Ion channels are proteins which form gated nanopores in biological membranes. Many channels exhibit hydrophobic gating, whereby functional closure of a pore occurs by local dewetting. The pentameric ligand gated ion channels (pLGICs) provide a biologically important example of hydrophobic gating. Molecular simulation studies comparing additive vs polarizable models indicate predictions of hydrophobic gating are robust to the model employed. However, polarizable models suggest favorable interactions of hydrophobic pore-lining regions with chloride ions, of relevance to both synthetic carriers and channel proteins. Electrowetting of a closed pLGIC hydrophobic gate requires too high a voltage to occur physiologically but may inform designs for switchable nanopores. Global analysis of ∼200 channels yields a simple heuristic for structure-based prediction of (closed) hydrophobic gates. Simulation-based analysis is shown to provide an aid to interpretation of functional states of new channel structures. These studies indicate the importance of understanding the behavior of water and ions within the nanoconfined environment presented by ion channels.
Ion channels are proteins which form gated nanopores in biological membranes. Many channels exhibit hydrophobic gating, whereby functional closure of a pore occurs by local dewetting. The pentameric ligand gated ion channels (pLGICs) provide a biologically important example of hydrophobic gating. Molecular simulation studies comparing additive vs polarizable models indicate predictions of hydrophobic gating are robust to the model employed. However, polarizable models suggest favorable interactions of hydrophobic pore-lining regions with chloride ions, of relevance to both synthetic carriers and channel proteins. Electrowetting of a closed pLGIC hydrophobic gate requires too high a voltage to occur physiologically but may inform designs for switchable nanopores. Global analysis of ∼200 channels yields a simple heuristic for structure-based prediction of (closed) hydrophobic gates. Simulation-based analysis is shown to provide an aid to interpretation of functional states of new channel structures. These studies indicate the importance of understanding the behavior of water and ions within the nanoconfined environment presented by ion channels.
Ion channels are proteins that form nanoscale pores
in biological
membranes. Channels play a central role in many aspects of cell biology
and physiology, especially in excitable cells of the nervous system,
and consequently are a major class of drug targets. Advances in structural
biology, most recently in cryo-electron microscopy (cryo-EM), have
revealed over 1000 three-dimensional structures of ∼160 different
ion channel proteins. This highlights the challenges of relating the
molecular structure of channels to their physiological function. A
key aspect of ion channel function is gating, namely, the controlled
switching of a channel between a closed, i.e., non-conductive, state
and an open, i.e., conductive, state. Gating may be controlled by
a number of physiological factors, including the voltage difference
across a cell membrane, membrane stretch, and the binding of specific
ligands to receptor domains of a channel protein.At the level
of the transmembrane nanopore formed by a channel
protein, a number of possible mechanisms exist for switching between
a closed and an open state. One mechanism, hydrophobic gating, is
of particular interest from the perspective of physical chemistry,
as it exploits the unique properties of water nanoconfined in a hydrophobic
pore. When in a constricted (radius <0.5 nm) hydrophobic pore,
water may exist in a vapor state, such that the pore is dewetted,
thus preventing the permeation of ions (Figure A). Such a pore is therefore functionally
closed, even when it is not physically occluded. This hydrophobic
gating mechanism has been evaluated using simple computational models
(Figure B). More recently,
a number of channel structures have suggested that this mechanism
may operate in several ion channel species. In particular, the pentameric
ligand gated ion channels (pLGICs[1])—neurotransmitter
receptors which play key roles in the nervous system—appear
to be controlled via hydrophobic gating (Figure C).[2] Alongside
other channels with a hydrophobic gate (e.g., MscS[3−5] and BEST[6,7]), the pLGICs provide a test bed for studies of hydrophobic gating
in ion channels more generally. In this review, we will focus on the
use of molecular dynamics (MD) simulations to complement experimental
structural advances by providing a powerful approach for dissecting
the mechanism of hydrophobic gating and aiding functional assignment
of novel channel structures.
Figure 1
Hydrophobic gating in ion channels and selected
simulation systems.
(A) Schematic of hydrophobic gating, showing the transition between
a closed state, dewetted (white) in a hydrophobic constriction in
the center of the channel (dark gray) and an open state in which the
channel is hydrated throughout. The lipid bilayer is shown in pale
gray, water in cyan, and ions in blue and red. Figure adapted with
permission from ref (74). Copyright 2019 National Academy of Sciences. (B) Simple model of
a nanopore (cyan), embedded in a membrane-mimetic slab (gold), with
water molecules (red/white) on either side and within the pore. Figure
reproduced with permission from ref (18). Copyright 2003 Wiley. (C) Structure of a pentameric
ligand gated ion channel (pLGIC), the 5-HT3 receptor in
an open state, shown as a Cα trace with the pore-lining surface
(as determined by CHAP) colored on hydrophobicity. The arrow indicates
the location of the hydrophobic constriction/gate formed by the ring
of L9′ residues. Figure adapted with permission from ref (125). Copyright 2019 Elsevier.
(D, E) Complete channel protein (D) compared with a model nanopore
(E) corresponding to the M25 pore-lining helix bundle,
both illustrated for the 5-HT3 receptor, with the lipid
bilayer in gray/brown. Figures reproduced with permission from ref (68). Copyright 2020 American
Chemical Society.
Hydrophobic gating in ion channels and selected
simulation systems.
(A) Schematic of hydrophobic gating, showing the transition between
a closed state, dewetted (white) in a hydrophobic constriction in
the center of the channel (dark gray) and an open state in which the
channel is hydrated throughout. The lipid bilayer is shown in pale
gray, water in cyan, and ions in blue and red. Figure adapted with
permission from ref (74). Copyright 2019 National Academy of Sciences. (B) Simple model of
a nanopore (cyan), embedded in a membrane-mimetic slab (gold), with
water molecules (red/white) on either side and within the pore. Figure
reproduced with permission from ref (18). Copyright 2003 Wiley. (C) Structure of a pentameric
ligand gated ion channel (pLGIC), the 5-HT3 receptor in
an open state, shown as a Cα trace with the pore-lining surface
(as determined by CHAP) colored on hydrophobicity. The arrow indicates
the location of the hydrophobic constriction/gate formed by the ring
of L9′ residues. Figure adapted with permission from ref (125). Copyright 2019 Elsevier.
(D, E) Complete channel protein (D) compared with a model nanopore
(E) corresponding to the M25 pore-lining helix bundle,
both illustrated for the 5-HT3 receptor, with the lipid
bilayer in gray/brown. Figures reproduced with permission from ref (68). Copyright 2020 American
Chemical Society.
