Christopher P Ptak1, Ching-Lin Hsieh, Gregory A Weiland, Robert E Oswald. 1. Department of Molecular Medicine and ‡Department of Population Medicine and Diagnostic Sciences, College of Veterinary Medicine, Cornell University , Ithaca, New York 14853, United States.
Abstract
Protein dimerization provides a mechanism for the modulation of cellular signaling events. In α-amino-3-hydroxy-5-methyl-4-isoxazole-propionic acid (AMPA) receptors, the rapidly desensitizing, activated state has been correlated with a weakly dimeric, glutamate-binding domain conformation. Allosteric modulators can form bridging interactions that stabilize the dimer interface. While most modulators can only bind to one position with a one modulator per dimer ratio, some thiazide-based modulators can bind to the interface in two symmetrical positions with a two modulator per dimer ratio. Based on small-angle X-ray scattering (SAXS) experiments, dimerization curves for the isolated glutamate-binding domain show that a second modulator binding site produces both an increase in positive cooperativity and a decrease in the EC50 for dimerization. Four body binding equilibrium models that incorporate a second dimer-stabilizing ligand were developed to fit the experimental data. The work illustrates why stoichiometry should be an important consideration during the rational design of dimerizing modulators.
Protein dimerization provides a mechanism for the modulation of cellular signaling events. In α-amino-3-hydroxy-5-methyl-4-isoxazole-propionic acid (AMPA) receptors, the rapidly desensitizing, activated state has been correlated with a weakly dimeric, glutamate-binding domain conformation. Allosteric modulators can form bridging interactions that stabilize the dimer interface. While most modulators can only bind to one position with a one modulator per dimer ratio, some thiazide-based modulators can bind to the interface in two symmetrical positions with a two modulator per dimer ratio. Based on small-angle X-ray scattering (SAXS) experiments, dimerization curves for the isolated glutamate-binding domain show that a second modulator binding site produces both an increase in positive cooperativity and a decrease in the EC50 for dimerization. Four body binding equilibrium models that incorporate a second dimer-stabilizing ligand were developed to fit the experimental data. The work illustrates why stoichiometry should be an important consideration during the rational design of dimerizing modulators.
Protein–protein
interactions
(PPIs) play a key role in macromolecular assembly, signal recognition,
and stabilization of functionally important conformational states[1] and have broad medical potential as targets of
rationally designed therapeutics. Protein dimerizers are being developed
that enhance existing weak PPIs or that create new PPIs.[2] A number of clinically promising dimerizers have
been designed to induce PPIs including antibody-recruiting ligands
for use in anticancer vaccines (heterodimers)[3] and receptor activators for targeted gene therapies (hetero- and
homodimers).[2] The symmetrical interfaces
of protein homodimers offer a simple model for studying the basic
principles of how small molecules can enhance dimerization at weak
PPIs for use as allosteric regulators.Of significance to brain
chemistry, ionotropic glutamate receptors
(iGluRs) contain dimeric ligand-binding domains (LBDs)[4,5] within a multidomain architecture (Figures 1A and B).[6] Dimerization of the LBD is
critical to iGluR function. Following ligand-gated ion channel activation,
the α-amino-3-hydroxy-5-methyl-4-isoxazole-propionic acid (AMPA)
iGluR subtype rapidly desensitizes leading to channel closure.[7] Desensitization has been linked to disruption
of the dimer interface between GluA2 LBDs, while stabilization of
a symmetrical dimer interface by a mutation (L483Y) reduces desensitization.[5] Dimerization of the isolated LBD has a weak (mM)
equilibrium constant and is a correlate of the short-lived activated-state.
Small molecules interact with the LBD dimer interface and stabilize
dimerization. In the full receptor, they slow desensitization, thereby
acting as positive allosteric modulators. AMPA receptor-positive allosteric
modulators enhance learning and memory in rats and are therefore being
explored as drug candidates for cognitive enhancement and in the treatment
of autism.[8−10]
Figure 1
Ionotropic glutamate receptor structure [PDB: 3KG2].[6] (A) The ligand-binding domain (LBD) from 2 subunits (green
and cyan) forms a dimer. (B) The LBD dimer [PDB: 1FTJ][4] has 2 agonist-binding sites (blue) and a symmetrical allosteric
modulator-binding pocket that extends along the dimer interface. The
accessible volume of the modulator-binding cavity is depicted by surfacing
a composite of bound modulator structures (see Supporting Information). (C) The modulator-binding pocket
can be divided into 5 subsites, A (yellow), B (orange), B′,
C (purple), and C′. (D) Cyclothiazide (CYTZ) binds at two sites
in the modulator-binding pocket with 2-fold symmetry. (E) Hydroflumethiazide
(HFMZ) binding extends into the A subsite, obstructing the second
binding site and allowing only 1 HFMZ to bind per dimer.
