
To determine how desensitization and activation depend on receptor
occupancy for GluR1 and GluR4 channels, we first compared concentration-response data for glutamate-evoked currents and glutamate-induced desensitization. Figure
1 shows concentration-response data for
glutamate-induced desensitization and the steady-state plateau currents
for GluR1 (Fig. 1a-c) and GluR4 (Fig.
1d-f). Because the plateau current measurements did
not require rapid solution exchange, we measured these currents using
whole-cell recordings so that they would be as large as possible. As
illustrated in Figure 1, concentrations of glutamate that produced
substantial desensitization produced only minimal plateau current. The
IC50 values for glutamate-induced desensitization
were 0.56 and 7.49 µM for GluR1 and GluR4
channels compared with respective EC50 values for
the plateau currents of 12.5 and 32.3 µM. The
concentration-response curves for peak currents measured in patches
(see Fig. 3b,c) indicate that even higher
glutamate concentrations were required to achieve full receptor
occupancy. The EC50 values for the peak currents (717 µM for GluR1 and 1800 µM for GluR4) (Fig.
1c,f) were nearly 60 times larger than the
corresponding values for the plateau currents. The three sets of data
show that full receptor occupancy requires glutamate concentrations
that are approximately three orders of magnitude greater than
concentrations that produce virtually complete desensitization.

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Figure 1.
GluR1 and GluR4 channels desensitize at glutamate
concentrations that produce minimal activation. a,
d, Currents evoked by 5 mM glutamate in
control solution and after equilibrating patches containing GluR1
(a) and GluR4 (d) channels
with the indicated concentrations of glutamate. b,
e, Steady-state plateau currents evoked in cells
expressing GluR1 (b) and GluR4
(e) channels by the indicated applications of
glutamate (bars). c, f,
Concentration-response curves for glutamate-induced desensitization
(squares), the steady-state plateau current
(triangles), and the peak current
(circles; from results like those shown in Fig.
3b,c) for GluR1 (c)
and GluR4 (f) channels. Each
symbol is the mean value obtained from measurements in
four to nine patches or cells. Results from individual patches or cells
were normalized to the amplitude of the peak current evoked by 5 mM glutamate in the absence of preincubation
(glutamate-induced desensitization), the plateau current evoked by 1 mM glutamate, and the peak current evoked by 50 mM glutamate. Error bars indicate SEM for each set of data.
Some of the error bars in this and subsequent figures are less than
one-half the symbol size.
|
|
Occupancy of a single subunit is sufficient to desensitize
AMPA receptors
We compared several kinetic schemes to determine which could best
reproduce the three types of concentration-response data. Because AMPA
receptors are tetramers with four binding sites for glutamate, all of
the models tested had five closed states (zero to four glutamates
bound). Channel activation and desensitization were assumed to proceed
in parallel from the same closed states (Vyklicky et al., 1991
; Raman
and Trussell, 1995
). The models were of the class shown in Figure
3a, but differed in the number of desensitized and open
states: each desensitized and open state had different numbers of
subunits occupied by glutamate. All of the comparisons were done using
Monte Carlo simulations of the activity of at least 5000 channels (see
Materials and Methods for details).
Although some native AMPA receptors display four
concentration-dependent open levels (Smith and Howe, 2000
), models with
four open states reproduced the concentration-response data only if it
was assumed that the open probability was very small for channels with
one glutamate bound, i.e., these channels generate negligible current.
It was also generally true that models in which the number of
desensitized states did not exceed the number of open states failed to
reproduce the separation between desensitization and activation. In
addition, models with only two open states (three and four glutamates
bound) and three desensitized states (two, three, and four glutamates
bound) reproduced the concentration-response data only if substantial
negative cooperativity of binding to closed states was included.
Specifically, by requiring two molecules of glutamate to be bound
before the channels desensitize, it was necessary to reduce the
dissociation rate constant for the first binding step (relative to
subsequent ones) 90-fold for GluR1 and 30-fold for GluR4 (or the rates
for the first two steps 10- and 6-fold) to reproduce the
IC50 values for desensitization. In contrast, the
three sets of concentration-response results were reproduced well
without introducing cooperativity of binding if it was assumed that
channels with one glutamate bound desensitize, but do not open, and
that the binding of two glutamates is sufficient for activation gating.
Previous work on AMPA receptors, including GluR1, also indicates that
occupancy of two subunits is sufficient to open AMPA-type channels
(Clements et al., 1998
; Rosenmund et al., 1998
; Irizarry, 2001
). We
therefore tentatively concluded that the binding of one glutamate
molecule is sufficient to desensitize AMPA channels and that two
glutamate molecules must bind to GluR1 and GluR4 channels before they
have significant probability of opening.
