Partitioning of bioactive molecules, including drugs, into cell membranes may produce indiscriminate changes in membrane protein function. As a guide to safe drug development, it therefore becomes important to be able to predict the bilayer-perturbing potency of hydrophobic/amphiphilic drugs candidates. Toward this end, we exploited gramicidin channels as molecular force probes and developed in silico and in vitro assays to measure drugs' bilayer-modifying potency. We examined eight drug-like molecules that were found to enhance or suppress gramicidin channel function in a thick 1,2-dierucoyl-sn-glycero-3-phosphocholine (DC22:1PC) but not in thin 1,2-dioleoyl-sn-glycero-3-phosphocholine (DC18:1PC) lipid bilayer. The mechanism underlying this difference was attributable to the changes in gramicidin dimerization free energy by drug-induced perturbations of lipid bilayer physical properties and bilayer-gramicidin interactions. The combined in silico and in vitro approaches, which allow for predicting the perturbing effects of drug candidates on membrane protein function, have implications for preclinical drug safety assessment.
Partitioning of bioactive molecules, including drugs, into cell membranes may produce indiscriminate changes in membrane protein function. As a guide to safe drug development, it therefore becomes important to be able to predict the bilayer-perturbing potency of hydrophobic/amphiphilic drugs candidates. Toward this end, we exploited gramicidin channels as molecular force probes and developed in silico and in vitro assays to measure drugs' bilayer-modifying potency. We examined eight drug-like molecules that were found to enhance or suppress gramicidin channel function in a thick 1,2-dierucoyl-sn-glycero-3-phosphocholine (DC22:1PC) but not in thin 1,2-dioleoyl-sn-glycero-3-phosphocholine (DC18:1PC) lipid bilayer. The mechanism underlying this difference was attributable to the changes in gramicidin dimerization free energy by drug-induced perturbations of lipid bilayer physical properties and bilayer-gramicidin interactions. The combined in silico and in vitro approaches, which allow for predicting the perturbing effects of drug candidates on membrane protein function, have implications for preclinical drug safety assessment.
Amphiphilic small molecules tend to accumulate
in cell membranes
at the membrane/solution interface[1,2] where they
potentially cause deleterious changes in membrane protein function
by modulating the cell membrane’s physicochemical properties.
The molecular basis for the bilayer-mediated changes in membrane protein
function is that first, membrane-embedded/spanning proteins perturb
the adjacent lipid packing,[3,4] which will incur energetic
penalty due to bilayer deformation, and second, membrane proteins’
functional cycles tend to involve conformational transition between, e.g., inactivated (I) and activated (A) states. The free
energy change for the protein conformational transition between states
I and A (ΔGtotalI → A) will be the sum
of energetic contributions from rearrangements within the protein
(ΔGproteinI → A) and changes in lipid
packing/deformation around the protein (ΔGbilayerI → A). ΔGbilayerI → A, and therefore, ΔGtotalI → A will vary with changes in bilayer physical properties (such as thickness,
curvature, and elasticity).Partitioning of amphiphilic drug
molecules into cell membranes
may indiscriminately alter the function of a number of proteins by
perturbing ΔGbilayerI → A. Therefore, as
a guide to safe drug development, it becomes important to assess the
lipid bilayer perturbing effects of drug candidates. To this end,
we developed an in vitro model system using gramicidin
channels as molecular force probes for changing bilayer properties.[5−10] Gramicidin channels have a well-characterized structure and function
and thus have become powerful model membrane proteins.[8,9,11−22] In experiments, the function of gramicidin channels can be quantified
by the rate of ion movement across lipid bilayers, which is determined
by the number of conducting channels at thermodynamic equilibrium.
Conducting gramicidin channels form by the transmembrane dimerization
of non-conducting subunits that reside in the two bilayer leaflets
(Figure ).
Figure 1
Gramicidin
channel function. (a) Cation conducting β6.3-helical
gramicidin A (gA) channels form by transmembrane
dimerization of two non-conducting gA monomer subunits. (b) When amphiphiles
(drugs) are added to the aqueous phase and partition into the bilayer,
it will alter physical properties and thereby shift the gramicidin
monomer ↔ dimer equilibrium, usually toward the dimer.