Ionotropic glutamate receptor structure [PDB: 3KG2].[6] (A) The ligand-binding domain (LBD) from 2 subunits (green
and cyan) forms a dimer. (B) The LBD dimer [PDB: 1FTJ][4] has 2 agonist-binding sites (blue) and a symmetrical allosteric
modulator-binding pocket that extends along the dimer interface. The
accessible volume of the modulator-binding cavity is depicted by surfacing
a composite of bound modulator structures (see Supporting Information). (C) The modulator-binding pocket
can be divided into 5 subsites, A (yellow), B (orange), B′,
C (purple), and C′. (D) Cyclothiazide (CYTZ) binds at two sites
in the modulator-binding pocket with 2-fold symmetry. (E) Hydroflumethiazide
(HFMZ) binding extends into the A subsite, obstructing the second
binding site and allowing only 1 HFMZ to bind per dimer.The GluA2 LBD dimer interface forms a large symmetrical
cavity
that can bind allosteric modulators. The binding positions for three
chemically distinct allosteric modulator classes vary along the interface
but invariably increase the number of contacts that bridge the dimer.[11−13] The extent of the modulator-binding pocket can be visually depicted
using a modulator-accessible volume and further divided into 5 subsites
(A, B, B′, C, C′) (Figure 1C).[11] Most of the modulators occupy the central portion
of the cleft (A subsite) and bind with a stoichiometry of 1 modulator/dimer.
Modulators in the thiazide class bind with a stoichiometry of 2 modulators/dimer.
When one cyclothiazide (CYTZ) binds to the B and C subsites, a second
can still bind to the identical B′ and C′ subsites (Figure 1D).[5] The decrease in
the size of the substituent at the thiazide 3′-position is
linked to rotation of the thiazide by 40° into the hydrophobic
C subsites.[11] The reorientation is associated
with a shift into the A subsite, which results in the occlusion of
second-site binding when the thiazide 7′-position is large
(e.g., hydroflumethiazide (HFMZ); Figure 1E).
Here, we study differences in the LBD-dimerizing ability of thiazides
with stoichiometries of 1 versus 2 modulator/dimer.A specific
dimeric conformation of the GluA2 LBD is directly related
to the activated state of the receptor. Understanding how allosteric
modulators influence the equilibrium constants associated with dimerization
is therefore important. Equilibrium cyclical models describing the
degree of dimerization as a function of modulator concentration (in
terms of receptor, R, and modulator, L) were created for both 1 and
2 modulator/dimer binding (Figure 2). The models
consider that either dimerization (R2) or modulator-binding
(RL) can occur first in the path to the modulator-bound dimer (R2L or R2L2). While we know from the structure
that each thiazide binds with distinct interactions to opposite halves
of the dimer, we simplified the two models by assuming that one receptor–ligand
complex (RL) structure is preferred. Still, the 1 modulator/dimer
model contains 4 equilibrium constants (Figure 2A); the 2 modulator/dimer model requires 6 equilibrium constants
(Figure 2B).
Figure 2
Cyclical and linear models for equilibrium
dimerization are depicted
for 1 modulator/dimer (A and C) and 2 modulators/dimer binding stoichiometries
(B and D).
Cyclical and linear models for equilibrium
dimerization are depicted
for 1 modulator/dimer (A and C) and 2 modulators/dimer binding stoichiometries
(B and D).A range of techniques offer the
potential to characterize the oligomeric
state of proteins. Small angle X-ray scattering (SAXS) is a robust
method that allows for the ability to distinguish between components
in mixtures.[14] SAXS can detect the subtle
differences in GluA2 LBD structure associated with agonist and antagonist
binding.[15] Here, SAXS was used to produce
distinct scattering curves for the monomeric and dimeric GluA2 LBD
(Figure 3A). Based on theoretical scattering
curves (CRYSOL)[16] for the monomer and dimer
(PDB: 1FTJ),[4] the fraction of dimer present was near zero for
the GluA2 LBD, consistent with its weak association constant, and
0.99 for the nondesensitizing L483Y mutant.[16] Low-resolution envelopes derived from these curves correspond to
the volume expected for the monomeric and dimeric GluA2 LBD (Figure 3B).
