Samuel Demharter1,2, Bernhard Knapp3, Charlotte Deane4, Peter Minary2. 1. Biotech Research and Innovation Centre , University of Copenhagen , Copenhagen 2200 , Denmark. 2. Department of Computer Science , University of Oxford , Oxford OX1 3QD , United Kingdom. 3. Bioinformatics and Immunoinformatics Research Group, Department of Basic Sciences , International University of Catalonia , 08195 Barcelona , Spain. 4. Protein Informatics Group, Department of Statistics , University of Oxford , Oxford OX1 3LB , United Kingdom.
Abstract
MHC class II molecules bind peptides derived from extracellular proteins that have been ingested by antigen-presenting cells and display them to the immune system. Peptide loading occurs within the antigen-presenting cell and is facilitated by HLA-DM. HLA-DM stabilizes the open conformation of the MHCII binding groove when no peptide is bound. While a structure of the MHCII/HLA-DM complex exists, the mechanism of stabilization is still largely unknown. Here, we applied customized Natural Move Monte Carlo to investigate this interaction. We found a possible long-range mechanism that implicates the configuration of the membrane-proximal globular domains in stabilizing the open state of the empty MHCII binding groove.
MHC class II molecules bind peptides derived from extracellular proteins that have been ingested by antigen-presenting cells and display them to the immune system. Peptide loading occurs within the antigen-presenting cell and is facilitated by HLA-DM. HLA-DM stabilizes the open conformation of the MHCII binding groove when no peptide is bound. While a structure of the MHCII/HLA-DM complex exists, the mechanism of stabilization is still largely unknown. Here, we applied customized Natural Move Monte Carlo to investigate this interaction. We found a possible long-range mechanism that implicates the configuration of the membrane-proximal globular domains in stabilizing the open state of the empty MHCII binding groove.
The MHC class II complex
(MHCII) presents potentially harmful peptides
to the immune system.[1] The structure of
the peptide-loaded MHCII binding groove is well documented.[2] However, due to its dynamic and unstable nature
no structure has been solved for the peptide-free MHCII complex to
date;[3] when peptide is absent, MHCII complexes
rapidly take on an inactive peptide-averse state.[4] The peptide-exchange factor human leukocyte antigen DM
(HLA-DM) is known to stabilize the empty MHCII complex[5] and promote a peptide-receptive state.[6] A structure of HLA-DM in complex with MHCII has been published;[7] however, the mechanism by which HLA-DM stabilizes
the peptide-receptive state of the MHCII binding groove is still a
subject of debate.[8]Given that one
of the key binding sites for HLA-DM on MHCII includes
the β2 globular subunit[7,9] and that antibodies
detect peptide-induced structural changes in the β2 globular
subunit,[10] it was suggested that the HLA-DM
chaperoning mechanism involves the long-range transmission of structural
changes from the globular subunits to the binding groove (Figure ).[11] The hypothesis states that HLA-DM binding causes structural
changes in the membrane-proximal β2 subunit of MHCII that can
be propagated to the binding groove to modulate peptide binding.[10]
Figure 1
Schematic showing hypothesis of HLA-DM assisted MHC class
II binding-groove
stabilization. HLA-DM (blue) binds laterally to the N-terminal side
of the α1 helix and the two globular domains (α2 and β2
in surface representation) of MHC class II (chains A and B in dark
and light gray, respectively). The experimentally suggested hypothesis
states that HLA-DM acts through a long-range mechanism, stabilizing
the MHCII binding groove via the globular domains.
Schematic showing hypothesis of HLA-DM assisted MHC class
II binding-groove
stabilization. HLA-DM (blue) binds laterally to the N-terminal side
of the α1 helix and the two globular domains (α2 and β2
in surface representation) of MHC class II (chains A and B in dark
and light gray, respectively). The experimentally suggested hypothesis
states that HLA-DM acts through a long-range mechanism, stabilizing
the MHCII binding groove via the globular domains.We evaluated this experimentally suggested hypothesis
and investigated
the underpinning mechanistic details of the HLA-DM/MHCII (without
peptide) interaction with customized Natural Move Monte Carlo (cNMMC).[12] cNMMC is a protocol for hypothesis based modeling
using Natural Move Monte Carlo (NMMC),[13] an established molecular simulation method that has been applied
to investigate several biophysical research questions including receptor
signaling,[14] prediction of nucleosome occupancy,[15] energy contributions of epigenetic DNA marks,[16] RNA mutations,[17] and
refinement of projection images.[18] Importantly,
NMMC has previously been validated on the MHC class I complex. Coarse-grained
NMMC simulations, using a knowledge potential, showed high agreement
with experimental results (AROC = 0.85) in the prediction of peptide
binders and nonbinders.[19]Our results
suggest that conformational shifts in the MHCII globular
domains enable a larger range of motion in the two α-helices
lining the binding groove, thereby increasing the likelihood of binding-groove
collapse and occlusion of peptide binding. In follow-up simulations
we show that the peptide-chaperoning protein HLA-DM stabilizes the
interaction between the two MHCII globular domains, thereby promoting
the open state of the empty binding groove via an indirect long-range
mechanism.