Gramicidin
channel function. (a) Cation conducting β6.3-helical
gramicidin A (gA) channels form by transmembrane
dimerization of two non-conducting gA monomer subunits. (b) When amphiphiles
(drugs) are added to the aqueous phase and partition into the bilayer,
it will alter physical properties and thereby shift the gramicidin
monomer ↔ dimer equilibrium, usually toward the dimer.The monomer ↔ dimer equilibrium can be described
as:where M and D denotes the
monomer and the dimer, kB is Boltzmann’s
constant, and T is the temperature in Kelvin. When
amphiphilic drugs partition into the lipid bilayer, they will alter
lipid bilayer properties, which will produce a change in the ΔGbilayerM → D (and maybe the ΔGproteinM → D). Numerous studies have shown how small molecules alter gramicidin
channel function, and the changes in function of integral membrane
proteins can be predicted by changes in gramicidin function.[1,5−10]Here, we pursue this question by estimating the drug-induced
shifts
in the equilibrium distribution between gramicidin monomers and dimers
in lipid bilayers by computing the potential of mean force (PMF) for
the gramicidin monomer ↔ dimer transition.[4] Mapping the PMF for the gramicidin monomer ↔ dimer
transition in lipid bilayers, however, is difficult with atomistic
molecular dynamics (MD) simulations. The slow translational/rotational
diffusion and the structural plasticity of gramicidin monomers in
lipid bilayers pose challenges to the convergence of atomistic MD
simulations,[4] which motivated us to develop
a computationally more feasible approach based on the coarse-grained
(CG) Martini framework.[23] The Martini force
field has been widely used to investigate membrane protein dimerization,
aggregation, and channel gating.[24−28]Simulating processes such as the hydrogen bond
promoted trans-bilayer
gramicidin dimerization with the Martini force field, however, is
not trivial because hydrogen bond interactions are included only implicitly
in the Martini force field. We therefore developed a Martini-compatible
CG model for gramicidin A (gA), which is the major component of the
naturally occurring gramicidin D (gD). The CGgA model was validated
against 112 μs all-atom (AA) replica-exchange umbrella sampling
(REUS) simulations.[29] Then, using the CG
models, we performed 2.52 ms REUS simulations to investigate the effects
of eight biologically active drug-like molecules (called drugs hereafter)—capsaicin,
cholesterol, cyclohexane, dodecylphosphocholine (FC12), hexaethylene
glycol monododecyl ether (C12E6), octanol, Triton X-100, and resveratrol—on
the PMF for gA monomer ↔ dimer transition in two lipid bilayers
with different thicknesses: 1,2-dioleoyl-sn-glycero-3-phosphocholine
(DC18:1PC) and 1,2-dierucoyl-sn-glycero-3-phosphocholine
(DC22:1PC). Except for resveratrol, which has a promiscuity
score, or pScore, of 265, as evaluated using Badapple (http://pasilla.health.unm.edu/tomcat/badapple/badapple),[30] the chosen drugs do not have the
characteristics of pan assay interference compounds (PAINS).[31,32]The PMF results were compared with results obtained from the in vitro gramicidin channel-based fluorescence quench experiments,
which quantitatively characterize the equilibrium number for gA channels.
Good agreement was achieved between the simulations and the experiments,
suggesting that the molecular mechanism underlying the drug-induced
changes in gramicidin channel ion conducting function can be well
captured with CG models. The simulations unveiled that the tested
drug molecules shift the gA dimer versus monomer equilibrium by non-specifically
perturbing the lipid–gA interactions, and the perturbing effects
are more pronounced in the thick bilayer than in the thin bilayer.
These simulation and experimental approaches, and the unveiled molecular
mechanism, open up for an approach to identify PAINS-like molecules,[4,31,32] which are promiscuous modifiers
of membrane protein function, and for safety assessment in drug design
and development.
Results and Discussions
Evaluation of the Coarse-Grained
Models
The gA channel’s
ion-conducting rate reflects the equilibrium number of gA channels
formed in the lipid bilayer. For a specific gA:lipid number ratio,
the equilibrium number of gA channels is determined by the free energy
difference between the monomeric and the dimeric gA states in the
lipid bilayer (ΔGM ↔ D).[33] In simulations, the perturbing effects
of drugs on the gA channel’s function can thus be assessed
by calculating the drug-induced change in ΔGM ↔ D (or ΔΔGM ↔ D|Drug). Before we calculated
ΔΔGM ↔ D|Drug with the CG models (see the Supporting Information for the development of the CGgA model and Figure S1 for the CG mapping schemes for the
drugs), we first evaluated the developed CG model for the gA channel
in which the hydrogen bond interactions at the formyl-N-termini were
treated implicitly. We did AA- and CG-unbiased MD simulations to probe
the structural stability of the gA channel embedded in the thick DC22:1PC bilayer. In both AA and CG simulations, the two gA subunits
remained associated throughout a 2 μs MD simulation, though
the CGgA channel was found to be more flexible than the AA gA channel,
as shown in Figure S2.We further
evaluated the CGgA model by comparing the AA and CGPMF profiles
for the gA monomer ↔ dimer transition in the DC18:1PC and DC22:1PC bilayers. As shown in Figure a, the CG model predicts the
ΔGM ↔ D to be −11.4
and −4.9 kcal/mol in the DC18:1PC and DC22:1PC bilayers, similar to the −10.2 and −4.3 kcal/mol
calculated with the AA model. On closer inspection, the AA PMF profiles
exhibit two “V”-shaped local free energy minima at ∼1.3
and ∼1.5 nm along the gA–gA center-of-mass distance
(dgA–gA) reaction coordinate. These
two free energy minima denote two different metastable gA dimer configurations
formed during the AA-REUS simulations, as illustrated by the snapshots
in Figure a. At dgA–gA ≈ 1.3 nm, the two gA monomers
can form a maximum number of six hydrogen bonds at the formyl-N-terminal
interface, which is the canonical structure.[34] At dgA–gA ≈ 1.5 nm, the
two monomers have rotated relative to each other by two amino acid
positions and can only form a maximum of four hydrogen bonds (see Figure S3); this may be a transition state on
the reaction coordinate between the non-conducting monomers and conducting
dimers. In the CGPMF profiles, there is a free energy minimum at dgA–gA ≈ 1.3 nm, and the associated
CGgA dimer configuration resembles the AA six-hydrogen-bond channel
structure. The CGPMF profiles also exhibit a kink at dgA–gA ≈ 1.6 nm where the two CGgA monomers
have rotated relative to each other in a way similar to the atomistic
four-hydrogen-bond channel. To evaluate the finite-size effect on
the PMF, we also calculated the PMF using a larger-sized DC22:1PC bilayer system (1000 lipids). The PMF result obtained from the
larger bilayer system is close to that obtained from the smaller system
(Figure S4).