Computational Methods and
Models
MD simulations have been widely employed to study
hydrophobic gating,
both in simple model systems (Figure B and below) and in biological ion channels. Studies
of large and complex ion channel structures (Figure C) either may employ the intact channel protein
embedded in a lipid bilayer (Figure D) or may focus on either the transmembrane (TM) domain
or the immediate pore-lining structure (Figure D,E). In the case of the pLGICs, the pore-lining
structure consists of a bundle of five M2 α-helices (M25). This provides a convenient model of a biological nanopore
of sufficient complexity to merit in depth examination, while sufficiently
simple (and small) to enable the application of advanced and hence
more computationally demanding methodologies.MD simulations
may be used to study the dynamic interactions of
water and of ions with different conformational states of an ion channel,
both closed and open. Potential of mean force (PMF) calculations provide
estimates of the free energy landscape encountered by ions as they
pass through a transmembrane pore. Computational electrophysiology
(Comp ePhys) methods,[8−11] in which a transmembrane potential is imposed upon a membrane-embedded
channel or pore, may be used to simulate permeation of ions, thereby
enabling direct comparison with experimental single-channel conductance
measurements. There have been a number of authoritative general reviews
of simulation approaches to ion channels.[12−16] Here we will focus on simulation studies of hydrophobic
gating and their relationship to conductance properties of some recently
determined channel structures.
Simulations and Hydrophobic Gating
Early studies focused on the behavior of water confined within
model nanopores (Figure )[17−26] and in carbon nanotubes (CNTs),[27] thereby
establishing the general features of hydrophobic gating. These studies
demonstrated that water confined within a narrow (radius <0.5 nm)
hydrophobic pore can coexist in a vapor and liquid state, with the
free energy difference between these states determined by the pore
radius and the polarity of the pore lining (Figure ) and also by the voltage across the pore/membrane
system. Thus, a hydrophobic nanopore could be switched from a dewetted
(i.e., closed) state to a hydrated (i.e., open) state either by a
small increase in the pore radius and/or the pore polarity or by imposition
of a relatively high (i.e., greater than physiological) voltage difference
across the pore. These theoretical considerations informed, e.g.,
the design of synthetic nanopores which exhibited voltage-sensitive
hydrophobic gating.[28] However, a paucity
of high-resolution structures precluded wider evaluation of the significance
of hydrophobic gating for biological ion channels.
Figure 2
Hydrophobic gating in
a simple model nanopore. (A) Pore model consisting
of methane-like particles (dark gray) of van der Waals radius 0.195
nm arranged to form a membrane-like slab containing a hydrophobic
pore of minimum radius R. A water molecule (w) is
shown drawn to scale. Figure adapted with permission from ref (19). Copyright 2003 National
Academy of Sciences. (B) Hydration probability (ω) vs pore radius
for model nanopores. The gray region indicates radii smaller than
the radius of a water molecule (0.14 nm). Data points are obtained
from MD simulations with the errors estimated from block averages.
The continuous lines are fits of a simple model to data points for
hydrophobic (black), amphipathic (red), and polar (green) pores. The
vertical line indicates the approximate radius of the closed state
of a pLGIC. (C) Water and ions in a hydrophobic nanopore. Liquid–vapor
oscillations of water shown as the hydration probability ω in
a R = 0.65 nm hydrophobic nanopore (top panel) in
the presence of a 1.3 M NaCl solution. As indicated by the number N of ions within the pore, Na+ (middle) and Cl– ions (bottom) are only observed in the pore when there
is also liquid water (ω ≈ 0.8) present. Permeation events
are indicated by triangles; ions do not permeate the pore during the
vapor phases. Parts B and C were reproduced with permission from ref (20). Copyright 2004 IOP Publishing.
Hydrophobic gating in
a simple model nanopore. (A) Pore model consisting
of methane-like particles (dark gray) of van der Waals radius 0.195
nm arranged to form a membrane-like slab containing a hydrophobic
pore of minimum radius R. A water molecule (w) is
shown drawn to scale. Figure adapted with permission from ref (19). Copyright 2003 National
Academy of Sciences. (B) Hydration probability (ω) vs pore radius
for model nanopores. The gray region indicates radii smaller than
the radius of a water molecule (0.14 nm). Data points are obtained
from MD simulations with the errors estimated from block averages.
The continuous lines are fits of a simple model to data points for
hydrophobic (black), amphipathic (red), and polar (green) pores. The
vertical line indicates the approximate radius of the closed state
of a pLGIC. (C) Water and ions in a hydrophobic nanopore. Liquid–vapor
oscillations of water shown as the hydration probability ω in
a R = 0.65 nm hydrophobic nanopore (top panel) in
the presence of a 1.3 M NaCl solution. As indicated by the number N of ions within the pore, Na+ (middle) and Cl– ions (bottom) are only observed in the pore when there
is also liquid water (ω ≈ 0.8) present. Permeation events
are indicated by triangles; ions do not permeate the pore during the
vapor phases. Parts B and C were reproduced with permission from ref (20). Copyright 2004 IOP Publishing.
Hydrophobic Gating in Ion Channels
Several simulation studies explored hydrophobic gating using early
structures of pLGICs, including a low-resolution structure of a nicotinic
acetylcholine receptor (nAChR[29,30]), and an X-ray structure
of GLIC, a bacterial pLGIC.[31,32] Hydrophobic gating
was also suggested by simulations of the bacterial mechanosensitive
channel MscS.[3] In each case, a closed state
of the channel was identified in which the hydrophobic gate region
of the TM domain was dewetted.Hydrophobic gating, and more
generally speaking hydrophobic constrictions
contributing to gating, have since been invoked for a wide range of
channels (recently reviewed in ref (33)), including, e.g., potassium channels (Kv channels,[34] K2P channels,[35] BK
channels,[36] and NaK2K channels[37]), Hv (voltage gated proton permeable) channels,[38,39] the CorA magnesium channel,[40] and Orai.[41] Hydrophobic gate-like structures have also been
suggested for various transporters including, e.g., the ABCG2 multidrug
transporter[42] and the NhaP Na+/H+ antiporter.[43] Extension
of the hydrophobic gating concept to transporters is of interest given
the proposed role of water filled channel-like states in vSGLT and
related transporters.[44] Over the past few
years, multiple structures of bacterial and animal pLGICs have been
determined, for which the corresponding functional state (e.g., open
vs closed) is not always clear-cut. In this situation, MD simulations
may be used to aid the annotation of an ion channel structure. An
example of this is provided by a crystal structure (PDB id 4PIR)[45] of the 5-HT3 receptor (5-HT3R), a
biomedically important member of the pLGIC family present within the
mammalian nervous system which is activated by the neurotransmitter
5-hydroxytryptamine (5-HT aka serotonin). At the time of the structure
determination, the authors stated “the 5-HT3 receptor
pore state is not clearly defined”.[45] Simulations of the corresponding M25 pore-lining domain
(Figure A) in a phosphatidylcholine
(PC) bilayer, using the TIP4P water model, revealed local dewetting
(Figure B) of the
pore in the vicinity of a ring of hydrophobic leucine (L9′)
side chains which form the hydrophobic gate.[46] Free energy landscape (i.e., PMF) calculations revealed an energetic
barrier in this region, both for water and for ions (Figure C). Extended (microsecond)
MD simulations of the intact 5-HT3R in a phospholipid bilayer
also demonstrated local dewetting of the hydrophobic gate, further
supporting the assignment of the structure to a closed state of the
channel.[47]
Figure 3
Analysis of hydrophobic gating for a closed
state of a pLGIC (the
5-HT3R, PDB id 4PIR). Figures modified with permission from ref (46). Copyright 2016 Cell Press.
