Robert J Rawle1, Elizabeth R Webster2, Marta Jelen1, Peter M Kasson1,3, Steven G Boxer2. 1. Departments of Molecular Physiology and Biological Physics and of Biomedical Engineering, University of Virginia, Charlottesville, Virginia 22908, United States. 2. Department of Chemistry, Stanford University, Stanford, California 94305, United States. 3. Science for Life Laboratory, Department of Cell and Molecular Biology, Uppsala University, Uppsala, Sweden 75124.
Abstract
The recent spread of Zika virus stimulated extensive research on its structure, pathogenesis, and immunology, but mechanistic study of entry has lagged behind, in part due to the lack of a defined reconstituted system. Here, we report Zika membrane fusion measured using a platform that bypasses these barriers, enabling observation of single-virus fusion kinetics without receptor reconstitution. Surprisingly, target membrane binding and low pH are sufficient to trigger viral hemifusion to liposomes containing only neutral lipids. Second, although the extent of hemifusion strongly depends on pH, hemifusion rates are relatively insensitive to pH. Kinetic analysis shows that an off-pathway state is required to capture this pH-dependence and suggests this may be related to viral inactivation. Our surrogate-receptor approach thus yields new understanding of flaviviral entry mechanisms and should be applicable to many emerging viruses.
The recent spread of Zika virus stimulated extensive research on its structure, pathogenesis, and immunology, but mechanistic study of entry has lagged behind, in part due to the lack of a defined reconstituted system. Here, we report Zika membrane fusion measured using a platform that bypasses these barriers, enabling observation of single-virus fusion kinetics without receptor reconstitution. Surprisingly, target membrane binding and low pH are sufficient to trigger viral hemifusion to liposomes containing only neutral lipids. Second, although the extent of hemifusion strongly depends on pH, hemifusion rates are relatively insensitive to pH. Kinetic analysis shows that an off-pathway state is required to capture this pH-dependence and suggests this may be related to viral inactivation. Our surrogate-receptor approach thus yields new understanding of flaviviral entry mechanisms and should be applicable to many emerging viruses.
Zika virus, an enveloped flavivirus, has
recently emerged as a global health concern, causing febrile illness
and congenital abnormalities.[1−4] It is a positive-sense, single-stranded RNA virus
that is primarily transmitted to humans from Aedes mosquitos. Because Zika has only recently received much scientific
study, its entry and fusion processes remain largely uncharacterized
but are important both for scientific understanding and as possible
targets for therapeutic intervention.Currently, the entry and
fusion of Zika are mostly understood by analogy to closely related
flaviviruses such as dengue virus and West Nile virus. To infect a
host cell, these viruses first bind to a receptor on the host cell
surface. The virus is then internalized by endocytosis, and, as the
endosome matures, its internal pH drops. This triggers a dramatic
rearrangement in the viral E-proteins, which mediate fusion with the
endosomal membrane, allowing the viral RNA to enter the cell.[5−8] Several factors in addition to low pH, such as endosomal lipid composition
and the extent of viral maturity,[9−12] affect the fusion process and
may play a regulatory or triggering role for some or all flaviviruses.