To test our conclusion further, we determined the kinetics of entry
into desensitization at low glutamate concentrations. If channels with
one subunit occupied desensitize, then entry into desensitization
should follow a nearly exponential time course and be faster than if
occupancy of multiple subunits is required. The protocols for these
experiments required rapid switching between three different solutions,
which was achieved by mounting pipettes pulled from theta glass with
two internal septa on the piezoelectric bimorph (Fig.
2a,b). Outside-out
patches containing GluR1 or GluR4 channels were first exposed
to concentrations of glutamate that produced little
channel activation and >50% steady-state desensitization, and the
patches were then switched to 5 mM glutamate at
increasing intervals to determine how many channels were available for
activation. Examples of results obtained for GluR1 and GluR4 are shown
in Figure 2c,d. At glutamate concentrations that
produce minimal activation but substantial desensitization, the
envelope of the peak currents follows a simple exponential time course
(Fig. 2e,f). Hodgkin-Huxley fits to the
time course data gave values for the exponent, m, that were
indistinguishable from 1.0 for both GluR1 and GluR4 (1.02 ± 0.07 and 0.97 ± 0.09; n = 5 and 6 patches,
respectively). The mean results obtained for GluR1 and GluR4 channels
are plotted in Figure 2, g and h. Superposed on
the results are the predicted time courses for entry into
desensitization if singly occupied channels desensitize (thick
solid lines). The dotted and thin solid
lines are the predictions for models in which desensitization requires the binding of two glutamates (see legend to Fig. 2 for details), both of which give onset kinetics substantially slower than
those observed. These results strongly suggest that occupancy of a
single subunit is sufficient to desensitize AMPA receptors.

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Figure 2.
The time course of entry into desensitization
shows that occupancy of a single subunit is sufficient to desensitize
AMPA receptors. a, Photomicrographs of the two-septa
pipettes used for experiments requiring rapid switching between three
solutions (interfaces visualized by adding ethanol to the solution in
the middle barrel). The interfaces were moved in sequential steps as
shown. b, Currents evoked by 5 mM glutamate
1, 4, 16, and 28 msec after exposing a patch containing GluR4 channels
to 10 µM glutamate. The open tip responses measured for
the same pre-exposure intervals are shown above the currents.
c, d, Peak currents evoked by 5 mM glutamate at various times after exposing a patch
containing GluR1 channels to 2 µM glutamate
(c) and a patch containing GluR4 channels to 10 µM glutamate (d, same patch as in
b). The duration of the first conditioning pulse was 1 msec. Subsequent pulses were incremented in 3 msec steps.
e, f, The amplitude of the peak currents
in c and d plotted as a function of the
duration of the conditioning pulse (e, GluR1;
f, GluR4). The results were fitted with single exponential functions (smooth curves)
that gave the indicated time constants. To allow averaging of results
obtained from different patches, the peak current amplitudes measured
at each pre-exposure interval were normalized to the amplitude of the
peak current at zero time (obtained from the exponential fits to each
set of data). g, h, Mean (±SEM) results
obtained for GluR1 (n = 5 patches)
(g) and GluR4 (n = 6 patches)
(h). The curves are the time courses for entry
into desensitization predicted with 2 µM
(g) and 10 µM
(h) glutamate from kinetic schemes in which
occupancy of one or two subunits is required to produce substantial
desensitization. The thick solid lines show the kinetics
predicted with the model in Figure 6a (black states
only) and the rate constants in Table 1. The dotted and
thin lines were obtained with models identical to Figure
6a except that states D0, D1, D22, and
O2 were eliminated. The dotted lines are the
predictions when the first binding step was higher affinity than
subsequent ones (two-step model a), and the thin
solid lines are the predictions when the first two binding
steps are equivalent and higher affinity than the last two
(two-step model b). The dissociation rate constants were
altered to give the same steady-state desensitization. For model a,
this was achieved by decreasing the dissociation rate constant for the
first binding step (to 100 sec 1
for GluR1 and 350 sec 1 for
GluR4) and decrementing the subsequent dissociation rate constants by
one integer multiple of k-1. For model b,
the dissociation rate constants for the first two binding steps were
set to k-3 and
2k-3 (k-3 = 800 sec 1 for GluR1 and 1750 sec 1 for GluR4), and the
subsequent steps were decremented by two integer multiples of
k-1. All other rate constants in Table 1
were identical in each case. We also tested two-step models in which we
shifted all of the values for the rate constants in Figure
6a one step to the right and adjusted the values of the
dissociation rate constants for the first, and first and second,
binding steps to maintain the experimentally observed steady-state
desensitization. These models also gave time courses for entry into
desensitization that were much slower than those measured
experimentally.
|
|
Subunit occupancy and the rate and extent of desensitization
The results above suggested to us that the kinetic scheme in
Figure 3a might provide a
physically plausible model for AMPA receptor gating. The model builds
on earlier proposals (Patneau and Mayer, 1991
; Vyklicky et al., 1991
;
Raman and Trussell, 1992
, 1995
; Jonas et al., 1993
; Partin et al.,
1996
; Hausser and Roth, 1997
) but incorporates the tetrameric structure
of the channels and concentration-dependent substate gating (Rosenmund
et al., 1998
; Smith and Howe, 2000
). Binding transitions between open states were excluded given electrophysiological and structural evidence
that domain closure in the open state is so complete that it traps
glutamate (Benveniste and Mayer, 1995
; Armstrong and Gouaux, 2000
).