Figure 2
(a) PMF profiles for
gA monomer ↔ dimer transition in the
DC18:1PC and DC22:1PC bilayers (orange: AA-DC22:1PC; red: CG-DC22:1PC; blue: AA-DC18:1PC; black: CG-DC18:1PC). The reaction coordinate is the
center-of-mass distance between the two gA monomers. In the AA simulations,
the center-of-mass of the gA monomer is defined using all Cα
atoms of the monomer; in the CG simulations, the center of mass of
the monomer is defined using all backbone beads of the monomer. In
the AA-REUS simulations, two structurally different dimers are obtained
at gA–gA distances of ∼1.3 and ∼1.5 nm. At dgA–gA ≈ 1.3 nm, the two subunits
can form a maximum number of six hydrogen bonds, while at dgA–gA ≈ 1.5 nm, the two subunits
can only form a maximum number of four hydrogen bonds due to the relative
rotation between the two monomers. The two different gA dimer structures
are also observed in the CG-REUS simulations, and the derived CG PMF
profiles exhibit a free energy minimum at dgA–gA = 1.3 nm and a kink at dgA–gA = 1.6 nm. (b) Effects of the tested drugs on the hydrophobic thickness
of DC18:1PC and DC22:1PC bilayers. The methods
used to calculate the bilayer’s hydrophobic thickness are illustrated
in Figure S1. For the DC18:1PC bilayer, the calculated hydrophobic thickness values using the
AA and the CG models deviate by ∼0.2 nm. This discrepancy can
be attributed to the four-carbon mapping scheme of the CG building
blocks, as illustrated in Figure S1. The
error bars for AA and CG simulations are ±0.05 and ± 0.03
kcal/mol, respectively.
(a) PMF profiles for
gA monomer ↔ dimer transition in the
DC18:1PC and DC22:1PC bilayers (orange: AA-DC22:1PC; red: CG-DC22:1PC; blue: AA-DC18:1PC; black: CG-DC18:1PC). The reaction coordinate is the
center-of-mass distance between the two gA monomers. In the AA simulations,
the center-of-mass of the gA monomer is defined using all Cα
atoms of the monomer; in the CG simulations, the center of mass of
the monomer is defined using all backbone beads of the monomer. In
the AA-REUS simulations, two structurally different dimers are obtained
at gA–gA distances of ∼1.3 and ∼1.5 nm. At dgA–gA ≈ 1.3 nm, the two subunits
can form a maximum number of six hydrogen bonds, while at dgA–gA ≈ 1.5 nm, the two subunits
can only form a maximum number of four hydrogen bonds due to the relative
rotation between the two monomers. The two different gA dimer structures
are also observed in the CG-REUS simulations, and the derived CGPMF
profiles exhibit a free energy minimum at dgA–gA = 1.3 nm and a kink at dgA–gA = 1.6 nm. (b) Effects of the tested drugs on the hydrophobic thickness
of DC18:1PC and DC22:1PC bilayers. The methods
used to calculate the bilayer’s hydrophobic thickness are illustrated
in Figure S1. For the DC18:1PC bilayer, the calculated hydrophobic thickness values using the
AA and the CG models deviate by ∼0.2 nm. This discrepancy can
be attributed to the four-carbon mapping scheme of the CG building
blocks, as illustrated in Figure S1. The
error bars for AA and CG simulations are ±0.05 and ± 0.03
kcal/mol, respectively.The CG models for the
eight drugs are from previous works,[23,35−37] and here, we investigated the effects of the drugs
on the hydrophobic thickness of DC18:1PC and DC22:1PC bilayers (Figure b). The AA and CG simulation results show good agreement predicting
that Triton X-100, FC12, C12E6, resveratrol, capsaicin, and octanol
decrease the hydrophobic thickness of the two bilayers, whereas cholesterol
and cyclohexane tend to increase the bilayer thickness. The CG models
thus reproduce the effects of drugs on ΔGM ↔ D, and the existence of two different
gA dimer configurations as observed in the AA simulations.
Effects
of Bilayer-Embedded Drugs on ΔGM ↔ D
Using the CG models, we
ran a total of 2.52 ms REUS simulations to predict the effects of
bilayer-embedded drugs on ΔGM ↔ D. Figure a illustrates
the gA monomer and dimer states in the lipid bilayer with embedded
drugs (drug:lipid number ratio = 0.084). Figure b,c shows the PMF profiles for gA monomer
↔ dimer transition in DC18:1PC and DC22:1PC bilayers incorporated with different drugs. The PMF profiles in Figure b show that the eight
drugs have virtually no effect on ΔGM ↔ D in the thin DC18:1PC bilayers (the ΔΔGM ↔ D|Drug values
are ≤0.5 kcal/mol, see Table ). In the thick DC22:1PC bilayer, the drugs
cause more pronounced changes in ΔGM ↔ D. Resveratrol, octanol, capsaicin, C12E6, FC12, and Triton X-100
decrease ΔGM ↔ D between ∼1.0 and ∼2.7 kcal/mol (Figure c and Table ), indicating that these six molecules tend to shift
the gA monomer ↔ dimer equilibrium toward the conducting dimers.
Cholesterol, in contrast, increases ΔGM ↔ D by ∼0.8 kcal/mol, indicating
that this bilayer-condensing/thickening molecule shifts the monomer
↔ dimer equilibrium toward the non-conducting monomers. Cyclohexane
increases ΔGM ↔ D by only ∼0.1 kcal/mol.
Figure 3
Effects of drugs on gA monomer ↔
dimer transition. (a) Snapshots
for two gA monomers (colored cyan and orange) and the dimeric channel
in the DC22:1PC bilayer doped with capsaicin (colored yellow).