(A) M2 helices lining the pore, showing two of the five pore-lining
helices along with the pore surface (gray). Pore-lining side chains
are shown, with the hydrophobic gate formed by the L9′ and
V13′ rings in blue. (B) Positions of water molecules projected
onto the pore (z axis) as a function of time for
an MD simulation of the M25 helix bundle shown in part
A embedded in a PC bilayer. (The dashed horizontal lines indicate
the phosphate headgroup positions of the lipid bilayer.) Each water
molecule is represented by a light blue circle. The trajectories of
a number of individual water molecules are illustrated using darker
blue. Thus, the intermittent white region around z = 0 corresponds to the dewetted L9′ hydrophobic gate. (C)
Free energy profiles for water and ions along the axis of the 5-HT3R (PDB id 4PIR) pore. These were estimated as potentials of mean force (PMF) for
single ions (Na+, red; Cl–, green) or
single water molecules (blue) as a function of position along the
pore (z) axis. The gray shading represents the extent
of the pore, with vertical lines indicating the positions of the pore-lining
side chains.
Analysis of hydrophobic gating for a closed
state of a pLGIC (the
5-HT3R, PDB id 4PIR). Figures modified with permission from ref (46). Copyright 2016 Cell Press.
(A) M2 helices lining the pore, showing two of the five pore-lining
helices along with the pore surface (gray). Pore-lining side chains
are shown, with the hydrophobic gate formed by the L9′ and
V13′ rings in blue. (B) Positions of water molecules projected
onto the pore (z axis) as a function of time for
an MD simulation of the M25 helix bundle shown in part
A embedded in a PC bilayer. (The dashed horizontal lines indicate
the phosphate headgroup positions of the lipid bilayer.) Each water
molecule is represented by a light blue circle. The trajectories of
a number of individual water molecules are illustrated using darker
blue. Thus, the intermittent white region around z = 0 corresponds to the dewetted L9′ hydrophobic gate. (C)
Free energy profiles for water and ions along the axis of the 5-HT3R (PDB id 4PIR) pore. These were estimated as potentials of mean force (PMF) for
single ions (Na+, red; Cl–, green) or
single water molecules (blue) as a function of position along the
pore (z) axis. The gray shading represents the extent
of the pore, with vertical lines indicating the positions of the pore-lining
side chains.
Computational Physical Chemistry of Hydrophobic
Gating in pLGIC
Ion Channels
The pLGICs have been used to explore the computational
physical
chemistry of water in ion channels. The results from these studies
of complex biological channels may be compared with a large body of
studies of water in nanopores, the latter ranging from simplified
(conceptual) models to CNT porins and synthetic biomimetic channels.[48] In particular, it is important that advances
in modeling water in nanopores[48] are applied
to simulations of hydrophobic gating, especially models of molecular
polarizability.[49−52]M25 nanopore models of pLGICs have been used to
explore
the sensitivity of simulations of hydrophobic gating to the water
model employed. Initial simulations both of channel structures and
of simple models used “tried and tested” water models
(e.g., TIP3P or SPC). Comparative studies[53] have suggested that some more recent water models (e.g., TIP4P/2005[54] and OPC[55,56]) exhibit better quantitative
agreement with experimental data for, e.g., interfacial properties
of water and/or interactions with ions. Simulations of M25 models derived from early cryo-EM structures of the glycine receptor
(GlyR),[57] a biomedically important anion
selective pLGIC, suggested that differences between water models with
respect to hydrophobic gating were relatively small, at least with
respect to a closed/desensitized state of this channel (PDB id 3JAF) when compared for
the TIP3P, SPC/E, and TIP4P models.[46] This
comparison has recently been extended, using M25 nanopore
systems from four conformations of the 5-HT3 receptor,
and comparing both additive (i.e., fixed charge) and polarizable models
of water.[58] For a closed state (PDB id 4PIR; see above) of the
5-HT3R, again only minor differences in the behavior of
water were seen (Figure ). In contrast, for an open-state structure (PDB id 6DG8), there were clear
dependencies of the wetting/dewetting profile along the length of
the pore on the water model used (Figure B). Thus, the pore was incompletely hydrated
(i.e., partially dewetted) when using older additive models for water
(e.g., TIP3P and SPC/E) while more fully wetted with either recent
additive models (e.g., TIP4P/2005[54] and
OPC[55,56]) or with the AMOEBA[59] polarizable model. This suggests that for a hydrophobic gate structure
which is on the “edge” of wetting the choice of water
model in simulations may be critical.
Figure 4
Simulations of wetting/dewetting and sensitivity
to water models.
(A) Dewetted pore from a simulation of the closed state 5-HT3R pore (PDB id 4PIR) using the mTIP3P water model. Protein and lipid molecules are in
gray and waters in blue. The red circle indicates the dewetted region
of the pore. (B) Water models compared for a closed state (PDB id 4PIR) and an open-state
(PDB id 6DG8) structure of the 5-HT3R pore. Water density profiles
along the pore axis are shown for the mTIP3P (green), TIP4P/2005 (yellow),
AMOEBA03 (red), and AMOEBA14 (black) water models. The dashed horizontal
line indicates the density of bulk water, and the dashed vertical
lines and the shaded background denote the extent of the protein and
the hydrophobic gate region, respectively. Single-letter codes for
the pore-lining amino acid side chains are given at the top of each
panel. Figure modified with permission from ref (58). Copyright 2020 American
Chemical Society.
Simulations of wetting/dewetting and sensitivity
to water models.