The mechanism of fusion continues to be the subject of investigation,
and the level of detail at which fusion mechanisms are conserved among
flaviviruses is unknown.[13−15]Mechanistic studies of
Zika viral fusion thus have the potential to inform Zika biology as
well as shed light on the degree of mechanistic conservation among
flaviviruses. Critical questions include whether pH is sufficient
to trigger fusion or merely one of several required factors, the pH
range at which fusion occurs, and what other factors may be required
for efficient fusion. Single-virus studies on the fusion of Zika virus
to model membranes offer a means to probe these mechanisms in a controlled
fashion and selectively reconstitute host components. Although there
have been several receptors proposed for Zika virus (e.g., AXL), there
is little consensus as to which, if any, is the key receptor for binding
and what role it may play in triggering fusion.[16−20] While live-cell measurements can permit tracing of
individual virions through the entry process, precise measurement
of fusion conditions is challenging, and the ability to precisely
perturb these conditions even more so. We and others have measured
the fusion of infectious virus to synthetic target membranes, which
permits exquisite control over the timing of fusion triggering, target
membrane composition, and other soluble factors for fusion.[21−25] This approach enables richer mechanistic understanding, as evidenced
by a number of single virus binding and fusion studies, including
West Nile virus.[21,26−29] Similarly, single-virus fusion
kinetics yield a window into the fusion mechanism, in particular shedding
light on mechanistic heterogeneity and the family of reactions required
for fusion. This has been pursued fruitfully for other enveloped viruses[27,30−33] as well as nonviral systems.[34,35]Here, we use
an approach to single-virus measurement of Zika fusion that permits
deconvolution of receptor/membrane binding from fusion. We have previously
shown for influenza virus that tethering virions to target membranes
using complementary DNA–lipid hybrids in the absence of native
receptor can substitute for receptor binding.[30] In the case of influenza, where pH is the only trigger for fusion,
we observed no measurable difference between the fusion (lipid mixing)
kinetics of influenza bound by DNA–lipids or by its native
receptor. We now leverage this approach to study the fusion of Zika
virus, where a clear cellular receptor is not known. The driving hypothesis
of our work is that if DNA–lipid tethering of Zika virus results
in pH-triggered fusion, the fusion mechanisms will be at least informative
of the mechanisms of fusion following receptor-mediated binding if
not identical to those mechanisms. We show that fusion can indeed
be triggered by pH alone and that negatively charged lipids are not
required for Zika fusion. Our data suggest that if the pH range of
fusion is considered alone, Zika virus hemifusion could occur in early
endosomes and hemifusion efficiency would be further enhanced as the
endosome matures. Additionally, we observe that while the efficiency
of fusion is pH-sensitive, overall rates of fusion are relatively
insensitive to pH (although there is a shift from rates at pH ∼6
to pH ∼5, which we discuss). We use kinetic modeling to analyze
these results and demonstrate that an off-pathway state is required
to reproduce our waiting-time distributions in any simple kinetic
model. This off-pathway state represents one form of viral inactivation
and is thus an important consideration for design and evaluation of
fusion inhibitors.
Results and Discussion
Single-virus
measurements of Zika fusion kinetics via fluorescence microscopy require
specifically labeled virus bound to target membranes. We performed
this using virus labeled with a self-quenched concentration of Texas
Red-DHPE bound to vesicles using DNA–lipid conjugates as schematized
in Figure and described
in the Materials and Methods. Specific labeling
was confirmed via immunofluorescence and immunoblotting (Figures S1 and S2); approximately 65% of fluorescently
labeled particles were immunopositive for Zika E-protein. To examine
the effect of labeling on viral integrity, labeled Zika virions were
also confirmed via RT-qPCR to contain viral RNA (SI Appendix, Section 1.8), indicating that the labeling process
did not grossly disrupt virions. Binding of labeled Zika virions to
target vesicles immobilized within a microfluidic flow cell was highly
specific, as negligible binding was observed when noncomplementary
DNA sequences were used (Figure S4).
Figure 1
Schema of single
virus fusion assay. Zika virus displays a low number of DNA–lipids
and is fluorescently labeled with a self-quenched concentration of
dye-labeled lipid (light pink). The target vesicles are tethered to
a DNA-functionalized glass coverslip inside a microfluidic device
by DNA–lipid hybridization (teal, sequence B–B′
orthogonal to purple DNA strands). Hybridization of viral and target
DNA–lipids (purple, Sequence A–A′) binds the
virus to the vesicle. Low pH buffer is exchanged into the microfluidic
device to trigger fusion, which is observed by fluorescence dequenching
due to lipid mixing between virus and target.