Effects of different drugs on the PMF for gA monomer ↔ dimer
transition in (b) DC18:1PC and (c) DC22:1PC
bilayers. All of the CG PMF profiles are well converged (see Supporting Information) and the error bars are
within 0.05 kcal/mol.
Table 1
Summary
of ΔGM ↔ D and
ΔΔGM ↔ D|Drug Predicted with
the CG-REUS Simulations and the Fluorescence Quench Experiments (Unit:
kcal/mol)a
simulations
simulations
experiments
DC18:1PC
ΔGM ↔ D
ΔΔGM ↔ D|Drug
DC22:1PC
ΔGM ↔ D
ΔΔGM ↔ D|Drug
ΔΔGM ↔ D|Drug
bilayer only
–12.1
0
bilayer only
–4.8
0
0*
0**
capsaicin
–11.8
0.3
capsaicin
–6.2
–1.4
–0.6*
–0.5**
resveratrol
–11.8
0.3
resveratrol
–5.8
–1.0
–1.8*
–1.7**
octanol
–12.1
0.0
octanol
–5.8
–1.0
–0.3*
–0.4**
C12E6
–12.0
0.1
C12E6
–6.0
–1.2
–1.5*
–1.4**
FC12
–12.3
–0.2
FC12
–6.7
–1.9
–0.5*
–0.5**
Triton X-100
–11.7
0.4
Triton X-100
–7.5
–2.7
–1.6*
–1.5**
cyclohexane
–11.6
0.5
cyclohexane
–4.7
0.1
0.0*
0.0**
cholesterol
–11.7
0.4
cholesterol
–4.0
0.8
NA
+2.5**
*, Experiments
with gD. **, Experiments with gA
Effects of drugs on gA monomer ↔
dimer transition. (a) Snapshots
for two gA monomers (colored cyan and orange) and the dimeric channel
in the DC22:1PC bilayer doped with capsaicin (colored yellow).
Effects of different drugs on the PMF for gA monomer ↔ dimer
transition in (b) DC18:1PC and (c) DC22:1PC
bilayers. All of the CGPMF profiles are well converged (see Supporting Information) and the error bars are
within 0.05 kcal/mol.*, Experiments
with gD. **, Experiments with gA
Fluorescence Quench Experiments
To verify the CG simulation
results, we did fluorescence quench experiments to quantify the eight
drug molecules’ perturbing effects on the activity of gramicidin
channels embedded in the DC18:1PC and DC22:1PC bilayers (see Supporting Information, Methods for details). In these experiments, we used both synthesized
gA and the naturally occurring mixture of gramicidin A, B, and C (gD),
the same mixture we used in previous studies.[5−7,16,38−40]Figure a shows a
schematic illustration of the fluorescence quench assay. ANTs that
encapsulated large unilamellar vesicles (LUVs) were quenched using
a gramicidin permeable quencher (Tl+), and drug-induced
changes in the channel activity (quencher influx) were captured using
a stopped-flow spectrofluorometer. Figure b shows representative fluorescence quench
traces induced by the bilayer-thinning/softening resveratrol and the
bilayer-thickening/stiffening cyclohexane.
Figure 4
Effects of drugs on the
gramicidin monomer ↔ dimer equilibrium.
(a) Schematic description of the stopped-flow fluorescence quench
experiments: gramicidin permeable Tl+ quenches the LUV
encapsulated fluorophore ANTS. (b) Representative fluorescence quench
traces in DC22:1PC LUVs doped with gD. (c) Effects of drugs
on the fluorescence quench rates (gramicidin monomer ↔ dimer
equilibrium) in DC18:1PC LUVs doped with gD (light gray),
DC22:1PC LUVs doped with gD (dark gray), and DC22:1PC LUVs doped with gA (black). The aqueous drug concentrations were
100, 30, 1800, 10, 300, 30, and 30,000 μM for capsaicin, resveratrol,
octanol, C12E6, FC12, Triton X-100, and cyclohexane, respectively,
and the estimated molar ratios of the drugs in the bilayers were 0.32,
0.02, 0.48, 0.04, 0.21, 0.04, and 0.93, respectively; cholesterol
was added at a molar ratio of cholesterol:lipid of 1:10 when preparing
the LUVs. Mean ± S.D. n = 3–4.
Effects of drugs on the
gramicidin monomer ↔ dimer equilibrium.
