Historical context and overview
The Hodgkin and Huxley (1952) description of Na and K conductances underlying the
action potential in squid giant axon is remarkable not only for its predictive accuracy
in describing the shape and propagation velocity of the action potential but also
for its foresight. Within their quantitative analysis and meticulous discussion are
the seeds of decades of subsequent study, including the recognition that the ion-selective
conductances must be provided by a relatively small number of highly conductive sites,
which we now know as ion channels. Further, they concluded that, hidden in the electrical
noise of their records, was a smaller, transient current that represented the movement
of voltage-sensing charges within the membrane. Those “gating currents” were first
reported by Armstrong and Bezanilla (1973) and reflect the movement of voltage-sensor
charges in response to changes in the electric field, providing voltage sensitivity
to the opening and closing of gates, which switch the channels between resting and
conducting states. Stability of open/activated states under different conditions is
most directly evaluated in macroscopic voltage-clamp recordings of the kinetics of
ionic current deactivation (Ideac, reflecting channel closure), and the return of
gating charge to its resting position (IgOFF) during a repolarizing voltage step applied
after activation.
In this issue of the JGP, the Bezanilla and Snyders laboratories (see Labro et al.)
and the Fedida and Ahern laboratories (see Goodchild et al.) use macroscopic deactivation
currents and off-gating current studies to explore different possible bases for open-state
stabilization, which lead to slowing of OFF gating charge movement and channel closure
(deactivation) in voltage-gated K channels. Detailed arguments are presented for two
different, though not mutually exclusive, mechanisms that contribute to the open/activated-state
stabilization.
One possibility (Labro et al., 2012) is that the slowing of OFF gating current (IgOff)
reflects an intrinsic behavior of the voltage-sensing domain (VSD), which relaxes
during an extended depolarization into a more stable activated state and prolongs
the conducting state through its coupling to the pore domain (PD) (Fig. 1, top, black
arrows).
Figure 1.
A minimal scheme to account for modulatory influences on activated/open-state stability
by VSD relaxation and by ion binding within the pore. The “Open Empty” and “Open Occupied
Stabilized” states are in rapid equilibrium for low-affinity pore ligands including
permeant cations and weak blockers such as NMG+; thus, these two states effectively
can be treated as a single state. Transitions forming the focus of experiments by
Labro et al. (2012) are shown in black, whereas those central to the study of Goodchild
et al. (2012) are in red. VSD, voltage-sensor domain; PD, pore domain; X+, ion that
enters the pore inner cavity.
A second possibility (Goodchild et al., 2012) is based on the interaction between
ions (permeant or blocking) and the pore’s inner cavity, which allosterically stabilize
both the S6 bundle-crossing (BC) gate of the pore and the activated state of the VSD.
This might be thought of as an atomic scale surgical stent to support the pore against
collapse (Fig. 1, bottom, red arrows).
With the hindsight of data from both groups, it seems to us that the extrinsic action
of ions that enter and prop open the pore (Goodchild et al., 2012), and the intrinsic
relaxation of the VSD during extended depolarization (Labro et al., 2012), might be
seen as the application of energetic input, from two opposite ends, into the same
allosteric chain of events (Fig. 1). In this view, neither mechanism precludes the
other. In the reverse direction, the repolarization could drive the VSD to act as
winch and pull the activation gate back from the bog of the open state, while dissociation
of a permeant or blocking ion from the inner cavity would allow the BC gate to collapse
back into its closed position (as noted by the reversibility of the states shown in
Fig. 1). In the case of permeant ions, dissociation is rapid to support their normal
conductive role (hooray for evolution!), where slowing of IgOFF and deactivation processes
is less pronounced but remains demonstrable.