Schema of single
virus fusion assay. Zika virus displays a low number of DNA–lipids
and is fluorescently labeled with a self-quenched concentration of
dye-labeled lipid (light pink). The target vesicles are tethered to
a DNA-functionalized glass coverslip inside a microfluidic device
by DNA–lipid hybridization (teal, sequence B–B′
orthogonal to purple DNA strands). Hybridization of viral and target
DNA–lipids (purple, Sequence A–A′) binds the
virus to the vesicle. Low pH buffer is exchanged into the microfluidic
device to trigger fusion, which is observed by fluorescence dequenching
due to lipid mixing between virus and target.Single-virus Zika fusion kinetics were measured by triggering
fusion using a low-pH buffer exchange over a 1–2 s interval,
calibrated using pH-dependent fluorescence of target vesicles containing
Oregon Green dye. For each labeled virion, the waiting time between
pH drop and the onset of lipid mixing (a marker of hemifusion as lipid-conjugated
dye is transferred from virus to vesicle and thus diluted) or, conversely,
a failure to achieve lipid mixing was recorded. Representative images
and fusion traces are shown in Figure . Waiting times for many virions were then compiled
into a cumulative distribution function (CDF) (Figure A,B). The shape and time scale of the CDF
contain information about the kinetically resolvable steps in the
hemifusion process, which can be examined by kinetic modeling. CDFs
are preferred over histograms to present waiting time data because
they do not require binning time data, which can produce artifacts.[36]
Figure 2
Single-virus fusion observed via fluorescence dequenching.
(a) Example fluorescence micrographs of individual Zika virions (colored
spots) bound to target vesicles (not visualized). At t = 0 (top) the virions’ fluorescence is self-quenched but
detectable as a dim spot. After low pH buffer exchange, 2 of 3 particles
in the field of view exhibit dequenching due to lipid mixing after
100 s (bottom). (b) The fluorescence intensity trace of the virion
boxed in A shows a sudden jump to higher fluorescence due to lipid
mixing followed by photobleaching. The hemifusion wait time is defined
as the time between pH drop and the onset of lipid mixing.
Figure 3
Zika virus hemifusion efficiency is sensitive to pH but
rates are not. Plotted are cumulative distribution functions compiled
from single-virus lipid-mixing wait times collected at different pH
values and either normalized to fraction of total E-protein-positive
particles (a) or normalized by the maximum observed fraction of lipid
mixing at each pH value (b). Across the pH range, efficiency changes
∼3 fold: 333/1748 particles at pH 4.6, 145/1514 particles at
pH 5.5, 95/1346 particles at pH 5.8, 186/2447 particles at pH 6.1,
68/1447 particles at pH 6.6, and 63/1145 particles at pH 6.9. Kinetic
data were compiled from 29 independent fusion streams and replicated
with an independent viral preparation. Fraction of total E-protein-positive
particles was calculated using mean values measured via immunofluorescence
assay (IFA) as described in Supporting Information.
Single-virus fusion observed via fluorescence dequenching.
(a) Example fluorescence micrographs of individual Zika virions (colored
spots) bound to target vesicles (not visualized). At t = 0 (top) the virions’ fluorescence is self-quenched but
detectable as a dim spot. After low pH buffer exchange, 2 of 3 particles
in the field of view exhibit dequenching due to lipid mixing after
100 s (bottom). (b) The fluorescence intensity trace of the virion
boxed in A shows a sudden jump to higher fluorescence due to lipid
mixing followed by photobleaching. The hemifusion wait time is defined
as the time between pH drop and the onset of lipid mixing.Zika virus hemifusion efficiency is sensitive to pH but
rates are not. Plotted are cumulative distribution functions compiled
from single-virus lipid-mixing wait times collected at different pH
values and either normalized to fraction of total E-protein-positive
particles (a) or normalized by the maximum observed fraction of lipid
mixing at each pH value (b). Across the pH range, efficiency changes
∼3 fold: 333/1748 particles at pH 4.6, 145/1514 particles at
pH 5.5, 95/1346 particles at pH 5.8, 186/2447 particles at pH 6.1,
68/1447 particles at pH 6.6, and 63/1145 particles at pH 6.9. Kinetic
data were compiled from 29 independent fusion streams and replicated
with an independent viral preparation. Fraction of total E-protein-positive
particles was calculated using mean values measured via immunofluorescence
assay (IFA) as described in Supporting Information.To examine the role of pH in Zika
virus fusion, we performed single virus lipid mixing experiments across
a range of pH values designed to mimic endosomal pH values through
most of the endocytic pathway (Figure A,B). We observed lipid mixing across the entire range
of pH values tested, suggesting that the pH becomes permissive for
Zika virions quite early during endosomal maturation and continues
through late endosome to lysosome maturation. From pH 6.9 to pH 4.6,
hemifusion efficiency increased approximately 3-fold in a roughly
linear fashion (Figure A). The maximum efficiency of Zika viruslipid mixing is comparable
to similar single virus fusion experiments with West Nile virus.[26] By way of comparison, dengue virus fusion largely
occurs in late endosomes, although this may be determined by lipidic
factors.[12,25,37] We hypothesize
that negatively charged lipids, commonly found in late endosomes,
function by either promoting viral attachment or enhancing an already
fusion-competent virus; however, further work is necessary to explore
the effect of lipid composition on fusion kinetics of Zika virus.