Simulations also showed that allowing dissociation from open states
produced deactivation decays that deviated substantially from the
simple exponential decays observed experimentally.

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Figure 3.
The decay of GluR1 and GluR4 currents varies
little with subunit occupancy. a, Hypothetical kinetic
model for AMPA receptor gating. Each subunit of the tetrameric channel
contains a binding site for glutamate. There are therefore five
discrete closed states, which differ in the number of subunits occupied
by glutamate (0-4, states R0 to
R4). Channels with two, three, or four glutamates
bound can open to discrete subconductance levels (O2,
O3, O4) where unitary conductance
increases with receptor occupancy. Channels with one, two, three, or
four subunits occupied by glutamate can desensitize (states
D1 to D4). b,
c, Currents (dotted lines) evoked by
sustained applications of the indicated concentrations of glutamate in
outside-out patches from cells transfected with the cDNAs encoding
GluR1 (b) or GluR4 (c). The
decays of the currents have been fitted with single exponential
functions (smooth curves) that gave time constants of 1.92-2.18 msec for GluR1 and 2.78-3.27 msec
for GluR4. The insets show the currents superimposed
after they were normalized to their peak amplitudes. d,
Plot of the decay time constants for GluR1 (circles) and
GluR4 (squares) channels obtained from single
exponential fits to the decay of currents evoked by sustained
applications of a range of glutamate concentrations (mean ± SEM
values from 6 and 7 patches, respectively). e,
f, Currents (dotted lines) through GluR1
(e) and GluR4 (f)
channels evoked by sustained applications of 5 mM glutamate
before (control) and after equilibrating
individual patches in solutions containing 100-500 nM
NBQX. The decays of the currents have been fitted with single
exponential functions (smooth curves) that gave time constants of
1.88-2.21 msec for GluR1 and 2.71-3.35 msec for GluR4.
g, Plot of the decay time constants for GluR1
(circles) and GluR4 (squares) channels as
a function of NBQX concentration (mean ± SEM values from 4 and 5 patches, respectively).
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One simple explanation for the full desensitization produced by very
low glutamate concentrations (Kiskin et al., 1986
) is that the affinity
of glutamate is higher for desensitized channels (Trussell and
Fischbach, 1989
; Patneau and Mayer, 1991
; Raman and Trussell, 1995
;
Kessler et al., 1996
). However, because the channels can open with two,
three, or four subunits occupied, such a difference in affinity implies
that the rate and extent of desensitization should vary with subunit
occupancy (if microscopic reversibility is maintained). We therefore
examined whether these properties varied as a function of glutamate concentration.
For both GluR1 and GluR4, currents evoked by a wide range of glutamate
concentrations show similar decays (Fig. 3b-d), suggesting that the rate constants for entry and exit from desensitization (
and
) are relatively insensitive to subunit occupancy. These results
agree with previous work on native channels (Colquhoun et al., 1992
;
Raman and Trussell, 1992
; Hausser and Roth, 1997
). As an additional
test, we compared the decays of currents evoked by 5 mM glutamate in the absence and presence of the
competitive antagonist NBQX. In these latter experiments, the rapid
kinetics of glutamate binding should ensure that occupancy of all
available sites precedes desensitization. As shown in Figure
3e-g, the decays of the glutamate-evoked currents were
similar over a 25-fold range of NBQX concentrations, even at
concentrations that produced virtually complete blockade of the
currents. The insensitivity of the current decays to receptor occupancy
argues that glutamate binds to closed and desensitized states with
similar affinity
(k-1/k1
k-2/k2).
Recovery from desensitization behaves as a two-step process
For the model in Figure 3a, there are many routes that
a fully occupied desensitized channel (state D4) could take to exit from desensitization. To determine which of these possible routes is
preferred, and to investigate the possibility that ligand dissociation contributes to the kinetics of recovery, we carefully mapped the time
course of recovery with two-pulse protocols. A 20 msec application of 5 mM glutamate was made to desensitize the
channels, and the peak current evoked by a second pulse was measured
after various times in control solution. Results for GluR1 and GluR4
from single outside-out patches are shown in Figure
4, a and c. Mean
results from several patches are shown in Figure 4, b and
d. The recovery time course is clearly sigmoid and was
poorly described by single exponential fits. To estimate the number of
kinetically similar steps that contribute to the time course of
recovery, we fitted the mean data with Hodgkin-Huxley equations. The
fits gave values for the exponent, m, of 1.56 for GluR1 and
1.86 for GluR4. These results suggest that there are two rate-limiting
steps that contribute to the time course of recovery.