Figure 3
SAXS data (circles) (A) collected for the GluA2 LBD monomer
and
the L483Y constitutive dimer. The protein concentration was 0.1 mM
in terms of the monomer. Idealized curves (thick lines) (A) were used
to generate ab initio models (B) with DAMMIF.[16] The monomeric [PDB: 1FTJ, chain A] and dimeric [PDB: 1FTJ, chains A,C] LBD
structures[4] were fit into surfaces for
the respective models.
SAXS data (circles) (A) collected for the GluA2 LBD monomer
and
the L483Y constitutive dimer. The protein concentration was 0.1 mM
in terms of the monomer. Idealized curves (thick lines) (A) were used
to generate ab initio models (B) with DAMMIF.[16] The monomeric [PDB: 1FTJ, chain A] and dimeric [PDB: 1FTJ, chains A,C] LBD
structures[4] were fit into surfaces for
the respective models.SAXS scattering curves for GluA2 LBD were collected in the
presence
of allosteric modulators. We examined the effect of 3 modulators,
CYTZ, HFMZ, and trichlormethiazide (TCMZ), on LBD dimerization. Based
on structural studies, CYTZ and TCMZ bind to two symmetrical positions
along the LBD interface resulting in a stoichiometry of 2 modulator/dimer.[11] One copy of HFMZ was shown to bind to the dimer
interface supporting a 1 modulator/dimer stoichiometry. The volume
fraction of dimer for each sample mixture was extracted by determining
the monomer and dimer components of the best fit to the SAXS data.
The fraction of dimer was screened at various modulator and protein
concentrations. The highest modulator concentration was bounded by
its solubility limit. In addition, the protein concentrations were
limited by solubility at high concentrations and resolution at low
concentrations. Nonetheless, our SAXS measurements covered a large
extent of modulator and protein combinations for which the fraction
of dimer was determined (Figure 4A–C
and Supporting Information (SI) Figures S1 and
S2) and allowed for curve fitting to equilibrium model-based
equations.
Figure 4
SAXS data and curve fitting for equilibrium dimerization models.
(A) Fraction of dimer in the presence of CYTZ and HFMZ fit to the
1 monomer/dimer binding model. (B) Comparison between 1 and 2 monomer/dimer
binding model fits for CYTZ-dependent dimerization. (C) The fraction
of LBD dimer for CYTZ, HFMZ, and TCMZ at various protein concentrations
were determined using SAXS and were fit simultaneously using equations
derived from equilibrium dimerization models and the dissociation
constants listed in (E) and (TCMZ, K3 =
46.8 μM). (D) Hypothetical curves based on 1 modulator/dimer
binding and 2 modulator/dimer binding with identical modulator EC50 values illustrate the shift in the EC50 of dimerization
as well as the difference in apparent cooperativity. The 1 modulator/dimer
binding model requires a 20-fold increase in modulator affinity to
the dimer to achieve a similar EC50 as the 2 modulator/dimer
binding model. (E) The modeled pathway for HFMZ-dependent dimerization
and CYTZ-dependent dimerization is summarized.
SAXS data and curve fitting for equilibrium dimerization models.