Actions of ions within the pore
As well as recognition of gating controlled by voltage and ligands, there is an extensive
history of observations suggesting that ions in solution interact dynamically with
ion channels and modulate their function. An early indication of the essential role
that ions play in maintaining the structural and functional integrity of Kv channels
is seen in the work of Almers and Armstrong (1980), who reported irreversible loss
of squid axon potassium conductance when permeant ions were removed simultaneously
from internal and external solutions. They further noted the loss of a component of
charge movement “large enough to contain a contribution from K+ gating charge movements
of more than five elementary charges per channel”. Later, the first detailed description
of gating current associated with squid delayed rectifier followed from White and
Bezanilla (1985). Slowing of potassium channel deactivation, after partial substitution
of external sodium by potassium or rubidium, was observed by Swenson and Armstrong
(1981). For equimolar substitutions of K or Rb, deactivation half-times were increased
by 1.7× and 2.9×, respectively. Thus the less conductive ion Rb (which likely dwells
longer in the channel) has the stronger effect in stabilization of the open state
and consequent slowing of deactivation. A further consequence of the stabilization
of the open state is a negative shift of the activation (G-V) curve along the voltage
axis (Matteson and Swenson, 1986). Such dynamic effects of ions within channel pores
have been seen in a variety of ligand- and voltage-gated ion channels (Gage and Van
Helden, 1979; Nelson et al., 1984; Capes et al., 2012), underlining the possibility
that ion channel proteins are dynamic structures, whose functions may be subject to
a variety of allosteric influences.
Open-state stabilization
In the highlighted papers, three kinds of measurements were used to evaluate the degree
of correlation among different conformational changes: (1) ionic current, primarily
reflecting the pore opening at the S6 BC gate; (2) gating current, quantifying movement
on intrinsic charges in the protein, primarily in the S4 segments of the VSD; and
(3) voltage-clamp fluorimetry, in conjunction with site-directed fluorophore labeling,
directly reflects motions of the VSD that lead to changes in the microenvironment
in the vicinity of the label.
In essence, kinetic correlations between two or more of the measured quantities suggest
functional coupling, either forward or backward, in the chain VSD↔S4–S5 linker↔PD.
Voltage-sensor relaxation
In previous studies, including that of Lacroix et al. (2011), it was found that apparent
shifts in the charge–voltage (Q-V) relationship for deactivation gating currents (IgOFF)
resulted from depolarization-dependent slowing of charge movement after depolarizations
of 0.003–30 s in duration. In addition, long integration times were needed, even at
hyperpolarized potentials, to measure the full amount of charge recovery into the
resting state QOFF charge movement after repolarization, following activation by depolarizing
pulses of progressively increasing duration. A weighted time constant, τw, calculated
from a double-exponential fit was used to characterize the overall decay rate of IgOFF.
At −50 mV, the slow and fast time constants were ∼4 ms and 2 s, respectively, giving
weighted time constants (τw) for IgOFF decay in the range of ∼1–80 ms. With increasing
duration of the predepolarization greater than three orders of magnitude, τw increases
in a bi-exponential fashion, having a faster component (τf of ∼5–15 ms) and a slower
component (τs of ∼1–2 s). The faster component approximates rates for opening and
closing of the BC gate of the pore, whereas the slower component was attributed to
VSD relaxation. In the next experiments, these parameters reveal an obvious kinetic
parallel between ionic current deactivation and IgOFF decay.
Labro et al. (2012) have extended the preceding work to define the basis of their
observations of depolarization-dependent slowing of IgOFF and the associated shift
in the QOFF–V relation. In experiments with a non–N-type inactivating variant of Shaker
(Fig. 1 in Labro et al., 2012), long depolarizations (∼100 ms) of increasing magnitude
led to progressive slowing of IgOFF, with increasing amplitude of depolarization.