Results
The Effect of HLA-DM on the MHCII Binding
Groove
HLA-DM
is known to catalyze the peptide exchange in MHCII molecules. It binds
laterally to the α1 region in the binding site and the α2
and β2 globular domains (+DM in Figure A) and stabilizes the peptide-receptive
form of the MHCII. The structural mechanism by which this stabilization
occurs is largely unknown.
Figure 2
HLA-DM stabilizes the open MHCII binding-groove
configuration indirectly
through the globular domains. A. -DM: The two globular
domains were allowed to move independently from each other. The xyz coordinate and rotation arrows indicate independent
translation and rotation; -DM*: The -DM data set excluding structures with detached globular domains. The
grayed out structures indicate MHCII complexes with compact globular
domains, which were excluded from this data set. The structures with
accompanying arrows showing detached globular domains indicate the
types of confirmations that were included in the data set; -DM**: The two globular domains were propagated as a rigid
body unit. The xyz coordinate and rotation arrow
together with the lock indicate joint movement; +DM: Simulation with independently moving globular domains in the presence
of HLA-DM. The MHCII complex is depicted in gray (chains A and B in
light and dark gray, respectively) and HLA-DM in blue. The membrane-distal
α1 and β1 domains are shown in cartoon, and the globular
domains α2 and β2 are shown in surface representation.
B. Top view of the MHCII binding groove. The two-headed arrow indicates
the position at which the binding-groove width was measured, and the
single-headed arrow shows the β1-1 kink. C. Distributions of
binding-groove widths. The solid green line shows data for simulations
in the absence of HLA-DM (-DM), revealing a bimodal
distribution. The dashed orange line shows a subset of the -DM data set filtered for states with compact globular domains
(-DM*). The dashed purple and pink lines show the
results for simulations where the globular domains were moved as a
rigid body unit (-DM**) and where HLA-DM was present
(+DM), respectively.
HLA-DM stabilizes the open MHCII binding-groove
configuration indirectly
through the globular domains. A. -DM: The two globular
domains were allowed to move independently from each other. The xyz coordinate and rotation arrows indicate independent
translation and rotation; -DM*: The -DM data set excluding structures with detached globular domains. The
grayed out structures indicate MHCII complexes with compact globular
domains, which were excluded from this data set. The structures with
accompanying arrows showing detached globular domains indicate the
types of confirmations that were included in the data set; -DM**: The two globular domains were propagated as a rigid
body unit. The xyz coordinate and rotation arrow
together with the lock indicate joint movement; +DM: Simulation with independently moving globular domains in the presence
of HLA-DM. The MHCII complex is depicted in gray (chains A and B in
light and dark gray, respectively) and HLA-DM in blue. The membrane-distal
α1 and β1 domains are shown in cartoon, and the globular
domains α2 and β2 are shown in surface representation.