(A) Dewetted pore from a simulation of the closed state 5-HT3R pore (PDB id 4PIR) using the mTIP3P water model. Protein and lipid molecules are in
gray and waters in blue. The red circle indicates the dewetted region
of the pore. (B) Water models compared for a closed state (PDB id 4PIR) and an open-state
(PDB id 6DG8) structure of the 5-HT3R pore. Water density profiles
along the pore axis are shown for the mTIP3P (green), TIP4P/2005 (yellow),
AMOEBA03 (red), and AMOEBA14 (black) water models. The dashed horizontal
line indicates the density of bulk water, and the dashed vertical
lines and the shaded background denote the extent of the protein and
the hydrophobic gate region, respectively. Single-letter codes for
the pore-lining amino acid side chains are given at the top of each
panel. Figure modified with permission from ref (58). Copyright 2020 American
Chemical Society.The use of a polarizable
force field (as opposed to fixed point
charge additive models) also influences the energetics of interactions
of ions and water with the pore, as can be seen from free energy profiles
(as evaluated by PMFs) for a single ion (e.g., Na+ or Cl–) moved through a pore embedded in a lipid bilayer.
This is illustrated for the open-state (6DG8) M25 pore of the 5-HT3 receptor in Figure A.[58] Comparing single-ion PMFs
estimated using an additive force field (CHARMM36m with TIP3P water)
with those obtained using a polarizable force field (AMOEBA14), it
can be seen that the overall shape and features of the profiles are
preserved. Thus, for both Na+ and Cl– ions, there is an overall barrier to be crossed. This barrier is
lower for Na+ ions (the 5-HT3R is cation selective)
than it is for Cl– ions. However, the polarizable
force field results in more rugged energy landscapes for either species
of ion, suggesting that there may be preferential interactions in
regions along the pore where the ion can induce dipoles in neighboring
protein atoms.
Figure 5
Polarizability and interactions with ions. (A) Single-ion
free
energy (i.e., PMF) profiles for Cl– (red) or Na+ (black) ions in the pore of the open-state 5-HT3R (PDB id 6DG8). The vertical dashed lines denote the extent of the protein, and
the yellow bar represents the position of the lipid bilayer. The hydrophobic
gate region is denoted by the gray background shading. Single-letter
codes for the pore-lining amino acid side chains are given at the
top of each panel. The collective variable (CV) is defined as the
distance along the z-axis between the ion and the
protein center of mass and thus is zero at the center of the pore.
Profiles are in each case shown for an additive (CHARMM36m/mTIP3P)
and for a polarizable (AMOEBA14) force field. (B) Cl– interactions with the hydrophobic surface lining the pore when the
polarizable AMOEBA14 force field is used. A snapshot from an umbrella
sampling window is shown. The Cl– ion is shown as
a yellow van der Waals sphere, while oxygens of water molecules in
the first and second hydration shells are shown in cyan and blue,
respectively. A zoomed-in image (right) of a Cl– ion interacting with three hydrophobic side chains (L9′,
V13′, I17′) is shown. Figure modified with permission
from ref (58). Copyright
2020 American Chemical Society.
Polarizability and interactions with ions. (A) Single-ion
free
energy (i.e., PMF) profiles for Cl– (red) or Na+ (black) ions in the pore of the open-state 5-HT3R (PDB id 6DG8). The vertical dashed lines denote the extent of the protein, and
the yellow bar represents the position of the lipid bilayer. The hydrophobic
gate region is denoted by the gray background shading. Single-letter
codes for the pore-lining amino acid side chains are given at the
top of each panel. The collective variable (CV) is defined as the
distance along the z-axis between the ion and the
protein center of mass and thus is zero at the center of the pore.
Profiles are in each case shown for an additive (CHARMM36m/mTIP3P)
and for a polarizable (AMOEBA14) force field. (B) Cl– interactions with the hydrophobic surface lining the pore when the
polarizable AMOEBA14 force field is used. A snapshot from an umbrella
sampling window is shown. The Cl– ion is shown as
a yellow van der Waals sphere, while oxygens of water molecules in
the first and second hydration shells are shown in cyan and blue,
respectively. A zoomed-in image (right) of a Cl– ion interacting with three hydrophobic side chains (L9′,
V13′, I17′) is shown. Figure modified with permission
from ref (58). Copyright
2020 American Chemical Society.Interestingly, polarizable Na+ and Cl– ions exhibit rather different behaviors close to the hydrophobic
pore-lining side chains in the gate region of the 5-HT3R pore. Thus, a Cl– ion relinquishes part of its
hydration shell to form a close association with the hydrophobic surface,
whereas a Na+ ion retains most of its hydration shell.
This difference between Na+ and Cl– ions
at hydrophobic pore surfaces is not seen for additive force fields.
Interaction of Cl– ions with hydrophobic residues
can be seen at a number of locations along the pore, such that at
one position a Cl– ion is hydrated by 4–5
inner-shell waters on one side of the ion but on its other side ∼2
waters have been displaced and instead the ion interacts directly
with a hydrophobic pore surface (Figure B). This suggests that, when a polarizable
force field is used, Cl– ions may form favorable
interactions close to a hydrophobic surface of the pore, which agrees
with, e.g., simulation studies of halide ions at water/vapor[60−62] and at water/hydrophobic interfaces in general.[63] Interactions with hydrophobic (alkyl) groups have been
observed in structures of chloride selective anionophores (e.g., biotin[6]uril)
esters) and of chloride ion transporter protein structures (e.g.,
the chloride-pumping rhodopsin from Nonlabens marinus(64)). These subtle differences between
additive and polarizable force fields are therefore likely to prove
important when estimating the energetics of ion permeation through
pLGICs (see, e.g., refs (65 and 66) for recent applications).An important but potentially underexplored
aspect of hydrophobic
gating is the effect of a transmembrane electric field in promoting
wetting of an otherwise dewetted hydrophobic gate. Initially explored
in simple model systems (e.g., refs (24 and 25) also recently reviewed in ref (48)), this has also been observed in the bacterial
mechanosensitive channel MscS[4] and in model
protein nanopores.[67] In these systems,
the presence of a strong (e.g., greater than physiological) electric
field corresponding to a transmembrane voltage difference of ΔV = 0.5–1 V drove hydration of an otherwise dewetted
hydrophobic gate. The 5-HT3R M25 system has
been employed as a biologically realistic model nanopore[68] which enables detailed exploration of this behavior,
including the sensitivity to the water model employed (Figure ). It can be seen that complete
wetting/hydration of the closed state (PDB id 4PIR; see above and Figures and 4) requires a field strength in excess of 100 mV/nm (corresponding
in this system to a transmembrane voltage difference of ΔV = 0.85 V) when the TIP3P water model is used. This threshold
depends on the water model and is increased to ΔV > 1 V for TIP4P/2005. Electric field dependent wetting of a nanopore
is well described by a simple model embodied in the following equationwhere ⟨ω⟩ = the time-averaged
hydration probability, ΔΩ0 = ΩV – ΩL (i.e., the difference
between the free energies of the liquid and vapor states in the absence
of an E-field), and β = 1/kBT. When ΔΩ0 < 0, the pore is hydrophobic and favors a vapor state.