(A) Fraction of dimer in the presence of CYTZ and HFMZ fit to the
1 monomer/dimer binding model. (B) Comparison between 1 and 2 monomer/dimer
binding model fits for CYTZ-dependent dimerization. (C) The fraction
of LBD dimer for CYTZ, HFMZ, and TCMZ at various protein concentrations
were determined using SAXS and were fit simultaneously using equations
derived from equilibrium dimerization models and the dissociation
constants listed in (E) and (TCMZ, K3 =
46.8 μM). (D) Hypothetical curves based on 1 modulator/dimer
binding and 2 modulator/dimer binding with identical modulator EC50 values illustrate the shift in the EC50 of dimerization
as well as the difference in apparent cooperativity. The 1 modulator/dimer
binding model requires a 20-fold increase in modulator affinity to
the dimer to achieve a similar EC50 as the 2 modulator/dimer
binding model. (E) The modeled pathway for HFMZ-dependent dimerization
and CYTZ-dependent dimerization is summarized.Equations based on the cyclical models shown in Figure 2 were derived that could fit GluA2 LBD dimerization
in terms of modulator concentration (e.g., SI
Equation S24 for HFMZ). The equations are dependent on the
protein concentration and fitting is required for a number of equilibrium
constants. From the principle of detailed balance, the 1 modulator/dimer
model equation required 3 unique equilibrium constants, while the
2 modulator/dimer model equation had 4 unique constants. An initial
fitting of HFMZ-dependent dimerization was in good agreement with
the 1 modulator/dimer model (Figure 4A) while
the same equation was unable to fit the CYTZ-dependent dimerization
(Figure 4B). Because the SAXS data sets are
limited in coverage, the fitting of 4 equilibrium constants of the
2 modulator/dimer model equation could not be uniquely determined.
The equation can be simplified (reduced to 3 unique equilibrium constants)
if each modulator is assumed to bind to the dimer (R2) with identical intrinsic KD values and no cooperativity. This assumption is reasonable considering
that allosteric modulators induce only minimal changes to the crystal
structures of the GluA2 LBD, which is also a dimer in almost all crystals
lacking modulators.[17] In addition, both
equations were simplified to a single preferred pathway from the cyclical
models. In the simplified models, dimerization was reasoned to be
the observed initial step followed by stabilization by modulator binding
(Figures 2C and D). The detailed rationale
is given in the supplementary data, but the affinity for modulator
binding to the dimer would need to be several orders of magnitude
higher than binding to the monomer for the data to fit (SI Figure S5). Dimerization induced by CYTZ and
TCMZ can be fit better with a 2 modulator/dimer equation (SI Equation S14) while that for HFMZ can be fit
better with a 1 modulator/dimer equation (SI Equation
S6), supporting the modulator stoichiometry that was suggested
by NMR spectroscopy and X-ray crystal structures (Figure 4C).[11] A striking difference
is the apparent positive cooperativity that is exhibited when a second
dimer-stabilizing modulator binding site is present.The EC50 for dimerization by CYTZ (0.1–0.2 mM)
is 10× lower than for TCMZ (1–2 mM) and 20× lower
than for HFMZ (2–5 mM). These constants are given as a range
because they vary with LBD concentration and would decrease further
with increasing LBD concentration. Although EC50 values
can be determined from dimerization curves, the values are dependent
upon LBD concentration and are not directly relevant to the full GluA2
receptor. However, the dimerization curves are of value in two ways.
First, the effect of one modulator relative to others is reflected
in these curves. For example, in the intact receptor, as observed
in the dimerization curves, HFMZ is considerably less potent than
CYTZ. Second, microscopic constants can be extracted that are relevant
to the action of these compounds. Using the linear models in Figures 2C and D (SI Equations S6 and
S14), data from multiple SAXS experiments and protein concentrations
for all three modulators were fit simultaneously to a one (HFMZ) or
two site (CYTZ, TCMZ) models (Figure 4C and
E). It should be noted that CYTZ represents a mixture of four diastereomeric
racemates[18] so the most important CYTZ
species may have a much higher binding affinity than we report here,
nonetheless the equilibrium constants are for the racemic CYTZ mixture
that has been extensively used in iGluR electrophysiology studies.
The intrinsic KD (K3) values for CYTZ and TCMZ binding to the dimer show the same
10-fold difference as the EC50 for dimerization (∼5
μM and 50 μM, respectively). Interestingly, K3 values for CYTZ and HFMZ are roughly identical (both
∼5 μM) although the EC50 for dimerization
is 20× lower for CYTZ than for HFMZ. EC50 values for
modulator binding to the dimer are comparable to values found previously
for other thiazides (BPAM-97, ∼5 μM; IDRA-21, ∼460
μM) binding to the constitutive (L483Y) LBD dimer using isothermal
titration calorimetry (ITC).[19]To
clarify the impact of the second modulator binding site, we
generated dimerization curves for the simplified linear models with
fixed parameters. For equilibrium dimerization models with identical K3 values of modulator binding to the dimer,
a decrease in the EC50 for dimerization and an increase
in positive cooperativity is observed when a second binding site is
present (Figure 4D). In order for the 1 modulator/dimer
model to achieve a similar EC50 for dimerization as the
2 modulator/dimer model, the modulator binding affinity to the dimer
needs to be 20× higher. Since dimer stabilization can be correlated
with activation, it is an important determinant for modulator efficacy.