Plots against voltage of steady-state conductance (G), charge movement on depolarization
(QON), and on repolarization (QOFF) show a progressive negative shift along the voltage
axis (QOFF←QON←G). For repolarizing voltage steps, IgOFF shows increase in amplitude
before decaying toward baseline. The increasing phase of IgOFF correlates with the
faster component of conductance deactivation, whereas the IgOFF decay matches the
slow component of conductance deactivation. These observations are consistent with
QON moving before channel opening, and deactivation (channel closing) preceding the
return of gating charge to the resting state (QOFF). A substantial fraction of channels
would have to close before all QOFF returned to the resting state, consistent with
a stabilization (relaxation) of the voltage sensor in its fully activated state. The
remaining experiments in the paper systematically test the possibility that the observed
open/activated-state stabilization, with its associated slowing of deactivation and
IgOFF, can be attributed to voltage-sensor relaxation, i.e., stabilization in an activated
state. Although providing convincing evidence for this, the experiments do not preclude
the possibility that other influences, such as changes in the concentrations of ions/molecules,
which bind to the inner cavity, might induce a similar stabilization.
In brief, the evidence is as follows. After repolarization, fluorescence signals from
a tetramethylrhodamine label at the extracellular end of S4 showed kinetics, reminiscent
of deactivation, with prepulse duration dependence over more than two orders of magnitude
(Fig. 3 in Labro et al., 2012).
Slow inactivation appeared to lack controlling effects on open-state stabilization
(Figs. 3–5 in Labro et al., 2012), based on similar behavior of Shaker and Kv1.2,
in which the degree of steady-state slow inactivation and its rate, at +20 mV, differed
by approximately twofold. Also, in both channels, the rate of slow inactivation is
approximately three- to fivefold slower than VSD relaxation, reflected by the slow
component of changes on deactivation and IgOFF kinetics during prolonged depolarization.
Pivotal evidence that VSD relaxation alone can dominate activated-state stability
comes from experiments on the voltage-sensitive phosphatase, Ci-VSP (Villalba-Galea,
2012), a membrane-bound phosphatase in which a cytoplasmically exposed phosphatase
unit replaces the PD of Kv channels (Figs. 7 and 8 in Labro et al., 2012). Ci-VSP
exhibits a sensing current, Is, after voltage steps. The sensing current is analogous
to the gating current, Ig, of Kv and other voltage-gated channels, and the IsOFF decay
rate (quantified by a weighted time constant, τw) also slows with increasing duration
of activating depolarizations of ∼0.1–10 s (τ of ∼0.5 s, fit with a single exponential).
One difference is that there is no faster component of the slowing associated with
the catalytic domain as there is for the pore domain BC gate of the Kv channels. However,
faster changes in IsOFF decay rate were seen for a construct lacking the phosphatase
domain (τ of ∼19 vs. 62 ms for the wild-type [WT] enzyme). The extent of the kinetic
change (2–3×) was comparable in Shaker and Kv1.2, as well as in WT Ci-VSP. Thus, the
isolated Ci-VSP voltage sensor shows an apparent slowing relaxation even in the absence
of any molecular load at its C-terminal.
Ions pushing from within
Using Kv1.2, bathed in external TEA and internal NMG, Goodchild et al. (2012) begin
by illustrating the profound slowing of the IgOFF transient relative to IgON (Fig.
1 in Goodchild et al., 2012). Gating charge (QON and QOFF) estimates are made from
a fixed-duration integration of 11 ms, and in their Fig. 2, they estimate the slowing
of IgOFF by plotting QOFF/QON against the duration of a depolarizing pulse to 0 mV,
obtaining τ = 3.7 ms. Full return of gating charge after a 50-ms depolarization to
+10 mV was observed at approximately −180 mV. An apparent gating charge of zδ = 1.6
elementary charges was estimated from a plot of fractional charge recovery against
the recovery interval (Fig. 3 in Goodchild et al., 2012). This procedure is expected
to underestimate the voltage sensitivity (zδ) of the charge return step because, in
the voltage range of the analysis (−100 to –80 mV), not all the charge was observed
to return (Fig. 2 E in Goodchild et al., 2012), implying that the charge recovery
time is determined by a combination of both forward and backward rates for which the
voltage dependencies are oppositely directed.