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Figure 4.
Recovery from desensitization follows a sigmoid
time course. a, c, Currents evoked by 5 mM glutamate in outside-patches from cells expressing GluR1
(a) and GluR4 (c) channels.
Two-step protocols were used in which an initial application of
glutamate (bar) was paired with identical applications
made at increasing interpulse intervals. Individual sweeps from the
entire series are superimposed. b, d, For
each patch, the peak amplitude of the current evoked by the second
application of glutamate was expressed as a fraction of the peak
amplitude of the current evoked by the first application with which it
was paired. Circles show the mean (± SEM) results from
five patches for GluR1 (b) and six patches for
GluR4 (d) plotted as a function of the interpulse
interval. Each set of data was fitted with a Hodgkin-Huxley equation.
The fits (smooth curves) gave the indicated values for the time
constant of recovery ( ), the number of equivalent rate-limiting
steps (m), and the maximum fractional recovery
(Imax). The values of
m suggest that there are two approximately equivalent
steps along the route of recovery.
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Receptor occupancy and the time course of recovery
To determine how the time course of recovery depends on receptor
occupancy, we measured recovery from desensitization at concentrations in which most occupied channels would have either one or two subunits occupied by glutamate. To obtain the first condition, outside-out patches containing GluR1 or GluR4 channels were equilibrated with concentrations of glutamate (2 µM for GluR1 and 8 µM for GluR4) that produced substantial desensitization
but little channel activation (Fig. 1c,f).
To obtain the second condition, outside-out patches containing GluR1 or
GluR4 channels were equilibrated with 50 µM glutamate, a concentration that produced substantial plateau, but
little peak current, and virtually complete desensitization (Fig.
1c,f). Rapid switching between the three
different solutions required for these experiments was achieved by
using pipettes pulled from theta glass with two internal septa (Fig.
2a).
The results obtained for 8 and 50 µM glutamate from a
patch containing GluR4 channels are shown in Figure
5, a and b.
Recovery from desensitization induced by 8 µM
glutamate was nearly exponential (mean value of m from
Hodgkin-Huxley fits, 0.99 ± 0.06; n = 5 patches),
whereas the results obtained for 50 µM
glutamate (m = 1.77 ± 0.13; n = 4 patches) were similar to those obtained for recovery from 5 mM glutamate. The time constants obtained at each concentration (20.9 ± 1.6 and 21.4 ± 1.7 msec) were similar
to the time constant of recovery from 5 mM
glutamate (Fig. 4). The results obtained for GluR1 are presented in
Figure 5, c and d. The fits to the mean GluR1
recovery data show that the sigmoid nature of recovery increases in a
graded manner as the concentration of glutamate is increased from 2 to
50 µM (Fig. 5d) (
values: 120, 124, and 136 msec). Recovery is nearly exponential with 2 µM glutamate, whereas the results obtained for
50 µM glutamate are similar to those obtained
with 5 mM glutamate. Together with the data shown
in Figures 1 and 2, the concentration dependence of the kinetics of
recovery indicates that the two rate-limiting steps during recovery
proceed from doubly occupied channels and that channels with one
glutamate bound recover with kinetics primarily determined by
1, the resensitization rate constant.

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Figure 5.
The time course of recovery from desensitization
varies with receptor occupancy. a, Recovery from
desensitization caused by 8 and 50 µM glutamate in an
outside-out patch containing GluR4 channels. Currents are responses to
50 msec applications of 5 mM glutamate made at increasing
intervals after switching from low glutamate to control solution.
b, The peak currents were normalized to the
Imax values obtained from Hodgkin-Huxley
fits to each set of data. These fits (smooth curves) gave
m values consistent with there being one and two
rate-limiting steps for recovery from desensitization caused by
pre-equilibration with 8 and 50 µM glutamate,
respectively. c, Recovery from desensitization caused by
10 and 50 µM glutamate in outside-out patches containing
GluR1 channels. d, Mean (± SEM) normalized recovery
data obtained with 2, 10, and 50 µM glutamate (results
from 4, 4, and 5 patches, respectively). The m values
from the Hodgkin-Huxley fits to the data (smooth curves) are given on
the figure. Time constants are given in Results.
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Evidence for two types of desensitized states
We were able to reproduce the time course of recovery for
both GluR1 and GluR4 channels with the model in Figure 3a,
provided we assumed that the first rate-limiting step during recovery
is glutamate dissociation from D2. The same set of rate constants also
accurately predicted the concentration dependence of steady-state desensitization and the concentration-response curves for the plateau and peak currents for both channel types.