While our data do not eliminate the possibility of additional cofactors
regulating or enhancing Zika fusion within the endosome, low pH is
sufficient to trigger lipid mixing events when Zika virus is bound
to model membranes. We also observed a low (∼2–3%) efficiency
of lipid mixing events at pH 7.4 that was significantly less than
all lower pH values (p < 0.001 minimum) (Figure S6). This may suggest a low but nonzero
probability of fusion at neutral pH if the virion is bound near a
target membrane, which is further described in the Supporting Information (SI Appendix, section 2.1). As a control,
when vesicles are tethered instead of virus, no fusion events are
observed within the pH range of 7.4–4.6, and thus this behavior
is specific to the presence of Zika virus.In contrast to hemifusion
efficiencies, hemifusion rates were relatively independent of pH (Figure B). Rates of lipid
mixing increase slightly at lower pH values, but this effect was small
compared to the magnitude of pH change: over a range where [H+] varied 200-fold, the t1/2 for
lipid mixing varied by no more than 2-fold. Therefore, while low pH
is sufficient to trigger Zika virus, the rates of lipid mixing are
largely insensitive to pH. Prior studies on other flaviviruses have
shown that E-protein activation is pH sensitive.[26,38−43] Our data would indicate that such an activation step, although potentially
pH-driven, is not rate-limiting for Zika fusion at pH < 5.8. As
discussed below, this observation provides important constraints to
the kinetic mechanism of fusion.
Kinetic Modeling of Zika Virus Hemifusion
Data Suggests an Off-Pathway State
To analyze the mechanistic
implications of our measurements of Zika hemifusion, we fit a series
of kinetic models to the pH-dependent hemifusion data. We begin with
simple models from chemical kinetics that assume well-mixed states
with Markovian behavior; models that explicitly treat spatial patterns
of fusion protein activation will be discussed later. These simple
models assume that the underlying mechanism of fusion is conserved
in pH-triggered fusion. It is apparent from gross examination of the
waiting-time distributions (Figure ) that overall lipid-mixing rates are roughly independent
of pH at low pH but slower at high pH. This behavior requires at least
two kinetic steps in a minimal model (1) a pH-independent step that
is rate-limiting at low pH values, and (2) a pH-dependent step that
is rate-limiting at higher pH values (5.8–7.4). This then leads
to the following two-step minimal mechanism:where B denotes bound virus, A denotes pH-activated virus in the
membrane-bound state, and F denotes hemifused virus. For clarity we
omit the state of the virus prior to membrane binding, as our experimental
observation begins with virus bound to the target vesicle prior to
pH drop. Therefore, we treat state B as the starting state of all
viruses upon target binding. The final step leading to state F is
treated as irreversible and is assigned as the pH-independent step.