(a) Schematic description of the stopped-flow fluorescence quench
experiments: gramicidin permeable Tl+ quenches the LUV
encapsulated fluorophore ANTS. (b) Representative fluorescence quench
traces in DC22:1PC LUVs doped with gD. (c) Effects of drugs
on the fluorescence quench rates (gramicidin monomer ↔ dimer
equilibrium) in DC18:1PC LUVs doped with gD (light gray),
DC22:1PC LUVs doped with gD (dark gray), and DC22:1PC LUVs doped with gA (black). The aqueous drug concentrations were
100, 30, 1800, 10, 300, 30, and 30,000 μM for capsaicin, resveratrol,
octanol, C12E6, FC12, Triton X-100, and cyclohexane, respectively,
and the estimated molar ratios of the drugs in the bilayers were 0.32,
0.02, 0.48, 0.04, 0.21, 0.04, and 0.93, respectively; cholesterol
was added at a molar ratio of cholesterol:lipid of 1:10 when preparing
the LUVs. Mean ± S.D. n = 3–4.Figure c shows
the drug-induced changes in fluorescence quench rate (RDrug/RCntrl) in DC18:1PC (gD:lipid = 1:40,000) and DC22:1PC (gD:lipid = 1:2000
and gA:lipid = 1:2000) LUVs mixed with different drugs. It is found
that the tested drugs produced little change in RDrug/RCntrl in the thin DC18:1PC bilayer and even in the DC20:1PC LUVs (see Figure S5). In the DC22:1PC LUVs,
however, the RDrug/RCntrl values are markedly increased or decreased depending
upon the drug species. Drugs that thin/soften the bilayer (e.g., capsaicin, resveratrol, octanol, C12E6, FC12, and
Triton X-100) shift the gramicidin monomer ↔ dimer equilibrium
toward the dimer state in the DC22:1PC LUVs, and thus the
number of conducting gramicidin dimers/channels (and the fluorescence
quench rate) is increased by these drugs. By contrast, drugs that
thicken/stiffen the bilayer (e.g., cholesterol and
cyclohexane) shift the gramicidin monomer ↔ dimer equilibrium
toward the monomer state. Adding 10 mol % cholesterol to the DC22:1PC LUVs effectively precludes the formation of conducting
channels.We further investigated the effect of drug concentration
(except
cholesterol) on the gramicidin channel activity (Figure S6) using both gD (gD:lipid = 1:2000) and gA (gA:lipid
= 1:6000) (gA is a more potent channel former in DC22:1PC LUVs than gD).[4] For the six bilayer-thinning/softening
drugs, the corresponding RDrug/RCntrl value measured with both gA and gD increased
with increasing drug concentration. Increased cyclohexane concentration,
in contrast, decreased RDrug/RCntrl. For cholesterol, we tested DC22:1PC
LUVs doped with 10 mol % cholesterol (Figure S6) at varying gD:lipid molar ratios between 1:200 and 1:2000. We observed
channel formation only when the gD:lipid molar ratio is larger than
1:400, suggesting that ∼10 times as much gD is needed in order
to achieve the same channel activity as we observed in cholesterol-free
DC22:1PC LUVs.Using the aqueous concentration as
a reference, Figure S6 shows that the six
bilayer-thinning/softening drugs’
bilayer-modifying potency follows the order of C12E6 > Triton X-100
> resveratrol > capsaicin > FC12 > octanol. For comparison
with the
MD simulations, we also estimated the six drugs’ mole fraction
in the bilayer, mD, using their calculated
octanol/water partition coefficient ALogP[41] (Table S3). The results (Figure S7) show that the bilayer-modifying potency
per molecule in the membrane varies by one to two orders of magnitude,
and the six drugs can be categorized into two groups: a group of potent
modifiers, Triton X-100, C12E6, and resveratrol, where RDrug/RCntrl > 3 at an estimated mD = 0.01; and a group of weaker bilayer modifiers,
FC12, octanol, and capsaicin, where RDrug/RCntrl reaches 3 only at an estimated mD > 0.15.The drug-induced changes
in RDrug/RCntrl in the DC22:1PC LUVs, where
the concentration of non-conducting gramicidin monomers is much higher
than the concentration of conducting gramicidin dimers, allow us to
estimate ΔΔGM ↔ D|Drug (see Supporting Information, Methods). For comparison between the experimental and CG simulation
estimates, we note that RDrug/RCntrl increases as an approximately linear function
of drug concentration,[6,42] and we used the results adjusted
for mD (Figure S7) to estimate what RDrug/RCntrl would be at a drug:lipid ratio = 0.084, the ratio
used in the CG simulations, and used this estimate for RDrug/RCntrl to calculate ΔΔGM ↔ D|Drug. The
cholesterol-induced changes in ΔGM ↔ D (ΔΔGM ↔ D|) could similarly be estimated from
the gramicidin:lipid molar ratios that were needed to give approximately
equal quench rates in cholesterol-free and cholesterol-containing
LUVs (Figure S6). The ΔΔGM ↔ D|Drug values
determined in DC22:1PC LUVs prepared with gA or gD are
summarized in Table . There is good overall agreement between the simulation and experimental
results. The differences reflect, at least in part, a combination
of uncertainties about the actual drug partition coefficients into
the bilayer and approximations in the CG model.
Drugs Perturb
Gramicidin Channel Function by Modulating Lipid
Bilayer–Gramicidin Interactions
The results obtained
from the CG-REUS simulations and the fluorescence quench experiments
are in overall agreement: first, the eight tested drugs produce marked
changes in gA channel functions only in the thick DC22:1PC bilayer, and second, capsaicin, resveratrol, octanol, C12E6, FC12,
Triton X-100 shift the gA monomer ↔ dimer equilibrium toward
the conducting dimers, whereas cyclohexane and cholesterol tend to
shift the equilibrium toward the non-conducting monomers.To
elucidate the molecular mechanism underlying the simulation and experimental
results, we used the force integration approach[12,43] to decompose the simulation derived PMF into four independent energetic
contributions: the gA–lipid bilayer interactions, the gA–gA
interactions, the gA–drug interactions, and the gA–solvent
(water and ions) interactions (see Supporting Information). The ΔGM ↔ D can then be estimated byThe resultant decomposed PMF profiles are shown
in Figure , and the
associated ΔGgA – gAM ↔ D, ΔGgA – bilayerM ↔ D, ΔGgA – solventM ↔ D, and ΔGgA – drugM ↔ D values are summarized
in Table S2.