The model in Figure 3a, however, failed to reproduce two
consistent experimental findings. First, over the time scale
investigated, recovery was typically incomplete. The
Imax values obtained from the
Hodgkin-Huxley fits to the recovery data at 5 mM
glutamate were <1.0 (GluR1, 0.94; GluR4, 0.98), suggesting that a
small fraction of the channels recover on a substantially slower time scale, as found in previous studies on native channels (Patneau and
Mayer, 1991
; Colquhoun et al., 1992
). If the slow component of recovery
reflects a qualitatively different type of desensitization, then it
must correspond to states that are entered rapidly, because the
desensitizing glutamate application was only 20 msec in duration. We
tried a number of ways of creating such a rapidly filled "sink," but for various reasons they all failed. However, we could reproduce the incomplete recoveries by including a constitutive desensitized state, D0. If glutamate can dissociate from state D1, albeit slowly, then during recovery some channels get stalled in state D0 (Fig. 6a). The proportion of
channels that accumulate in the D0 state is larger for GluR1 than GluR4
because the resensitization rate constant,
1,
is smaller for the more slowly recovering GluR1 channels.

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Figure 6.
Kinetic model for recombinant AMPA receptors.
a, The model in Figure 3a has been
modified to include a constitutive desensitized state
D0, as well as additional desensitized states that are
progressively further removed from closed states. Each desensitized
state differs in the number of subunits occupied by glutamate and the
number of subunits with partially closed binding domains. For example,
channels in state D24 have four glutamates bound and two
partially closed binding domains. Desensitized channels with three or
four glutamates bound and more than two binding domains closed are rare
or unstable, i.e., either the steady-state occupancy of states
D33, D34, and D44 is small or
occupancy of these states declines rapidly during recovery. The
probability of finding channels in any of the light gray states is very
low and decreases as channels move toward the bottom left
corner. Closed states (R) have subunits
with binding domains that are in the open conformation. Glutamate
association and dissociation to and from these subunits are
rapid and characterized by the rate constants
k1 and k-1. For
desensitized channels, dissociation from subunits with open binding
domains is rapid. Glutamates dissociate approximately four orders of
magnitude slower from subunits with partially closed binding domains.
This occurs for a small percentage of channels during recovery,
"trapping" them in state D0 (and to a lesser extent
D21) and accounting for our findings that
Imax values were <1.0 for both channel
types (Fig. 4). The values for the rate constants estimated for GluR1
and GluR4 are given in Table 1. Movies depicting how occupancy of the
various states changes during and after applications of glutamate
similar to those investigated here can be found at
http://info.med.yale.edu/pharm/howe/movies.html.
b, Simulated currents (dotted lines)
during sustained applications of the indicated concentrations of
glutamate. The single exponential fits to the decays (solid curves)
gave time constants that agreed within 5% of those determined
experimentally. c, d, The
lines are the recovery time courses predicted from the
model in Figure 6a after equilibration in the indicated
concentrations of glutamate. The symbols are the
corresponding data points for GluR4 (c) and GluR1
(d) channels (mean ± SEM; 4-6 patches at
each concentration). Hodgkin-Huxley fits to the simulated time courses
gave values for and m that agreed within 5% of
experimental values. e, f, The
lines are the simulated concentration-response
relationships for glutamate-induced desensitization and for plateau and
peak currents for GluR1 (e) and GluR4
(f) channels. The symbols
are the corresponding data points (from Fig.
1e,f). The
IC50, EC50, and
nH values obtained from fitting the
simulated data differed from the experimental values by <10%.
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The second problem with the model in Figure 3a was the
predicted decay of the plateau current at the end of a sustained
glutamate application. At the end of such an application, most channels are desensitized and will begin to recover from desensitization on
returning to control solution. If during this recovery glutamate dissociation is slow from state D2, then channels that linger in D2
will continue to generate plateau current, and the decay of the plateau
current will be inversely related to the rate of glutamate
dissociation. For glutamate dissociation rate constants (from state D2)
that reproduced the rate and shape of the measured recovery time
course, simulations predicted that the plateau currents should decay
with time constants of 28 and 4.5 msec for GluR1 and GluR4,
respectively. These predicted decays are 5-10 times slower than those
observed experimentally. This problem can be solved if it is assumed
that there is a second type of desensitized state and that recovery
from desensitization for channels with two or more glutamate molecules
bound requires two resensitization steps. This allows dissociation from
state D2 to be rapid, because the sigmoid nature of recovery can be
accounted for by two relatively slow resensitization steps. The black
states in the kinetic model shown in Figure 6a incorporate
this second type of desensitization.