The increased apparent dimerization constant imparted by adding a
second equivalent binding site is of significant importance to development
of allosteric regulators, and is expected to be present in the intact
receptor as well as the LBD (see SI). A
comparison of 1 and 2 binding site models illustrates why the stoichiometry
of dimer-stabilizing modulators should be considered in rational drug
design.Current efforts are being directed at designing new
GluA allosteric
modulators for their use as cognitive enhancers. Efforts have focused
on improving the affinity of lead compounds that bind to the full
extent of the dimer interface with a 1 modulator/dimer stoichiometry,
in some cases using the properties of thiazides with 2 modulator/dimer
stoichiometry.[9,20] A few studies have been directed
toward building thiazides with increased effectiveness while maintaining
the 2 modulator/dimer stoichiometry.[9,21] While tethering
2 thiazides together in a way that maintains all modulator-LBD interactions
could result in a significant improvement in affinity, there are a
number of issues with this design strategy. The design of a compound
with the correct geometries to maintain all of the bound interactions
is a large challenge. In addition, larger drugs may have limited access
to the dimer interfaces, and for receptors in the brain, size can
be a limiting factor in crossing the blood–brain barrier.[9] The results of our study suggest that the loss
of a binding site because of obstruction by new steric constraints
from the initial binding event should be avoided in GluA drug design
and suggest that more effort in thiazide design could prove useful
in cognitive enhancer development.The conclusions of this work
can be extended to the full glutamate
receptor. If dimerization is the equivalent of receptor isomerization
from an inactivated state to an activated state, then we can formulate
similar equilibrium models and equations (SI Equations
S2 and S9). The major difference between the models used for
the LBD and the full receptor is the lack of protein concentration
dependence for formation of the dimeric state. Since stabilization
of the activated state can be achieved by the initial modulator binding
event, adding a second equivalent binding event should result in an
increase in modulator efficacy and in an apparent positive cooperativity.Recently, a comprehensive three-body binding equilibrium model
was developed and shown to describe existing experimental data that
is tailored to cases in which two proteins are forced to interact
through a dimerizing ligand (i.e., when the dimerization constant
is low relative to the binding affinity of ligand for monomers).[22] The result is an apparent autoinhibition at
high dimerizing ligand concentrations because the ligand binds to
both monomers and prevents three-body complex formation. Understanding
the resulting autoinhibition is important for proteins that do not
normally interact. Although we have focused on the binding to preformed
dimers, we cannot rule out some binding to the monomeric state. In
the case of binding to the monomeric state (particularly in the case
of the one binding site modulators), an autoinhibition may be possible
at high modulator concentrations (SI Figure S5). Our work provides insight into weak PPIs, which play a significant
role in signaling and conformational dynamics.[1] Stabilization of these PPIs subsequently stabilizes transient conformational
states, which are increasingly being recognized as important allosteric
targets. Stoichiometric considerations in drug design can easily be
translated to other allosteric targets. In exploring allosteric modulator
stoichiometry, we have expanded our understanding of the principles
that underlie dimer stabilization, which should be of direct relevance
to medicinal chemistry.
Methods
Materials and
GluA2 LBD Purification
HFMZ and TCMZ
were purchased from Sigma-Aldrich. CYTZ was purchased from Tocris
Biosciences. The GluA2 LBD construct (S1S2J) was obtained from Eric
Gouaux. As previously described,[11] the
construct consists of residues N392-K506 and P632-S775 of the ratGluA2-flop subunit (UniProtKB: P19491) with the N754S mutation, a ‘GA’
segment at the N-terminus, and a ‘GT’ linker connecting
K506 and P632.[4] Protein was obtained using
standard Escherichia coli Origami B(DE3) protocols
for the GluA2 LBD construct.[11] The protein
was purified with an HT-SP ion exchange Sepharose column (Amersham
Pharmacia) and a sizing column (Superose 12,XK26/100) after trypsin-cleavage
of the 6-histidine tag.