The pH-dependent step, state B to A, is treated as reversible, but kAB ≪ kBA [H+] at all pH values tested, or a lag phase would have been
observed in the CDF data. The pH-dependent transition has been postulated
to be related to the protonation of key histidines leading to a conformational
shift.[40,43] The rate constant of the pH-independent
step, kAF, is estimated at 0.02 s–1 by approximating the CDF at pH 4.6 (where the pH-independent
step should be rate-limiting) as a single exponential and solving
the resulting equation.This two-step mechanism can reasonably
describe the hemifusion rates alone (Figure S7), but cannot successfully fit both rates and hemifusion efficiencies
(Figure and Figure S12). Indeed, any linear mechanism of
this form cannot fit both the observed rates and efficiencies, even
if additional states are added (compare Figure S12 and Figures S7–S9). A linear mechanism can only
produce an efficiency less than one by generating kinetic curves that
have not yet plateaued at the end of the experiment (Figure S12 and Figure S7). This agrees poorly with the observed
CDFs as well as validation experiments where we extended the measurement
window and did not measure a substantial increase in efficiency.
Figure 4
An off-pathway
model is necessary to capture pH-dependent fusion kinetics. Plotted
in panels A–B are lipid-mixing kinetic curves calculated from
a linear model (a) and an off-pathway model (b) in thin lines, compared
to observed single-virus fusion data at multiple pH values (thick
lines). Kinetics are further visualized by normalizing all efficiencies
to one (c and e for linear and off-pathway models), and efficiencies
are estimated as the extent of lipid mixing at the end of the experiment
(d, f). The linear model reproduces the lipid-mixing efficiency trends
but does so at the expense of curve shape. The best-fit rate constants
were kBA = 5.4 × 104 M–1 s–1, kBO = 6.0 × 10–3 s–1, kAB = 0.29 s–1, kAF = 0.088 s–1, and kOB = 1.3 × 10–4 s–1.
An off-pathway
model is necessary to capture pH-dependent fusion kinetics. Plotted
in panels A–B are lipid-mixing kinetic curves calculated from
a linear model (a) and an off-pathway model (b) in thin lines, compared
to observed single-virus fusion data at multiple pH values (thick
lines). Kinetics are further visualized by normalizing all efficiencies
to one (c and e for linear and off-pathway models), and efficiencies
are estimated as the extent of lipid mixing at the end of the experiment
(d, f). The linear model reproduces the lipid-mixing efficiency trends
but does so at the expense of curve shape. The best-fit rate constants
were kBA = 5.4 × 104 M–1 s–1, kBO = 6.0 × 10–3 s–1, kAB = 0.29 s–1, kAF = 0.088 s–1, and kOB = 1.3 × 10–4 s–1.In order to capture both the observed
rates and efficiency data, we found it necessary to include an off-pathway
state in the reaction mechanism (eq ). In this case, the on-pathway steps largely govern
the rates, but partitioning between the on- and off-pathway states
determines the final efficiencies.Rate constants for conversion to and from the off-pathway
state O were estimated as follows. In this model, at pH values where kBA [H+] ≫ kBO, the relative efficiency approaches 1; conversely,
when kBA [H+] ≪ kBO, the efficiency approaches 0. When the two
are equal, the final efficiency is 0.5. By roughly treating our efficiency
data (extents from Figure A) as linear with respect to pH, we estimated the off-pathway
state should be half populated around pH 5.7 (Figure S11). Consequently, we set kBO = kBA × 10–5.7. Because our efficiency data is pH-dependent, the off-pathway state
must occur in competition with the pH-dependent step; otherwise no
pH dependence would be observed. For the same reason, transition rates
to the off-pathway state also cannot be first-order with respect to
[H+]. Our initial analyses approximate conversion to the
off-pathway state as irreversible; however this model does not rule
out possibility for a slow return from the off-pathway state. Indeed,
unconstrained fits presented in Figure show 0 < kOB ≪ kBO. As noted above, state B is assumed to be
the starting state of the model following virus binding. The off-pathway
state depends on close proximity to a target membrane; otherwise,
the native state of the virus prior to membrane binding would largely
be in this off-pathway state and fusion would not be observed.Using the model in eq , we performed a one parameter fit to our lipid mixing data, only
allowing kBA to vary (Figure S12). Despite the simplified nature of this model,
we found better agreement with the general features of our data—pH-dependent
efficiencies with only minimal change in hemifusion rates.However,
the lipid mixing efficiencies obtained via this model were essentially
linear with respect to pH and approached zero at high pH. In contrast,
the observed efficiencies approached a limiting value of 2–3%
at pH 7.4. As low pH has been shown to be necessary for efficient
infection by Zika virus,[44] we further concentrated
on the pH-dependent lipid mixing process and corrected the cumulative
distribution functions at all other pH values by subtracting the pH
7.4 CDF (Figure S13). Using these corrected
lipid-mixing curves, we performed fits of the models in eqs and 2, allowing
all parameters to vary freely fitting all pH values simultaneously.