B. Top view of the MHCII binding groove. The two-headed arrow indicates
the position at which the binding-groove width was measured, and the
single-headed arrow shows the β1-1 kink. C. Distributions of
binding-groove widths. The solid green line shows data for simulations
in the absence of HLA-DM (-DM), revealing a bimodal
distribution. The dashed orange line shows a subset of the -DM data set filtered for states with compact globular domains
(-DM*). The dashed purple and pink lines show the
results for simulations where the globular domains were moved as a
rigid body unit (-DM**) and whereHLA-DM was present
(+DM), respectively.Based on the experimentally suggested hypothesis (Figure ), we designed a
set of customized
Natural Moves to investigate a potential involvement of the MHCII
globular domains in the stabilization of the binding groove. In a
previous study we identified a set of NMMC parameters that led to
the collapse of the binding groove largely driven by the plasticity
of the β1-1 kink in the β1 helix.[12] Here, we used the same structure (PDB accession code: 4GBX - MHCII in complex
with HLA-DM) and NMMC parameters as a starting point for investigating
the mechanism underlying MHCII binding-groove stabilization. First,
we simulated the collapse of the binding groove by performing simulations
in the absence of HLA-DM. In a second set of simulations, we used
the same parameters and added the peptide-loading chaperone HLA-DM
to test its effect on the stability of the binding groove. While the
simulation without HLA-DM (-DM) showed a well-defined
bimodal distribution of binding-groove widths indicating the potential
for a collapse (leading to a peptide-averse state), the simulation
with HLA-DM (+DM) resulted in a single mode around
the open state of the binding groove (Figure C). Furthermore, the movement of the MHCII
globular domains was restricted by HLA-DM (Figure S1).To test whether the configuration of the globular
domains was linked
to the plasticity of the binding groove, we generated a subset of
the original simulation trajectories without HLA-DM (-DM) that excluded states with globular domains that had separated from
each other and the binding groove (distance between centers of mass
of globular domains α2 and β2 ≥
26 Å and nearest distance between the binding groove and the
globular domain ≥6 Å) (-DM*). These cutoffs
were chosen based on the distance distributions observed during simulation
(Figure S2). Figure S3 shows the distance between the binding groove and the globular
domain that was measured. Interestingly, the resulting conditional
distribution matched the binding-groove width distribution seen in
the simulation whereHLA-DM was present (+DM in Figure C).To confirm
this result, we designed a customized Natural Move simulation
in which the two globular domains α2 and β2 were grouped
(using original positions observed in the crystal structure) -DM**, thereby effectively preventing the separation of
the globular domains throughout the simulation (unlike in the -DM simulation, where the globular domains were allowed
to move independently). Grouping the globular domains was sufficient
to prevent the collapse of the binding groove in the absence of HLA-DM
as shown by the -DM** distribution in Figure C. The results closely matched
the distributions of the simulation whereHLA-DM was bound (+DM) and the subset of the simulation with freely moving
globular domains that only included interacting globular domains (-DM*).Figure shows that
the effect we discovered cannot be traced back to a simple interaction
between the top or bottom part of HLA-DM and MHCII. The complete structure
of HLA-DM is required for the stabilizing effect to be seen. Note
that the globular domains of MHCII are less mobile in the presence
of the bottom part of HLA-DM than in the presence of the top part
of HLA-DM. However, neither fully restricts the movement of the MHCII
globular domains in our simulations; this only happens in the presence
of the full HLA-DM structure. Note, we ran initial simulations of
the MHCII/HLA-DM complex with a mutated residue in the β-chain
globular domain (B:V186K), and while binding of the globular domain
was affected, the effect was not sufficient to reproduce the binding-groove
collapse (data not shown). A more detailed visualization of the HLA-DM/MHCII
complex is shown in Figure S4.
Figure 3
Full HLA-DM
structure is required for MHCII stabilization. The
MHCII binding-groove width distribution during simulation of MHCII
in complex with various parts of HLA-DM (no DM, top + bottom DM, top
DM, bottom DM) is shown.
Full HLA-DM
structure is required for MHCII stabilization. The
MHCII binding-groove width distribution during simulation of MHCII
in complex with various parts of HLA-DM (no DM, top + bottom DM, top
DM, bottom DM) is shown.This suggests a long-range mechanism that implicates the
role of
the MHCII globular domains in the modulation of the MHCII binding
groove (Figure ).
When the peptide-loading chaperone HLA-DM is bound, the MHCII globular
domains are kept in a compact configuration, and the binding groove
remains in an open state. In the absence of HLA-DM, the MHCII globular
domains are free to move, which allows increased movement of the β1
helix leading to an increased collapse of the binding groove.
Figure 4
Proposed HLA-DM
mechanism. Without HLA-DM, the globular domains
of the HLA-DR (MHCII) complex take on a less compact configuration,
loosening the connecting loop to the binding groove, thereby allowing
the β1 helix to collapse. In the presence of HLA-DM, the MHCII
globular domains remain in a compact configuration, applying a pulling
force on the loop connecting the β2 globular domain and the
β1 helix, thereby preventing binding-groove collapse.