Agreement between simulated and experimental data is often improved by
adding states to kinetic schemes. The model in Figure 6a
would therefore gain credibility if some physical meaning could be
ascribed to the two hypothetical types of desensitization. The two
types of desensitized states share the property that glutamate dissociation is rapid until reaching a state in which the number of
glutamate molecules bound equals the number of transitions the channel
is away from the equivalently occupied closed state. Only then is
resensitization favored over glutamate dissociation. This suggests to
us that glutamate dissociation is fast from some subunits and slow from
others. Because binding domain closure likely precedes desensitization
(Armstrong and Gouaux, 2000
; Sun et al., 2002
), one possible
explanation for such different rates of dissociation is that they
reflect differences in the extent of binding domain closure for
individual subunits. We propose that desensitization is accompanied by
conformational changes that stabilize binding domain closure on some
subunits [and uncouple domain closure from channel opening (Sun et
al., 2002
)]. In the model shown in Figure 6a, desensitized
states in successively "deeper" rows correspond to channels with an
increasing number of subunits whose binding domains are partially
closed, and the rate-limiting steps during recovery correspond
to resensitization that occurs when glutamate dissociation
becomes slow. If this interpretation of the results is correct, then
the two-step nature of recovery indicates that desensitized channels
with more than two partially closed binding domains are rare (or
short lived). Because AMPA receptors are likely dimers of dimers,
receptors with three and four closed binding domains are likely
receptors in which the binding domains of both monomers in one dimer
are closed. We therefore suggest that the rearrangements that accompany desensitization stabilize binding domain closure for one monomer in
each dimer.
Although the kinetic scheme in Figure 6a has a large number
of states, it reproduces a wide variety of experimental results with a
small set of rate constants. If only the states in black are
considered, there are two sets of binding constants (those for
association and dissociation to open and partially closed binding
domains), one set for channel opening and closing, and three sets for
entry and exit from desensitized states. Table 1 gives values for these
rate constants that we estimated for GluR1 and GluR4 channels from
Monte Carlo simulations. The estimated rate constants give equilibrium
dissociation constants for binding to closed states
(k-1/k1)
of 450 µM for GluR1 and 1 mM for GluR4. The rate at which glutamate
dissociates from subunits with partially closed binding domains
(k-2) is slowed ~10,000-fold.
Although at high glutamate concentrations most desensitized channels
will reside in states with more than one closed binding domain, for GluR1 the
/
ratio is much smaller for the second desensitizing transition, suggesting that the two desensitizing steps are not necessarily equivalent [in agreement with recent work (Bowie and Lange, 2002
)].
As shown in Figure 6, the model accurately predicts the rate at which
glutamate-evoked currents decay during sustained applications (Fig.
6b), the time course of recovery from desensitization and its dependence on glutamate concentration (Fig.
6c,d), and the concentration-response
relationships for glutamate-induced desensitization and the peak and
steady-state glutamate-evoked currents (Fig. 6e,f). As noted above, the model also
accounts for the small percentage of channels that recover on a slower
time scale and our observation that this percentage is larger for GluR1
than GluR4 channels. Finally, the model reproduces the kinetics of
entry into desensitization at low glutamate concentrations (Fig.
2g,h), as well as the deactivation kinetics of
both channel types (data not shown). At high glutamate concentrations,
the model and the rate constants in Table 1 predict that approximately
one-third of the GluR1 channels and one-fourth of the GluR4 channels
will desensitize without ever opening. Manipulations that substantially
slow entry into desensitization should therefore increase peak
glutamate-evoked currents. For GluR1 these currents should be
potentiated ~35%, a prediction that agrees well with the effect of
cyclothiazide on currents through GluR1 channels (Robert et al.,
2001
).
Although the kinetic model in Figure 6a accurately predicts
a wide variety of experimental results, the experimental plateau currents for both GluR1 and GluR4 channels were approximately threefold
larger at saturating glutamate concentrations than those for simulated
currents. This discrepancy might be explained if desensitized channels
conduct ions, as suggested recently for GluR1 channels (Bowie and
Lange, 2002
). However, if this is the explanation for the discrepancy,
our results indicate that the unitary conductance of desensitized
channels would be very small (<0.15% of the currents through fully
occupied open channels).
Four features of the model in Figure 6a merit additional
discussion. First, it has been proposed that binding domain closure precedes gating and results in short-lived closed states whose instability is relieved by channel opening or desensitization (Sun et
al., 2002
). Such short-lived transition states had little impact on the
simulations that we performed, and they are excluded from the model in
Figure 6a for the sake of simplicity. Second, states
D33, D34, and
D44 were not included in the simulations, but it
is not necessary that their steady-state occupancy be small. All that
is required is that resensitization from these states be fast and that
the dissociation rate constants from states D23, D24, and D34 be
substantially larger than the corresponding
values. Third, the
model assumes that glutamate binding to some desensitized states occurs
at rates (k1 and
k-1) identical to the rates for closed
channels. We have no evidence that this is so. For example, during
desensitization the binding domains of unstabilized subunits may
oscillate between open and closed conformations (as they do during
activation/deactivation gating), which would slow both the association
and dissociation rate constants. Simulations showed that tenfold
reductions in these rate constants (for binding to desensitized states)
only modestly increased the values of m obtained from
Hodgkin-Huxley fits to the recovery time courses (12% for GluR1 and
17% for GluR4). Changes of this magnitude are perfectly compatible
with our results. Finally, although our results indicate that occupancy
of a single subunit is sufficient to cause desensitization, we do not
intend our scheme to imply that we believe individual subunits
desensitize. Indeed the rearrangements at the dimer-dimer interface
that we propose stabilize domain closure would involve all four
subunits for fully occupied receptors (see below). In Figure
6a, the rate constants for entry into desensitized states
are integer multiples of each other, not because we believe desensitization involves subunit-independent rearrangements but because
the likelihood of the structural rearrangements that we propose account
for our results increases systematically with receptor occupancy (see
below and last section of Materials and Methods).