The effect of the electric field, E, is represented
by a second free energy term, in which m denotes
the strength of the coupling between the hydration probability and
the magnitude of the field and where EINT accounts for the horizontal offset of the response curve by an intrinsic
electric field arising from the nanopore structure. Thus, m represents the difference in ability to store electrical
energy between a water-filled (high-dielectric) space vs an empty
(low-dielectric) space. This in turn is related to the wettable volume
of the pore and to the local dielectric constant of the water model.
As can be seen from Figure D, this model fits simulation data for the effect of the applied
electric field on hydration probability for both closed (PDB id 4PIR) and open (PDB id 6DG8) states of the 5-HT3R M25 model pore. Although, given the high fields
involved, such effects are unlikely to result in a switch between
dry/wet and closed/open states of biological ion channels under physiological
conditions, they may provide the basis of electric field switchable
biomimetic pores, as has been demonstrated experimentally.[28,69]
Figure 6
Electrowetting
of the hydrophobic gate in a nanopore. (A) Simulation
system: an M2 helix bundle nanopore (green) is embedded in a lipid
bilayer (brown). Water is represented as a transparent surface, and
Na+ and Cl– ions are shown in red and
yellow, respectively. The effect of a transmembrane potential is modeled
by applying a constant electric field to atomic charges in the system.
The transmembrane voltage is reported as VIC– VEC, where IC = intracellular
(negative z) and EC = extracellular (positive z). (B) Time series of hydration probability (ω) at
three different electric field strengths. The gray line in the background
represents the water density in the hydrophobic gate normalized to
the density of bulk water. The colored lines represent discretization
of this via a threshold crossing algorithm (see part D below). (C)
Time-averaged water density profiles as a function of electric field
strength (E). The shaded background and vertical
dashed lines indicate the extent of the hydrophobic gate and of the
transmembrane domain, respectively. The horizontal dashed line represents
the density of bulk water. (D) Fitting a simple model to the simulation
data for hydration probability ⟨ω⟩ as a function
of the external electric field, E. Data points and
error bars represent the mean hydration probability and its standard
error over three independent simulations. The solid lines are from
fitting a nonlinear model (see equation and main text). Simulations
were performed on the M2 helix nanopore from the closed (PDB id 4PIR) and open (PDB id 6DG8) states of the 5-HT3 receptor. The data shown in parts B and C are based on simulations
of the M2 helix nanopore using the mTIP3P water model. Figure modified
with permission from ref (68). Copyright 2020 American Chemical Society.
Electrowetting
of the hydrophobic gate in a nanopore. (A) Simulation
system: an M2 helix bundle nanopore (green) is embedded in a lipid
bilayer (brown). Water is represented as a transparent surface, and
Na+ and Cl– ions are shown in red and
yellow, respectively. The effect of a transmembrane potential is modeled
by applying a constant electric field to atomic charges in the system.
The transmembrane voltage is reported as VIC– VEC, where IC = intracellular
(negative z) and EC = extracellular (positive z). (B) Time series of hydration probability (ω) at
three different electric field strengths. The gray line in the background
represents the water density in the hydrophobic gate normalized to
the density of bulk water. The colored lines represent discretization
of this via a threshold crossing algorithm (see part D below). (C)
Time-averaged water density profiles as a function of electric field
strength (E). The shaded background and vertical
dashed lines indicate the extent of the hydrophobic gate and of the
transmembrane domain, respectively. The horizontal dashed line represents
the density of bulk water. (D) Fitting a simple model to the simulation
data for hydration probability ⟨ω⟩ as a function
of the external electric field, E. Data points and
error bars represent the mean hydration probability and its standard
error over three independent simulations. The solid lines are from
fitting a nonlinear model (see equation and main text). Simulations
were performed on the M2 helix nanopore from the closed (PDB id 4PIR) and open (PDB id 6DG8) states of the 5-HT3 receptor. The data shown in parts B and C are based on simulations
of the M2 helix nanopore using the mTIP3P water model. Figure modified
with permission from ref (68). Copyright 2020 American Chemical Society.
Global Approaches to Prediction of Hydrophobic Gating
MD
simulations have also been used to explore hydrophobic gating
in a range of ion channel proteins other than pLGICs, including bestrophin
(BEST1[70,71]) and TMEM175,[72] both of which have a putative gate formed by three adjacent rings
of hydrophobic residues.[6,7] A hydrophobic gate has
also recently been suggested by simulations of the two pore channel
TPCs.[73] In BEST1, the three rings of hydrophobic
residues forming the gate are I76, F80, and F84. These have been mutated in silico to explore the relationship between the nature
of the amino acid side chains forming the gate and the height of the
energetic barrier for water crossing that gate. Replacement of the
I76, F80, and F84 rings by three rings of identical hydrophobic aliphatic
side chains (e.g., III, LLL, or VVV) maintains the barrier to water
(and hence ion) permeation, whereas replacement with a polar side
chain (e.g., T, threonine) enables the pore to wet. Thus, the pore
radius profile at the gate is approximately identical for VVV and
TTT (the side chains of V and T are isosteric), but the gate is dewetted
in the former case while fully hydrated in the latter case. This result
suggests the need for a more wide-ranging examination of hydrophobic
gates in ion channels of known structures.A global approach
to hydrophobic gating in ion channels analyzed
simulations of 190 different channel structures in order to define
the relationship between the local radius and hydrophobicity of the
channel and the height of the resultant free energy barrier to water
permeation at the gate (Figure A,B).[74] A clear-cut relationship
was demonstrated, which in turn enabled development of a simple heuristic
for predicting whether a channel is likely to be closed or open based
simply on the radius and hydrophobicity of the pore/gate region. The
application of this heuristic for, e.g., two recently determined structures
of a closed (PDB id 6V4S) and an open (PDB id 6V4A) state of DeCLIC, a bacterial pLGIC,[75] is shown in Figure C. This structure-based method has been shown statistically
to perform better than, e.g., a prediction based on pore radius profile
alone.[74] Importantly, this analysis demonstrates
that to a first approximation the behavior of a hydrophobic gate can
be described well by just the local pore radius profile and hydrophobicity,
which enables robust prediction of the functional state of new channel
structures and also provides a clear design principle for hydrophobic
gates in synthetic nanopores.[76]
Figure 7
A global survey
of hydrophobic gating in ion channels. (A) Montage
of the structures of 190 channels surveyed, each viewed down the pore
axis. (B) Schematic of hydrophobic gating as a function of (hydrophobicity,
radius) of the transmembrane pore. The surface shows the free energy
of water within a channel as a function of (hydrophobicity, radius)
corresponding to the data set of unique channel structures in part
A. Schematic depictions of dewetted (closed) and hydrated (open) states
of channels are shown for the two main regions of the data. (C) Illustration
of the heuristic method for two structures of the bacterial pLGIC
DeCLIC, in the presence and in the absence of Ca2+, corresponding
to closed (PDB id 6V4S) and open (PDB id 6V4A) states, respectively. The pore-lining surfaces (colored on hydrophobicity,
pale-brown corresponding to maximum hydrophobicity) are shown. In
the graphs, for each pore-lining side chain, the channel pore radius
at the residue is plotted against the corresponding local hydrophobicity
value. The sum of shortest distances between the dashed (1 RT) contour
line and all points falling below it (colored red) are used as a score
for identifying closed gates. A structure is predicted to be in a
non-conductive state if it has a value of ∑d > 0.55. Figures modified with permission from ref (74). Copyright 2019 National
Academy of Sciences.