Figure 5
Decomposition of the
PMF profiles into energetic contributions
associated with (a) gA–lipid bilayer, (b) gA–gA, (c)
gA–drug, and (d) gA–solvent interactions in both DC22:1PC and DC18:1PC bilayers. The decomposed PMF
profiles do not contain the Jacobian correction term for the free
energy, but this correction term is important to reconcile the PMF
obtained with different methods (see Figures S10 and S11 for the differences between WHAM, force integration
(FI) and decomposed force integration (DFI) approaches).
Decomposition of the
PMF profiles into energetic contributions
associated with (a) gA–lipid bilayer, (b) gA–gA, (c)
gA–drug, and (d) gA–solvent interactions in both DC22:1PC and DC18:1PC bilayers. The decomposed PMF
profiles do not contain the Jacobian correction term for the free
energy, but this correction term is important to reconcile the PMF
obtained with different methods (see Figures S10 and S11 for the differences between WHAM, force integration
(FI) and decomposed force integration (DFI) approaches).Figure a
shows
the contributions of the lipid bilayer–gA interactions to the
PMF. The PMF values increase as the two gA monomers approach each
other in the two lipid bilayers, indicating that the gA–lipids
interactions/packing exert an energetic barrier that inhibits the
gA monomer → dimer transition. In the thick DC22:1PC bilayer, the ΔGgA – bilayerM ↔ D was 9.6 kcal/mol
in the absence of drugs; in the presence of drugs, ΔGgA – bilayerM ↔ D ranged between
5.5 and 11.5 kcal/mol depending on the drug species. Capsaicin, resveratrol,
octanol, C12E6, FC12, and Triton X-100 reduced ΔGgA – bilayerM ↔ D, whereas cyclohexane
and cholesterol increased ΔGgA – bilayerM ↔ D. In the thin DC18:1PC bilayer, ΔGgA – bilayerM ↔ D was 4.1 kcal/mol in the
absence of drugs; in the presence of drugs, ΔGgA – bilayerM ↔ D ranged between 1.3 and
4.7 kcal/mol depending on the drug species. Again, capsaicin, resveratrol,
octanol, C12E6, FC12, and Triton X-100 decreased ΔGgA – bilayerM ↔ D, whereas cyclohexane
and cholesterol produced an increase. Figure b shows the contributions of the gA–gA
interactions to the PMF. The profiles are almost indistinguishable
in the two lipid bilayers, and they are not significantly affected
by the presence of the drugs. As the two gA monomers approach each
other, the PMF values remain constant until the gA–gA distance
reaches at ∼2 nm, where the PMF begins to decrease. The results
support the notion that favorable short-range polar gA–gA interactions
provide the driving force for gA dimerization. The ΔGgA – gAM ↔ D values show that the
gA–gA interactions are strong enough to overcome the lipid
bilayer imposed energetic barrier even in the thick DC22:1PC bilayer. Figure c shows the contributions of the gA–drug interactions to the
PMF. The ΔGgA – drugM ↔ D values are in the
range of −1.4 to 0.7 kcal/mol in the two bilayers incorporated
with different drugs. These values are small compared to the energetic
contributions from gA–lipid bilayer and gA–gA interactions,
indicating that specific drug–gA interactions do not account
for the changes in gA channel function. Likewise, the energetic contributions
from the gA–solvent interactions are negligible (Figure d).The PMF decomposition
analysis indicates that drug molecules mainly
affect the gA channel functions by altering gA–lipid bilayer
interactions. Figure S8 shows how the ΔΔGM ↔ D|Drug values
(Figure and Table ) are well correlated
with the changes in ΔGgA – bilayerM ↔ D (i.e., ΔΔGgA – bilayerM ↔ D) in the thick DC22:1PC bilayer,
indicating that ΔΔGM ↔ D|Drug is a good approximation for the drug’s bilayer
modifying potency as sensed by gA (ΔΔGbilayerM ↔ D|Drug); whereas the correlation is poor in the thinner
DC18:1PC bilayer. For the drugs tested here, their effects
on gA function or, equivalently, ΔΔGM ↔ D|Drug, also correlate well
with the drug-induced changes in bilayer thickness (Figure S9), which are associated with changes in other bilayer
physicochemical properties, such as area per lipid, lipid tail ordering,
curvature, and elasticity.
Bilayer-Perturbing Molecules versus PAINS
As previously
noted, some so-called PAINS turn out to be bilayer active.[31,32] The converse need not be true, a molecule that is bilayer active
is unlikely to make it masquerade as hits in protein-based high-throughput
screens unless its chemical characteristics satisfy the criteria for
being a PAIN—as evaluated, for example, using Badapple.[30] Yet, bilayer-active molecules are likely to
masquerade as hits in cell-based screens because the changes in bilayer
properties that we measure as changes in the gramicidin monomer ↔
dimer equilibrium will produce changes in the function of many other
membrane proteins,[33] which are likely to
lead to changes in overall cell function that may make the molecule
appear to be a hit. As noted elsewhere,[44] modest changes in bilayer properties may lead to desired poly-pharmacology;
more extreme changes in bilayer properties, however, are likely to
lead to frank toxicity. That is, bilayer-active molecules constitute
a novel class of cell-based assay interference compounds (CAINS).
Conclusions
We have developed a combined computational and
experimental approach
to predict the perturbing activities of drug-like molecules on membrane
protein function. The gramicidin channel was selected as the model
membrane protein because: first, the structural and functional properties
of gA channels are well established; second, the free energy for gA
monomer ↔ dimer transition, which underlies the channel’s
ion-conducting functions, is approachable with REUS simulations; and
third, the gramicidin channels have proven to be experimental probes
for changes in bilayer properties. Even for the 15 amino acid-long
gA, however, free energy calculations of gA dimerization in the heterogeneous
lipid-drug environment are plagued by a sampling convergence problem
with atomistic models and thus require extensive computational resources.