Proposed HLA-DM
mechanism. Without HLA-DM, the globular domains
of the HLA-DR (MHCII) complex take on a less compact configuration,
loosening the connecting loop to the binding groove, thereby allowing
the β1 helix to collapse. In the presence of HLA-DM, the MHCII
globular domains remain in a compact configuration, applying a pulling
force on the loop connecting the β2 globular domain and the
β1 helix, thereby preventing binding-groove collapse.We tested the hypothesis that
binding-groove plasticity may be
linked to the configuration of the globular domains. We performed
the following simulations: 1. Simulation of MHCII in
the absence of HLA-DM with independently moving globular domains; 2. Simulation of MHCII in the presence of HLA-DM with independently
moving globular domains; and 3. Customized Natural Move
simulations of MHCII in the absence of HLA-DM, in which the globular
domains were propagated as a unified segment.In our initial
simulations without HLA-DM and independently moving
globular domains, the globular domains regularly visited structural
states, which showed increased occurrence of a narrowed binding groove
and coincidentally separated globular domains. We used customized
Natural Moves to investigate the importance of the globular domains
in the collapse of the binding groove. Using cNMMC, we propagated
the globular domains collectively rather than independently, which
prevented globular domain separation and binding-groove collapse.
When the simulation with independent globular domains (and no HLA-DM)
was filtered for states with compact globular domains, the proportion
of open binding-groove states was also significantly increased, suggesting
a dependency between the configuration of the globular domains and
the conformational state of the binding groove.The experimental
observations from the literature together with
our results suggest a mechanism where, in the absence of HLA-DM, the
MHCII globular domains change conformation, resulting in a long-range
effect which causes the binding groove to collapse. Specifically,
it seems that the β1-1 kink on the β1 helix plays a major
role in this plasticity. HLA-DM prevents this collapse indirectly
by restraining the globular domains in a compact conformation and
thereby stiffening the β1 helix and stabilizing the open binding
groove.In our simulations we found that HLA-DM modulates the
receptiveness of the MHC binding groove indirectly via a necessary
contact to the globular α2/β2 regions of the MHC. This
finding is supported by several lines of experimental evidence. Carven
et al. have used chemical labeling and mass spectrometry to characterize
residues that are involved in peptide-induced configurational changes
in the globular domains.[20] Furthermore,
studies comparing MHCII crystal structures have shown conformational
diversity in the globular domains, specifically rigid body motions
of the β2 domain of up to 15 degrees.[21,22]HLA-DM binds MHCII laterally, with the main interaction sites
being
at the N-terminal side of the α1 helix and on the two globular
domains,[7] distal from the structurally
labile β1 helix.[20]Several
groups have observed increased structural movement in the
β1 helix in simulations of empty MHCII molecules.[10−12,22,23] The question arises how HLA-DM may counteract this structural lability
if its binding site is on the opposite of the MHCII molecule.In 2004, Carven et al. generated four antibodies that detected
peptide-induced structural changes. Three of these conformation-sensitive
antibodies bound to an epitope on the β1 helix (β53-67),
and the fourth antibody, MEM-266, bound to the last five residues
on the β2 globular subunit.[10] As
the most important epitope residues are positioned in a linear contiguous
fashion and similar MEM-266 affinities were observed for the empty
protein and the corresponding epitope peptides, it was suggested that
the epitope was nonconformational. Therefore, selective antibody binding
was most likely regulated by configurational changes of the globular
domains rather than local residue rearrangements.In 2000, before
the first MHCII/HLA-DM structure was published,
Doebele et al. found a set of residues on MHC that, if mutated, led
to the disruption of DM activity. Among this set was a mutation in
the β2 globular domain (V186 K), which is distant from the binding
groove and is one of the sites that make up the epitope region for
MEM-266.Given this evidence Carven et al. suggested a HLA-DM
chaperoning
mechanism involving the long-range transmission of structural changes
from the globular subunits to the binding groove. Specifically, they
proposed that HLA-DM binding causes structural changes in the membrane-proximal
β2 subunit of MHCII that is propagated to the binding groove
to modulate peptide binding.[10]The
results presented in this study, that is the stabilization
of the MHCII binding groove via a long-range interaction involving
the globular domains of both MHCII and HLA-DM, corroborate the observations
described above. Furthermore, our results point toward a mechanism
that could explain how the stabilization takes place despite the main
site of interaction between HLA-DM and MHCII being at the opposite
end of the labile MHCII β-chain helix.