With the experiments shown in their Fig. 4, the authors explore the charge movement
with either TEA+ or Cs+ as the internal ion. As they acknowledge, this analysis is
somewhat problematic, given that the low level of Cs+ conduction is sufficient to
overlap the IgON, and thus preclude a precise integration to obtain QON with internal
Cs+, leaving the internal TEA+ data as the only “control” for the estimation of a
shift in the QOFF–V relation. In any event, it seems safe to conclude that the gating
charge return (QOFF) is delayed far more with the presence of internal TEA+
i than with internal Cs+ (see their Fig. 4, B–D). Continuing their examination of
ion species dependence of activated state stability, the authors use a nonconducting
mutant, Kv1.2 W366F, V381T, analogous to the Shaker W434F, to compare the action of
internal Cs+ with that of the normal permeant ion, K+ (Fig. 5 in Goodchild et al.,
2012). IgOFF is slowed, to the point of essentially being obscured after larger depolarizations,
with either Cs+ or K+ present internally.
In a final test of the hypothesis that relative molecular size is important in the
open-state stabilization, the authors use the mutant Kv1.2 I402C to obtain a “larger”
inner cavity. For this mutant: (a) there is no obvious slowing of the IgOFF (Fig.
6 A in Goodchild et al., 2012); (b) the G-V curves for the WT and mutant channel (Fig.
6 B in Goodchild et al., 2012) superpose with those of WT, showing no evidence of
the shift associated with a rate-limiting step adjacent to the open state; and (c)
plots of normalized QON and QOFF versus V have essentially the same midpoint voltage.
The decay rate for IgOFF, measured at a voltage for which the forward rate should
be close to zero, shows relatively weak voltage dependence (zδ = 0.4), and the decay
rate for the I420C mutant is approximately three times faster than for WT. Coincidentally
or otherwise, a similar apparent valence was seen for steady-state block of squid
axon Kv channels (French and Shoukimas, 1985; NMG+ termed GA in their study). All
in all, these data are consistent with no substantial stabilization of the open state
by NMG+, either because of reduced binding affinity or the possibility that the pore
can close unimpeded by the NMG+.
To place their data in the context of experimental and structural studies, the authors
show that a modified version of the kinetic model for Shaker by Zagotta et al. (1994)
could describe the qualitative features of their data without inclusion of the intrinsic
open-state stabilization of the original model, provided that open-state binding,
which impeded closure, was added.
Coupling voltage sensor to pore
Although Goodchild and collaborators contrast the “allosteric” action of pore-binding
ions on VSD behavior with phenomena based on “intrinsic” properties of the VSD, we
consider the mechanisms supported in both of the papers to be allosteric, in the sense
that they reflect modulations communicated at a distance through the protein. The
distinction between them lies in the direction of coupling. Thus, if the primary event
is the action of an ion binding in the inner cavity, the allosteric coupling sequence
is pore to domain S4–S5 linker to VSD, whereas this sequence would be reversed (VSD
to S4–S5 linker to PD) if the primary event were the relaxation of the voltage sensor
induced by prolonged depolarization.
What are the fine structural and mechanistic details of this coupling? Sorting out
the answers, in the multiple variants of Kv channels and their relatives, is a major
ongoing task, and is the subject of at least two thorough recent reviews (Blunck and
Batulan, 2012; Vardanyan and Pongs, 2012). Changes in packing within the VSD, and
between the VSD and PD, could involve interconversion of α- and 310-helical conformations
(Vieira-Pires and Morais-Cabral, 2010).
Implications for signal processing and pathophysiology
Each of the mechanisms proposed above for open-state stabilization offers the possibility
for modulation of (patho-)physiological signal processing under realistic situations
involving either (a) changes in local ion/drug concentrations or (b) prolonged changes
in membrane voltage, or the two in combination. An enormous variety of amphiphilic
amines, including many therapeutic, channel-targeted blockers, can enter the inner
cavity of Kv channels. Furthermore, if the channel’s inner cavity exerts mechanical
modulation on the VSD, the membrane’s mechanical properties might provide input driving
another “allosteric” modulation of ion channel function (Finol-Urdaneta et al., 2010).
Also, prolonged depolarization and changes in ambient potassium concentration are
associated with normal bouts of hyperactivity, as well as pathological situations
such as central nervous system spreading depression.