The sampling problem can be mitigated with the CG models without losing
important thermodynamic information. Our CG simulations and experimental
results consistently showed that the lipid bilayer’s intrinsic
physical properties, such as thickness, influence the drugs’
perturbing actions on the gA channel’s function. The tested
drugs enhance or suppress the ion channel’s function by altering
the bilayer environment and bilayer–protein interactions, which
are more sensitive to subtle thickness/elasticity changes in the thicker
DC22:1PC bilayer. Drugs may promiscuously alter the functions
of many other membrane proteins through a similar bilayer associated
mechanism.[1] When designing or testing new
drugs, their potency of modifying membrane protein function should
be assessed and compared to dosage to improved drug safety.
Experimental Section
Coarse-Grained Simulations
The CGgA model was developed
based on the framework of the Martini force field (see the Supporting Information for details).[23,45] Unbiased CG MD simulations were first done to equilibrate the gA
channel structure in the DC18:1PC and DC22:1PClipid bilayers. The starting structures for gA channels embedded
in the two bilayers doped with different drug molecules were constructed
with the insane program.[46] The simulation systems contain 190 lipids (95 lipids in each leaflet),
16 drug molecules (eight in each leaflet, for a drug:lipid molar ratio
of 0.084), and one gA channel. For each system, 2 μs CG MD simulations
were performed in the semi-isotropic ensemble at 310.15 K and 1 bar.
Unbiased CG MD simulations were also done to investigate the drugs’
effects on the bilayer’s hydrophobic thickness. This was done
by removing the gA channel from the 18 systems followed by 2 μs
CG MD simulation. Using the CG models, we also performed REUS simulations[29] to investigate the effects of eight drugs on
the PMF for gA monomer ↔ dimer transition in the DC18:1PC and DC22:1PClipid bilayers. In the REUS simulations,
a sequence of umbrella windows is created to span the entire range
of a pre-defined collective variable (CV). Then, during the REUS simulations,
a biasing potential is imposed to each umbrella window to restrain
the CV to fluctuate around a target CV. In our case, the biasing potential
was harmonic, i.e.,where ξ is the target
and ξ the instantaneous value of
the CV, k is the umbrella spring constant, and i is the index number for the umbrella window. The total
potential energy of umbrella window i is determined
as the sum of the force field-based potential energy and the imposed
harmonic biasing potential. During the REUS simulations, two neighboring
umbrella windows i and j can exchange
their configurations with the replica exchange probability determined
by the Metropolis criterion,withwhere (kB is the
Boltzmann constant) and V is the biasing
potential energy obtained after the configurations of the two neighboring
windows are swapped. The PMF for the gA monomer ↔ dimer transition
was derived with the weighted histogram analysis method (WHAM) approach.[47] The PMF profiles were also derived with the
force integration approach,[43] with the
harmonic force for umbrella window i derived asWe used the
center-of-mass
distance between the two gA monomers as the CV and 56 umbrella windows
with the CVs ranging between 1.20 and 3.95 nm were created. The CG
REUS simulations were run using GROMACS 2018[48] patched with PLUMED2.4.2.[49] For each
window, we ran 2.5 μs MD simulations, and the total amount of
CG REUS simulation time was 2.52 ms. The exchange between neighboring
windows was attempted every 100 ps. The umbrella spring constant was
5500 kJ/mol/nm2.
All-Atom Simulations
To calibrate
and validate the
CG models, we ran unbiased AA MD simulations of the gA channel embedded
in pure DC18:1PC and DC22:1PC bilayers. The
starting configurations for the AA MD simulations were constructed
using the CHARMM-GUI scripts.[50] Each simulation
system contains 200 lipids (100 lipids in each leaflet) and one gA
channel. The simulation systems were hydrated, containing 12,000–14,000
TIP3P water and 0.15 M KCl. Each system was equilibrated for 2 μs.
Using the equilibrated systems, we ran 112 μs AA REUS simulations
to probe the PMF for the gA monomer ↔ dimer transition in the
pure DC18:1PC and DC22:1PC bilayers. To improve
the convergence of the AA REUS simulations, each of the 56 umbrella
sampling windows was simulated for up to 1 μs. The CV was the
COM distance between the two gA monomers. Exchange between two neighboring
windows was attempted every 100 ps. The umbrella spring constant was
5500 kJ/mol/nm2 and the 1d-WHAM program from Grossfield
(http://membrane.urmc.rochester.edu/content/wham/)[51] was used to derive the PMF profiles.
To investigate the effects of different drugs on the lipid bilayer’s
hydrophobic thickness, we ran unbiased AA MD simulations of DC18:1PC and DC22:1PC bilayers doped with the eight
different drugs. The simulation system contains 200 lipids and 20
drug molecules (10 molecules in each leaflet). Each of the 16 systems
was simulated for 500 ns. The CHARMM36 force field was used to model
the gA channel and lipids.[52,53] The drugs were modeled
with the CHARMM general force field,[54] and
the force field parameters for gA formyl and ethanolamine groups were
from published work.[11]For other
AA and CG simulation methods and parameters, see the Supporting Information. In total, we have run 120 μs
AA simulations and 2.59 ms CG simulations.