Conclusion
The biophysical mechanism, by which HLA-DM stabilizes the peptide-receptive
state of the MHCII binding groove, is a subject of debate. Experimental
results in the literature suggest that the mechanism involves long-range
structural changes that propagate from the membrane-proximal globular
subunits to the membrane-distal binding groove. In our Natural Move
Monte Carlo simulations we were able to reproduce the MHCII binding-groove
stabilization by HLA-DM. By running simulations with various structural
parts of HLA-DM, we have found that neither the globular domains nor
the membrane-distal part that interacts with the MHCII binding groove
stabilizes the MHCII binding groove in isolation. The full HLA-DM
structure was required to stabilize the MHCII globular domains and
by extension the MHCII binding groove. This result corroborates existing
hypotheses about the nonintuitive stabilization of the peptide-receptive
state of the MHCII binding groove.
Methods
Natural Move
Monte Carlo
In Natural Move Monte Carlo
(NMMC), the system is decomposed into a priori defined
structural segments or groups of segments, which are called regions.
The set of residues that are not part of segments constitutes the
molten zones. Within the current model (see below) a molten zone is
a continuous set of coarse-grained residues connecting adjacent segments
of the same molecular chain.Formally, all degrees of freedom, X, are partitioned into independent (X) and dependent (X) degrees of freedom (DoF). Here, X represents independent translational
and orientational arrangement of structural segments or regions (groups
of segments). In addition, X also contains the internal DoFs of segments, such as torsional
and bond angles. The independent motion of segments (e.g., within
one chain) may lead to chain breaks, which arerepaired using a chain
closure algorithm[24] that adjusts the position
of coarse-grained centers of molten zone residues by changing corresponding
torsional and bond angles, which are the dependent DoFs, X. In this way X are instantaneously adjusted (following
each proposed change in X) to facilitate exploration along X and simultaneously preserve the integrity of the
molecular chain(s) through chain closure(s).The basic principle
is that each new configuration during a proposal
step is obtained via a combined chain breakage closure algorithm.
This composite proposal kernel includes a stochastic proposal to update X followed by finding an optimal
(with respect to the new X) arrangement along X so that all chain breaks arerepaired. More details about
the method can be found in the following publication.[24]For the current model used, the exact definition
of independent X and
dependent X degrees
of freedom is described in
detail.[24] In addition, we provide an online
tutorial with movies (www.cs.ox.ac.uk/mosaics) that illustrates the independent degrees of freedom in each simulation.Note that the algorithm aims to sample the conformational space
along user defined independent degrees of freedom as described in
ref (12). Given this
initial choice, the method generates canonical distributions over
an effective energy surface. Since the proposal kernel is symmetrical,
we use classical Metropolis Monte Carlo, which satisfies detailed
balance, to sample the different states.
Customized Natural Move
Monte Carlo
Traditionally NMMC
is used to explore the conformational landscape along a particular
set of degrees of freedom chosen by the researcher. However, the initial
choice of degrees of freedom might not always be optimal. Additionally,
if the objective is to investigate the causality of functional motions,
it may be informative to perform NMMC simulations for a variety of
sets of degrees of freedom. NMMC allows for the modulation of translations
and rotations of segments as well as torsion and bend angles of bonds.
Thus, users can compare different sets of customized Natural Move
Monte Carlo (cNMMC) simulations to infer causal relationships in functional
motions. cNMMC was introduced in ref (12) as a practical framework for systematically
designing a set of said simulations that together are targeted at
probing a specific biological question. In this way the cNMMC approach
entails an ensemble of NMMC simulations each with a unique set of
degrees of freedom aimed at testing a specific hypothesis.
Practical
Implementation of the Decomposition
Natural
Move Monte Carlo requires the decomposition of the structure into
segments and flanking molten zones. The segments are propagated at
each MC iteration, and the molten zones serve to close the chain break.
Thus, the molten zones represent labile areas in the structure and
should be carefully chosen. In the MHCII structure, residues β53-68
on helix β1 are part of epitopes for conformation-sensitive
antibodies that are selective for the empty binding groove.[10,25] This region has been shown to undergo local structural changes by
CD spectroscopy.[10] MD simulations and comparison
of experimental MHCII structures revealed structural variability around
a sharp kink in this region.[11,22,23] Furthermore, we have shown using customized Nature Moves that this
region contributes largely to the collapse of the binding groove.