 |
Discussion |
The model in Figure 6a is the first kinetic
mechanism proposed for AMPA receptors that includes desensitization and
incorporates four binding sites for glutamate and multiple
concentration-dependent open levels. We show here that this model
and a small set of rate constants can account for a wide variety of
experimental results. In particular, the model clarifies the
relationship between the affinity of glutamate for closed and
desensitized states, the sensitivity of AMPA-type channels to
glutamate-induced desensitization, and the rate of recovery from
desensitization. We emphasize, however, that the large number of states
and free parameters that the model contains make it likely that there
are other sets of rate constants, or constraints on these values, that
would account for the results equally well. As a result, our
conclusions, although plausible, must be regarded as tentative.
Comparison with previous kinetic mechanisms
Although the model in Figure 6a has more states, it
shares certain features with previous kinetic schemes. For example,
when receptor occupancy is high, the first transition during recovery from desensitization will typically correspond to glutamate
dissociation (Raman and Trussell, 1992
, 1995
; Partin et al., 1996
). In
our model, however, glutamate dissociation speeds recovery not because the rate of resensitization depends strongly on occupancy, but because
some channels would otherwise cycle several times between the two types
of desensitized states before escaping desensitization. As in previous
work (Raman and Trussell, 1992
, 1995
; Partin et al., 1996
),
resensitization typically involves transitions to states that are not
directly connected to open states of the channel. These resensitization
transitions occur when glutamate dissociation becomes slow, which
formally corresponds to an increase in the affinity of glutamate
binding. In this sense, our model has some features of classic
allosteric mechanisms (Monod et al., 1965
), and at low glutamate
concentrations the large
/
ratios for occupied channels and the
slow rate of glutamate dissociation from the singly occupied
desensitized state ensure that channels will spend most of their time
desensitized. However, when channels are first exposed to glutamate,
binding will almost always precede desensitization, and receptor
occupancy will remain essentially constant once channels desensitize,
because subsequent binding transitions are low affinity. This feature
of our model differs substantially from previous schemes that include a
subsequent high-affinity binding step to desensitized channels (Patneau
and Mayer, 1991
; Raman and Trussell, 1992
, 1995
; Partin et al., 1996
;
Banke et al., 2000
). Unlike previous models (Raman and Trussell, 1992
,
1995
; Jonas et al., 1993
; Partin et al., 1996
; Hausser and Roth, 1997
),
we also find no need to include negative cooperativity of binding to
closed states. The inclusion of four binding sites for glutamate and
multiple open levels, together with the different occupancy
requirements for desensitization and activation, are sufficient to
account completely for the concentration dependence of desensitization
and activation.
Sensitivity to glutamate desensitization and the rate
of recovery
In a previous study we noted that the IC50
for glutamate-induced desensitization was inversely correlated with the
speed of recovery (Robert et al., 2001
). This is also evident in our
present results in which GluR1 channels are more sensitive to
glutamate-induced desensitization than GluR4 channels and recover from
desensitization more slowly. Although we suggested that both the
IC50 and the rate of recovery might reflect the
affinity of glutamate for desensitized channels, our present results
indicate that both parameters are primarily determined by the
/
ratios for channels with one and two glutamates bound. GluR1 channels
are more sensitive to glutamate-induced desensitization than GluR4
channels, and recover more slowly, primarily because GluR1 channels
enter desensitization more readily and resensitize more slowly.
Binding domain closure and desensitization
We conclude that recovery from desensitization involves two
sequential resensitization transitions, a conclusion also reached from
recent work on GluR1 channels at high glutamate concentrations (Bowie
and Lange, 2002
). The similar results obtained here with GluR4, as well
as data for heteromeric GluR1/GluR4 channels (data not shown), indicate
that the two-step nature of resensitization is likely a common property
of AMPA receptors. This two-step nature probably accounts for previous
observations on native channels that recovery follows an exponential
time course only after an initial apparent delay (Raman and Trussell,
1995
). Our results indicate that resensitization becomes preferred when
glutamate dissociation becomes slow, and we suggest that this slowing
reflects stabilization of binding domain closure for individual subunits.