Small Angle X-ray Scattering
The
GluA2 LBD protein
was exchanged into SAXS buffer (10 mM glutamate, 25 mM NaCl, 25 mM
Tris-Cl, pH7) and concentrated to 3 mg mL–1 (0.1
mM). Protein was diluted to the appropriate concentration (0.017 to
0.1 mM) with SAXS buffer. CYTZ, HFMZ, and TCMZ were solubilized in
dimethyl sulfoxide (DMSO) and further diluted to the appropriate concentration
with additional DMSO. The final samples consisted of 29 μL of
diluted protein and 1 μL of diluted modulator stock. All SAXS
experiments were collected at the Cornell High-Energy Synchrotron
Source (CHESS)’s F2 beamline using a dual Pilatus 100K-S SAXS/WAXS
detector. The 30 μL samples were centrifuged at 14K rpm for
10 min before being loaded into a 96 well-plate. Capillary cells were
robotically loaded with samples.[23] The
samples were maintained at 4 °C on the plate until sample loading.
Between each sample, the capillary cell was thoroughly washed with
detergent and water and then dried with air. Background samples were
taken in SAXS buffer only with all diluted modulator stocks. Protein
samples without modulator included 1 μL of DMSO. Background
subtraction and data analysis were performed using the free open-source
software, RAW.[23] The fraction of dimer
in the modulator-protein mixtures was determined from SAXS data using
the Oligomer program from the ATSAS suite.[16] Data were fit using form factors from theoretical CRYSOL[16]-derived curves based on monomeric [PDB: 1FTJ, chain A] and dimeric
[PDB: 1FTJ,
chain A,C] GluA2 LBD.[4]
Equilibrium
Binding Models
To obtain K3 and K4 values, the SAXS
data sets for all modulators were fit simultaneously to SI Equations S6 and S14. Derivation of the fitting
equations along with additional details can be found in the Supporting Information.
Authors: Anna Dubrovska; Chanhyuk Kim; Jimmy Elliott; Weijun Shen; Tun-Hsun Kuo; Dong-In Koo; Chun Li; Tove Tuntland; Jonathan Chang; Todd Groessl; Xu Wu; Vanessa Gorney; Teresa Ramirez-Montagut; David A Spiegel; Charles Y Cho; Peter G Schultz Journal: ACS Chem Biol Date: 2011-09-21 Impact factor: 5.100
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Authors: Eugene F Douglass; Chad J Miller; Gerson Sparer; Harold Shapiro; David A Spiegel Journal: J Am Chem Soc Date: 2013-04-16 Impact factor: 15.419
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Authors: Christian Krintel; Pierre Francotte; Darryl S Pickering; Lina Juknaitė; Jacob Pøhlsgaard; Lars Olsen; Karla Frydenvang; Eric Goffin; Bernard Pirotte; Jette S Kastrup Journal: Biophys J Date: 2016-06-07 Impact factor: 4.033
Authors: Eric Goffin; Thomas Drapier; Anja Probst Larsen; Pierre Geubelle; Christopher P Ptak; Saara Laulumaa; Karoline Rovinskaja; Julie Gilissen; Pascal de Tullio; Lars Olsen; Karla Frydenvang; Bernard Pirotte; Julien Hanson; Robert E Oswald; Jette Sandholm Kastrup; Pierre Francotte Journal: J Med Chem Date: 2017-12-19 Impact factor: 7.446
Authors: Kasper B Hansen; Lonnie P Wollmuth; Derek Bowie; Hiro Furukawa; Frank S Menniti; Alexander I Sobolevsky; Geoffrey T Swanson; Sharon A Swanger; Ingo H Greger; Terunaga Nakagawa; Chris J McBain; Vasanthi Jayaraman; Chian-Ming Low; Mark L Dell'Acqua; Jeffrey S Diamond; Chad R Camp; Riley E Perszyk; Hongjie Yuan; Stephen F Traynelis Journal: Pharmacol Rev Date: 2021-10 Impact factor: 18.923
Authors: Edward Y Shi; Christine L Yuan; Matthew T Sipple; Jayasri Srinivasan; Christopher P Ptak; Robert E Oswald; Linda M Nowak Journal: J Gen Physiol Date: 2019-01-08 Impact factor: 4.086