Given these observations, we introduced a molten zone at the N-terminal
kink of the β1 helix (β1-1 in Figure B), as well as at the regions flanking the
β1 helix.
The Model
The coarse-grained model
has three centers
per residue. For each residue, the three atoms chosen are the C, the
carbonyl oxygen, and a single side-chain atom that is the closest
to the center of mass of the side chain. The three center per residue
model inherits an interaction potential from previous work, a carefully
parametrized knowledge-based interaction potential[26] trained on 4500 known protein structures. Our model (the
current three center per residue model combined with the above interaction
potential) has been benchmarked to reliably describe the nativelike
properties of most known protein folds.[27]Our knowledge-based potential (similar to most statistical
potentials trained on experimental structures) implicitly incorporates
the effects of solvent. Furthermore, the current model (3-point per
residue coarse-grained description combined with the above-mentioned
knowledge-based interaction potential) has been shown to reproduce
functionally relevant and often experimentally seen molecular motions
in several applications on systems including molecular chaperonines,[18] diabodies,[14] and
even MHC complexes.[12,19]
Simulation Details
All simulations were carried out
with the MOSAICS software package.[28] All
distributions were plotted with matplotlib[29] and pandas[30] using a bandwidth of 0.1.
NMMC simulations were initiated from an X-ray structure of HLA-DR
(MHCII) in complex with HLA-DM at a resolution of 2.6 Å (PDB: 4GBX).[7] The peptide was removed, and the MHCII/HLA-DM complex was
equilibrated for 10,000 steps at 300 K. The structures were coarse-grained
using a 3-point per residue protein model.[27] The MHCII model was generated by removing the HLA-DM part of the
structure file and equilibrating for a further 10,000 iterations at
300 K. In order to ensure extensive conformational sampling, we performed
Parallel Tempering using six replicas at temperatures 300, 336, 376,
421, 472, and 529 K. We ran 15 independent repeats for each test case.
Each repeat was run for 6 × 1,000,000 Monte Carlo iterations
each, and the replica exchange rate was 0.1. The average acceptance
rate within replicas was 0.5 and 0.3 for MHCII and MHCII/HLA-DM simulations,
respectively. The average acceptance rate for jumps between replicas
was 0.16. All data were collected at a canonical temperature of 300
K. The average run time per simulation was 16 h (1 h equilibration,
15 h production) using individual Intel E5-2640v3 Haswell cores on
the ARC Oxford Supercomputer. Distances were calculated with MDAnalysis.[31]
Structural Distances
In the analysis
of our simulations
we define the binding-groove width as the distance between the centers
of mass of residues chain A:60-65 and chain B:65-70 (as defined by
Kumar et al.[32]). The distances between
the two globular domains α2 (A:84-182) and β2 (B:95-190)
were calculated between the residues closest to their respective centers
of mass. The distance between globular domain β2 and the binding
groove was calculated between the two residues on chain A and chain
B that were closest in the starting structure (A:29 and B:151, see Figure S3).
Authors: Gregory J Carven; Sriram Chitta; Ivan Hilgert; Mia M Rushe; Rick F Baggio; Michelle Palmer; Jaime E Arenas; Jack L Strominger; Vaclav Horejsi; Laura Santambrogio; Lawrence J Stern Journal: J Biol Chem Date: 2004-02-02 Impact factor: 5.157
Authors: Gijsbert M Grotenbreg; Melissa J Nicholson; Kevin D Fowler; Kathrin Wilbuer; Leah Octavio; Maxine Yang; Arup K Chakraborty; Hidde L Ploegh; Kai W Wucherpfennig Journal: J Biol Chem Date: 2007-05-24 Impact factor: 5.157
Authors: Konrad Krawczyk; Adelene Y L Sim; Bernhard Knapp; Charlotte M Deane; Peter Minary Journal: J Chem Inf Model Date: 2016-08-17 Impact factor: 4.956
Authors: Wouter Pos; Dhruv K Sethi; Melissa J Call; Monika-Sarah E D Schulze; Anne-Kathrin Anders; Jason Pyrdol; Kai W Wucherpfennig Journal: Cell Date: 2012-12-21 Impact factor: 41.582