Gramicidin Fluorescence
Quench Assay
We quantified
the gramicidin channel activity using a fluorescence quench assay,[6,55] which is based on the quenching of a water-soluble intravesicular
fluorophore 8-aminonaphthalene-1,3,6-trisulfonate (ANTS) by the gramicidin
channel-permeating monovalent cation thallium (Tl+). DC22:1PC in chloroform (25 mg/mL, > 99%), DC20:1PC
in chloroform (10 mg/mL, > 99%), DC18:1PC in chloroform
(25 mg/mL, > 99%), and cholesterol (ovine wool, in powder form,
>
98%) were from Avanti Polar Lipids (Alabaster, AL). [Val1] gramicidin A (gA, ≥ 99.9% by HPLC) was a generous gift from
Roger E. Koeppe II (University of Arkansas). The naturally occurring
mixture of the linear gramicidins from Bacillus brevis (gramicidin D, or gD, after René Dubos,[56] 100%) was from Sigma-Aldrich. Thallium nitrate (TlNO3, 99.9%), sodium nitrate (NaNO3, ≥ 99%),
4-(2-hydroxyethyl) piperazine-1-ethanesulfonic acid (HEPES, ≥
99.5%), capsaicin (≥ 95%), resveratrol (≥ 99%), octanol
(≥ 99%), Triton X-100 (≥ 99%), and cyclohexane (99.5%)
were from Sigma-Aldrich Co. C12E6 (≥ 99%) and FC12 (≥
95%) were from Anatrace (Maumee, OH). Methanol (≥ 99.8%) and
chloroform (≥ 99.8%) were from VWR (Radnor, PA) (St. Louis,
MO). The disodium salt of 8-aminonaphthalene-1,3,6-trisulfonic acid
(ANTS, 95%) was from Invitrogen (Eugene, OR). Cholesterol was dissolved
into chloroform at 4 mg/mL. The gramicidin mixture (gD) and the pure
gA were dissolved to 500 μg/mL in methanol and stored at −40
°C. All materials were used without further purification. Stock
solutions of buffers and quenchers were prepared using Millipore Milli-Q
deionized water Millipore Sigma (Burlington, MA); the pH was adjusted
to 7 using NaOH and HNO3. The standard buffer was 140 mM
NaNO3 plus 10 mM HEPES; the quench buffer was 50 mM TlNO3 plus 94 mM NaNO3 and 10 mM HEPES. The ANTS-buffer
was made with 25 mM ANTS, 100 mM NaNO3, and 10 mM HEPES,
and stored in the dark. All chemicals were used as supplied with a
purity of ≥95% (each indicated above) as determined by vendor,
except a gA purity of ≥99.9% that was determined by HPLC.The ANTS-loaded large unilamellar vesicles (LUVs) were prepared using
different gramicidin:lipid mole ratios (1:40,000 for DC18:1PC, and 1:2000 for DC22:1PC) by mixing the lipids with
the respective gramicidin stock solution at the given molar ratio;
the cholesterol experiments were done by adding cholesterol at various
cholesterol:lipid ratios before forming the LUVs. The lipid–gramicidin
mixture then was dried under nitrogen and further dried overnight
in vacuum. The lipid was rehydrated with ANTS buffer in the dark;
the volume of the ANTS buffer was adjusted to give a lipid concentration
of 10 mM. The sample was equilibrated at room temperature for 3 h
and sonicated for 1 min. After six freeze–thaw cycles, the
gramicidin:lipid suspension was extruded 21 times with an Avanti mini-extruder
using a 0.1 μm polycarbonate filter to form LUVs. Extravesicular
ANTS was removed with a 2.5 mL PD-10 desalting column (GE Healthcare,
Piscataway, NJ), and the solution was covered and stored in the dark
at 12.5 °C. The LUV size distribution was determined using dynamic
light scattering with a Litesizer 500 (Anton Paar, Austria); the average
diameter was around 130 nm, and the samples were monodisperse as determined
by the polydispersity index (PDI), which was ≤0.10, with little
variation among the tested vesicle types (DC18:1PC, DC22:1PC, and Chol: DC18:1PC).The time course
of the Tl+-induced quench of the ANTS
fluorescence was measured at 25 °C using an SX-20 stopped-flow
spectrofluorometer (Applied Photophysics, Leatherhead, UK) with an
instrumental dead time of ∼1.5 ms and a 5000 points/s sampling
rate. The ANTS excitation wavelength was 352 nm, and the emitted light
was recorded above 450 nm using a high pass filter (Applied Photophysics).
Each LUV sample was incubated at 25 °C in the dark for at least
10 min before the quench rate was measured. The gramicidin channel
activity was quantified by first measuring the fluorescence in the
absence of a quencher (Tl+) and then measuring the time
course of fluorescence quench when mixing the LUVs with the Tl+-containing quench solution. Due to the unavoidable variation
in LUV volumes (and surface areas and surface densities of conducting
channels), the time course of fluorescence quench cannot be described
by single exponential decays. To analyze the quench traces, we therefore
described the time course using a so-called stretched exponential,[57] which is an efficient way to describe the sum
of exponential decays with time constants and weights that reflects
the distribution of vesicle sizes and the number of conducting channels
in the vesicle membrane:where F(t) denotes the ANTS fluorescence intensity of at
time t, F(0) and F(∞)
are the initial and final fluorescence values, respectively, β
(0 < β ≤ 1) accounts for the dispersity of the vesicle
population, and τ0 is a parameter with unit of time. F(0), F(∞), β, and τ0 were determined from a nonlinear least squares fit of eq to the first 200 ms of
the quench curve, and the quench rate was defined as[55]evaluated at t =
2 ms. The drug-induced changes in the relative rate (RDrug/RCntrl) was defined as:where the subscripts “Cntrl”
and “Drug” denote the rates in the absence and presence
of the drug.
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