A global survey
of hydrophobic gating in ion channels. (A) Montage
of the structures of 190 channels surveyed, each viewed down the pore
axis. (B) Schematic of hydrophobic gating as a function of (hydrophobicity,
radius) of the transmembrane pore. The surface shows the free energy
of water within a channel as a function of (hydrophobicity, radius)
corresponding to the data set of unique channel structures in part
A. Schematic depictions of dewetted (closed) and hydrated (open) states
of channels are shown for the two main regions of the data. (C) Illustration
of the heuristic method for two structures of the bacterial pLGIC
DeCLIC, in the presence and in the absence of Ca2+, corresponding
to closed (PDB id 6V4S) and open (PDB id 6V4A) states, respectively. The pore-lining surfaces (colored on hydrophobicity,
pale-brown corresponding to maximum hydrophobicity) are shown. In
the graphs, for each pore-lining side chain, the channel pore radius
at the residue is plotted against the corresponding local hydrophobicity
value. The sum of shortest distances between the dashed (1 RT) contour
line and all points falling below it (colored red) are used as a score
for identifying closed gates. A structure is predicted to be in a
non-conductive state if it has a value of ∑d > 0.55. Figures modified with permission from ref (74). Copyright 2019 National
Academy of Sciences.
Annotating New Structures:
Three Recent Case Studies
A simulation-based approach has
been used for the functional annotation
of new structures of pLGICs and of other ion channels. Two recent
studies have used simulations of the behavior of water within the
TM pore domain to assign functional states to newly determined cryo-EM
structures for the 5-HT3R corresponding to the channel
in closed vs open conformations. These simulations and structures[65,77] added to the two previous studies of the closed state (PDB id 4PIR) as discussed above.[46,47] Two independent but parallel studies identified an open state (PDB
ids 6DG8 and 6HIN, respectively) which
was fully permeable to water and ions and also “preopen”
(or perhaps desensitized) states (PDB ids 6DG7 and 6HIO, respectively) which remained dewetted
in the hydrophobic pore region. Thus, simulations of water behavior
have contributed to our understanding of the functional importance
of the different conformational states determined for the 5-HT3R. A comparable situation has recently been seen for a bacterial
mechanosensitive channel, YnaI, for which there is a closed-like low-conductance
state (PDB id 6ZYD) which in simulations exhibits a partially dewetted hydrophobic
gate (with a free energy barrier of ∼1.5 kJ/mol, i.e., 0.6
RT to water permeation) and also a fully open hydrated state (PDB
id 6ZYE) which
presents no barrier to water permeation.[78]A more complicated case of assignment of functional states
to structures
is presented by the glycine receptor (GlyR; discussed briefly above).
A landmark cryo-EM study revealed structures of detergent-solubilized
zebrafish GlyR, in both closed and open states.[57] The nature of the hydrophobic gate in these three structures
(PDB ids 3JAD, 3JAE, and 3JAF for the closed,
open, and desensitized states, respectively) was analyzed by simulations,
and as noted above, the desensitized state (3JAF) was used for an
initial exploration of the robustness of hydrophobic gating simulations
to the water model employed.[46] More recently,
there has been a discussion of the nature of the open-state structure
determined using detergent-solubilized GlyR protein, focusing on whether
or not this may represent as a “superopen” state, the
relationship of which to the physiological open state in a cell membrane
(i.e., a lipid bilayer) is unclear.[79−81] There has been an attempt
to resolve this via the use of Comp ePhys simulations to predict ionic
conductances (see next section) for comparison with experimental single-channel
measurements. However, the results of this comparison and their interpretation
have proved to be somewhat controversial and are the subject of an
ongoing discussion.[82,83]More recently, cryo-EM
has been used to determine multiple structures
of the GlyR in lipid nanodiscs, which are believed to provide an environment
more closely resembling the lipid bilayer in a native cell membrane.[84,85] In both studies, MD simulations were used to aid identification
of a physiologically open state. Here we will focus on the use of
three different levels of computational study to explore the nature
of the hydrophobic gate in these bilayer-embedded GlyR structures.[85] In particular, we will compare the closed (apo)
state of the GlyR (PDB id 6UBS) with an open state of the channel (PDB id 6UD3) obtained by studying
the GlyR in a complex with both the agonist (i.e., activator) glycine
plus an open channel blocker, picrotoxin (PTX).Comparison of
the pore-lining surfaces of the 6UBS (apo) and 6UD3 (+Gly, +PTX) states
of the GlyR (Figure A) reveals differences in the radius profiles of the transmembrane
pore, especially in the region of the hydrophobic gate formed by the
key ring of L9′ side chains. This is especially evident if
the structure-based heuristic procedure (see above) is adopted, displaying
the positions of the pore-lining side chains in the local (hydrophobicity,
radius) plane (Figure B). For the 6UBS (apo) state, there are multiple residues below the heuristic cutoff
line, providing an unambiguous prediction that this is a closed state
of the channel. In contrast, there are no points below the line for
the 6UD3 structure,
predicting this to be a fully open state. This is further confirmed
by short simulations (Figure C) which demonstrate an energetic barrier to water (and hence
by proxy to ions) in the region of the L9′ gate for the 6UBS structure, whereas
for the 6UD3 structure there is no barrier for water permeation along the length
of the transmembrane pore. Finally, Comp ePhys simulations on the
intact receptor molecule embedded in a phospholipid bilayer in the
presence of an externally applied electrostatic field (corresponding
to 500 mV) revealed that, while Cl– ions passed
through the transmembrane pore in the 6UD3 conformation, no ions passed through
the pore for the 6UBS conformation, the L9′ gate region of which remained dewetted
even in the presence of a transmembrane voltage (Figure D). Thus, we can see how structural/heuristic
analysis derived ultimately from a global simulation study of hydrophobic
gates in ion channels can be used to bring clarity to a complex situation
with multiple states of a pLGIC and how this initial analysis may
then be validated and extended by further simulations of the behavior
of water and ions in the vicinity of a hydrophobic gate.