AMPA receptors are likely dimers of dimers (Armstrong and Gouaux, 2000
;
Ayalon and Stern-Bach, 2001
; Mansour et al., 2001
; Robert et al.,
2001
), and two recent studies have concluded that desensitization involves concerted conformational changes within a
dimeric unit (Bowie and Lange, 2002
; Sun et al., 2002
). Binding domain
closure is probably the initial conformational change that triggers
both activation and desensitization (Armstrong and Gouaux, 2000
; Sun et
al., 2002
), and in Figure 7 we illustrate
three possible relationships between receptor occupancy,
desensitization, and binding domain closure that incorporate the
dimeric nature of the tetrameric channel. In Figure 7, a and
b, closure of both binding domains within a dimer is
required to trigger desensitization, perhaps reflecting concerted
rearrangement of the two anti-parallel monomer-monomer interfaces (Sun
et al., 2002
). In Figure 7c, occupancy and binding domain
closure of a single subunit is sufficient, and desensitization is
accompanied by structural rearrangements that stabilize one subunit in
each dimer in a closed conformation.

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Figure 7.
Desensitization stabilizes binding domain closure
for one subunit per dimer. a-c, Three possible
relationships between occupancy, desensitization, and binding domain
closure. In each case, there are two types of desensitized states
(those in the box) that are associated with sequential
and equivalent changes in binding domain closure within each dimer.
a, Binding is required for domain closure, and
desensitization occurs after one dimer is doubly occupied. Simulations
showed that this class of model requires that the two binding events be
equivalent for one dimer and nonequivalent for the other. The
double-occupancy requirement is also incompatible with the results in
Figure 2. b, Occupancy of one subunit triggers concerted
closure of both binding domains in the dimer. The similar
desensitization seen in the presence of NBQX (Fig. 3) makes this
proposal unlikely. c, Singly occupied channels can
desensitize, and desensitization is accompanied by two interactions at
the dimer-dimer interface that stabilize domain closure for one
subunit in each dimer. d, Diagram illustrating the
proposed relationship between binding, desensitization, and domain
closure for the kinetic scheme in Figure 6a. For
channels with two or more glutamates bound, the sigmoid time course of
recovery reflects two sequential resensitization steps (characterized
by the rate constants 2 and 1)
that correspond to the disengagement of the interactions that stabilize
domain closure. Glutamate dissociation is rapid from subunits with open
domains and promotes recovery by greatly reducing the likelihood of
domain closure.
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|
In the example in Figure 7a, only doubly occupied dimers
undergo desensitization, a constraint that is not consistent with the
kinetics of entry into desensitization at low glutamate concentrations (Fig. 2). In addition, once channels desensitize, this class of model
requires that subsequent glutamate binding to the remaining dimer be
high affinity to one monomer and low affinity to the other. If this
additional constraint is not introduced, either the separation between
the EC50 values for the plateau and peak currents
is lost (both steps low affinity) or recovery is too slow (both steps
high affinity). In Figure 7b, occupancy of one monomer
results in the closure of both binding domains. However, concentrations
of NBQX that produced nearly complete blockade of glutamate-evoked
currents had little effect on desensitization (Fig. 3). Because NBQX
binding is likely associated with minimal closure of the binding domain
(Armstrong and Gouaux, 2000
), the NBQX results suggest that concerted
domain closure is not required for desensitization. NBQX also has
little effect on channel activation, with the exception that it locks
the channels in smaller conductance levels (Rosenmund et al., 1998
;
Smith and Howe, 2000
). We therefore favor the proposal illustrated in
Figure 7, c and d, in which desensitization
involves conformational changes that stabilize binding
domain closure of one subunit per dimer.
The recent crystallographic results of Sun et al. (2002)
on the GluR2
binding core suggest a possible structural explanation for our
conclusion that stabilization of domain closure occurs for only one
subunit in each dimer. Although mutations or treatments that strengthen
interactions at the monomer-monomer interface formed by helices J and
D promote dimerization and reduce desensitization, a
serine-to-aspartate mutation in helix J (N754D) that disrupts these
interactions increases both the rate and extent of desensitization. Crystallographic analysis of this latter GluR2 S1S2J mutant revealed a
different crystal packing in which helices F and G in domain 2 of one
monomer interact with residues in loop 1 and the base of helix K in
domain 1 of the other. The spatial relationship between the monomers in
this crystal packing is that expected between adjacent subunits at the
dimer-dimer interface in the complete tetrameric assembly (Sun et al.,
2002
). We suggest that interactions between domains 1 and 2 of adjacent
subunits at the dimer-dimer interface both promote desensitization and
stabilize binding domain closure. Because there is only one such
potential interaction per dimer (Sun et al., 2002
), only one monomer in each dimer is stabilized in a partially closed conformation.
Although our proposal is speculative, previous work on NMDA receptor
channels identified loop 1 as a site mediating functionally important
intersubunit contacts (Regalado et al., 2001
). In addition, the
interactions identified by Sun et al. (2002)
involve the two structural
elements, helix G and loop 1, that are missing in the bacterial
glutamate-gated potassium channel, GluR0 (Chen