Figure 8
Application
of three levels of simulation analysis to novel pLGIC
channel structures. Figures modified with permission from ref (85). Copyright 2020 Nature
Research. (A) Two structures of the GlyR, in a closed (apo; PDB id 6UBS) and an open (GlyR
+ glycine + PTX; PDB id 6UD3) state. For each structure, the pore-lining surface
is colored by hydrophobicity (green for hydrophilic to brown for hydrophobic)
as estimated by CHAP.[125] (B) Likelihood
of pore closure by an energetic barrier corresponding to dewetting
at a hydrophobic constriction, evaluated according to a heuristic
method based on simulation of water behavior in 190 ion channel structures
(see Figure ).[74] Pore-lining side chains are indicated using
their local pore hydrophobicity and radius as coordinates. The subset
of points falling below the dashed classification line is used to
calculate a heuristic score. A cutoff of ∑d > 0.55 predicts that a channel structure contains a hydrophobic
barrier to water and ion permeation. (C) Water free energy profiles
for the two GlyR structures. The free energy profiles in dark blue
were derived from three independent 30 ns simulations during which
positional restraints were applied to protein backbone atoms. Time-averaged
profiles derived in each case from the final 20 ns of 200 ns unrestrained
simulations are shown in gray. (D) Water (pale blue) and ion (Cl–, mid-blue; Na+, dark blue) trajectories
projected onto the pore (z) axis for the two GlyR
structures. The L9′ residues are located at z = 0 nm. Simulations of the GlyR in a PC bilayer were in 0.5 M NaCl
with a transmembrane potential of +500 mV applied via a uniform external
electric field (with positive potential on the cytoplasmic, i.e.,
negative z side). Positional restraints were applied
to protein backbone atoms, in order to preserve the experimental conformational
state while permitting rotameric flexibility of amino acid side chains.
Application
of three levels of simulation analysis to novel pLGIC
channel structures. Figures modified with permission from ref (85). Copyright 2020 Nature
Research. (A) Two structures of the GlyR, in a closed (apo; PDB id 6UBS) and an open (GlyR
+ glycine + PTX; PDB id 6UD3) state. For each structure, the pore-lining surface
is colored by hydrophobicity (green for hydrophilic to brown for hydrophobic)
as estimated by CHAP.[125] (B) Likelihood
of pore closure by an energetic barrier corresponding to dewetting
at a hydrophobic constriction, evaluated according to a heuristic
method based on simulation of water behavior in 190 ion channel structures
(see Figure ).[74] Pore-lining side chains are indicated using
their local pore hydrophobicity and radius as coordinates. The subset
of points falling below the dashed classification line is used to
calculate a heuristic score. A cutoff of ∑d > 0.55 predicts that a channel structure contains a hydrophobic
barrier to water and ion permeation. (C) Water free energy profiles
for the two GlyR structures. The free energy profiles in dark blue
were derived from three independent 30 ns simulations during which
positional restraints were applied to protein backbone atoms. Time-averaged
profiles derived in each case from the final 20 ns of 200 ns unrestrained
simulations are shown in gray. (D) Water (pale blue) and ion (Cl–, mid-blue; Na+, dark blue) trajectories
projected onto the pore (z) axis for the two GlyR
structures. The L9′ residues are located at z = 0 nm. Simulations of the GlyR in a PC bilayer were in 0.5 M NaCl
with a transmembrane potential of +500 mV applied via a uniform external
electric field (with positive potential on the cytoplasmic, i.e.,
negative z side). Positional restraints were applied
to protein backbone atoms, in order to preserve the experimental conformational
state while permitting rotameric flexibility of amino acid side chains.
Predicting Conductance
From a physical
chemistry perspective, ion channels provide an
ideal opportunity to relate simulation studies of water and ion movement
directly to single-molecule (i.e., patch clamp) measurements of channel
conductance. This has been explored in some detail for potassium channels,
the exquisite selectivity of which reflects ion permeation in a partly
or completely dehydrated state through a conformationally flexible
filter. However, there is an ongoing debate over the exact mechanism
of potassium channel permeation,[86−92] which makes quantitative comparison of simulated ion permeation
rates and experimental single-channel conductance challenging. For
pLGICs, which when open are thought to allow selected ions to permeate
with their first hydration shell intact, one might anticipate that
it should be easier to match experiments and simulation.[79] However, recent studies highlight both computational
and experimental challenges which remain to be addressed before we
can accurately predict the rate of movement of hydrated ion flow through
a nanopore of known structure and dimensions.To explore in
more detail the relationship between pore hydrophobicity,
geometry, and channel conductance, we selected a subset of 22 channel
structures. These were of channel proteins that are conductive of
hydrated ions, possess hydrophobic gates, and have more than one structural
state determined at a reasonable resolution. These channel structures
(pLGICs: 5HT3R, GABAAR, GlyR, nAChR, GLIC; and
also MscL and Orai) were selected such that the pore radius at their
water free energy maximum is above 0.13 nm; i.e., they are not physically
occluded. Comp ePhys simulations were run for each of these channel
structures, in the presence of 0.5 M NaCl, and at ΔV = 500 mV. Backbone restraints were applied, so as to prevent conformational
drift from the experimentally determined structures, and three repeats
of 200 ns were performed in each case. Shorter (3 × 30 ns) equilibrium
(i.e., no ΔV imposed) simulations were run
in order to obtain water densities along the length of the transmembrane
pore. Further details are provided in Supporting Information Table S1.The results are summarized in Figure , which shows simulated
conductance vs minimum
water density within the transmembrane pore for these 22 channel structures.
Below a minimum water density of 12 nm–3 (corresponding
to 36% of bulk water density) within a channel, it appears to be functionally
closed, i.e., non-conductive. Above this water density, either high
conductance (i.e., open) or low but finite conductance (often corresponding
to a desensitized or intermediate state) channels are generally seen.
The 12 nm–3 water density cutoff seems to be a reliable
predictor of a closed state of a pLGIC. However, further data (i.e.,
structures) are needed to obtain a clear distinction between an open
(high conductance) and a desensitized state, as both may exhibit a
water density >12 nm–3 within the pore. The key
structural difference may lie in the disposition of charged pore-lining
side chains at the non-hydrophobic mouth of the pore, but it is difficult
to be certain on the basis of the current available structures.
Figure 9
Pore hydration
level as an indicator of ion channel conduction
state. Data from analysis of Comp ePhys simulations for 22 channel
structures (pLGICs: 5HT3R, GABAAR, GlyR, nAChR,
GLIC; with also MscL and Orai), selected such that the pore radius
at their free energy maxima is above 0.13 nm, i.e., they are not physically
occluded. Simulated ion conductances vs minimum water densities for
the 22 selected channel structures. Conductance and density values
are, respectively, averaged between triplicates of 200 ns Comp ePhys
simulations (in the presence of 0.5 M NaCl) and 30 ns equilibrium
simulations. Red, gray-green, and blue points correspond to closed,
desensitized/intermediate, and open-state structures, respectively.
The gray vertical dotted line represents a bulk water density of 33.4
nm–3. The red dotted line represents a heuristic
cutoff of 12 nm–3.
Pore hydration
level as an indicator of ion channel conduction
state. Data from analysis of Comp ePhys simulations for 22 channel
structures (pLGICs: 5HT3R, GABAAR, GlyR, nAChR,
GLIC; with also MscL and Orai), selected such that the pore radius
at their free energy maxima is above 0.13 nm, i.e., they are not physically
occluded. Simulated ion conductances vs minimum water densities for
the 22 selected channel structures. Conductance and density values
are, respectively, averaged between triplicates of 200 ns Comp ePhys
simulations (in the presence of 0.5 M NaCl) and 30 ns equilibrium
simulations. Red, gray-green, and blue points correspond to closed,
desensitized/intermediate, and open-state structures, respectively.
The gray vertical dotted line represents a bulk water density of 33.4
nm–3. The red dotted line represents a heuristic
cutoff of 12 nm–3.
Future
Challenges and Outlook
The studies described above have largely
focused on the interactions
with water and ions in relation to the conductance properties of an
ion channel, e.g., closed/non-conductive vs open/conductive. An ongoing
challenge is to understand in detail the pathways between these different
conformational states and the mechanisms controlling the transitions
between them. For the pLGICs, this centers around ligand induced conformational
changes of the extracellular domain and how these are transmitted
to changes in the conformational state of the transmembrane pore.
This has been the subject of a number of simulation studies (see,
e.g., refs (93 and 94)) and remains
the focus of several ongoing studies, and so we will only address
this briefly here. The main challenge is the time scale of conformational
transitions associated with channel gating (i.e., msec[95,96]), which is currently difficult to address directly via MD simulations.
A range of approaches have been applied including direct (long) simulations
of 5-HT3R[65,97] and other pLGICs, e.g., GluCl,[98] and the use of a range of enhanced sampling
approaches,[99] including, e.g., the use
of strings and swarms of simulations[100,101] and of extensive
cloud-based nonequilibrium simulations.[102] A promising approach is to combine extended MD simulations initiated
from multiple starting states as determined by, e.g., cryo-EM (seen,
e.g, in a recent study of the bacterial channel GLIC[103]) or NMR (as has recently been applied to gating modes of
potassium channels[92]). It is likely that
such an approach, combined with, e.g., Markov state modeling,[104−107] will enable a rigorous integration of insights from structure-based
simulations and from single-channel kinetic analysis and modeling.In addition to computational approaches, advances in our understanding
will also be driven by higher resolution and more complete structural
data for pLGICs and related ion channels. Recent improvements in the
resolution (to 1.7 Å) of membrane (ion channel) protein cryo-EM
have revealed individual water molecules in pLGIC structures.[108] Elements other than proteins, e.g., covalently
bound glycans and non-covalently bound lipids,[109] can also be revealed by cryo-EM, and in both cases, simulations
will be key to understanding the role of these interactions in the
functional properties of pLGICs.[110,111] In particular,
structural and simulation studies together can provide insights into
the functional roles of specific lipid molecules bound to ion channels.[112]It would of course be highly desirable
to experimentally validate
hydrophobic gating of ion channels. This could be approached using,
e.g., time-resolved FTIR spectroscopy, which has been used to determine
the configuration of water molecules in bacteriorhodopsin[113] and in halorhodopsin.[114]Alongside advances in structural data, improved computational
models
continue to be developed. In particular, more widespread use of polarizable
force fields[51] and their efficient computational
implementation[115] promise to refine our
models of channel/water/ion interactions.[51] It is therefore important to consider whether we observe meaningful
improvements in our understanding of channel function given the increased
computational cost of using polarizable force fields. The increased
“ruggedness” of free energy landscapes for ion permeations
obtained using polarizable force fields (see above; Figure ) is likely to influence ion
movement within a pore and thus to change predictive estimates of
ion conductance. Furthermore, the behavior of anions at water/hydrophobic
interfaces is known to be sensitive to inclusion of polarizability.[60,63] Polarizability is also likely to be of considerable importance for
accurate modeling of divalent cations, e.g., Ca2+ ions
and their interactions.[116] An area which
merits further exploration in terms of applications to ion channels
is the use of charge scaling, i.e., electronic polarizability treated
implicitly via the electronic continuum correction (ECC) model.[117,118] This has been shown to accurately mimic polarizability in terms
of preferential localization of anions at water/hydrophobic interfaces[63] (as is also seen in ab initio MD[119]) and has been used for, e.g., Ca2+ interactions with anionic lipid bilayers.[120] This approach therefore offers the possibility of increased accuracy
in ion channel simulations at little extra computational cost. However,
as yet, the ECC model has not been tested for (membrane) proteins.[52]In combination with implementation of
biomolecular simulation codes
on exascale computing resources[121−124] and growth in the number of
ion channel structures,[125] these advances
in force fields for channel simulations offer the possibility of,
e.g., global comparisons of ion channel conductance behaviors obtained
by large scale Comp ePhys surveys with more accurate models of ion/water/channel
interactions, thus yielding new insights into the atomic level relationship
between structure and physiological function in biological ion channels.
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