We observed that an off-pathway model was still required (Figure ) and that the background
subtraction improved the fitted efficiencies (compare Figure S12 and Figure ). This suggests that an off-pathway state
is required to fit our lipid mixing data with any simple kinetic model.
Cellular Automaton Models of Fusion Kinetics
Because many
viral fusion processes are known to require multiple fusion proteins,
cellular automaton models have been developed to incorporate protein
spatial arrangement and activation into the analysis of single-virus
fusion traces.[26,33,45] These models also incorporate structural and biochemical information
to hypothesize the molecular identities of intermediate states in
the kinetic schemes employed. We therefore implemented a cellular
automaton model that was previously used to analyze West Nile virus
fusion,[26] consisting of four structural
states in a linear reaction scheme, and used it to analyze our pH-dependent
Zika virus fusion data in a fashion analogous to the simpler models
above.To determine whether the geometrical constraints in the
simulation model could compensate for the requirement of an off-pathway
state in the simple kinetic model (eq ), we implemented a number of kinetic schemes within
the cellular automaton framework and fit them to our data. Parameterization
of the model is described in the Supporting Information (SI Appendix, Section S.3) and was performed analogously to
that previously reported for West Nile virus, but with careful treatment
of pH pre-equilibration for multi-pH experiments. None of the linear
models tested were able to fit the Zika virus fusion data (Figures S14 and S15). However, addition of an
off-pathway state in the cellular automaton model (Figure S15) analogous to eq above resulted in a fit approximately similar in quality
to the best-fit parameters for eq . Whether a simple or more complex kinetic scheme is
used, we conclude that an off-pathway state is needed to capture both
the efficiency and rates of Zika virus hemifusion as pH is varied.According to the structural hypotheses encoded in prior models
of West Nile virus,[26] our related model
for Zika suggests that E-protein monomers could adopt an off-pathway
conformation following insertion into the target membrane. This transition
is either slowly reversible or irreversible on the time-scales of
fusion. There are currently insufficient biochemical data on Zika
virus to definitively assign structural identities to the states in
our model, so this remains speculation. If we accept prior biochemical
analyses and hypotheses regarding related viruses, this off-pathway
state would be closely related to viral inactivation, although our
model requires the off-pathway state to depend on the presence of
target membranes and thus may be distinct from additional slow inactivation
of flaviviruses in solution.[46,47]Finally, we note
that both the simple kinetic and cellular automaton models have a
similar categorical shortcoming: They both predict that lipid-mixing
efficiency should be very sensitive to the time delay between virus
binding to the target membrane and pH drop, which we do not observe.
In our experimental data, viruses bound to target membranes showed
similar kinetic behavior whether bound for <10 or >20 min prior
to the pH drop (Figure S16). This indicates
that, although an off-pathway state is required, neither model is
complete, and suggests an avenue for follow-up investigation.
Conclusion
Using DNA–lipids as surrogate viral receptors permits the
study of Zika virus fusion mechanisms distinct from viral binding
and even without definitive identification of the natural receptor.
Measuring single-virus fusion events in this manner, we have established
that pH is sufficient to trigger fusion of prebound virus to synthetic
target membranes. Viral hemifusion can occur in a pH range consistent
with early endosomes but increases in efficiency at lower pH values.
This suggests that the pH of late endosomes and lysosomes is also
compatible with Zika viral fusion, although other factors in different
endocytic compartments such as lipid composition changes and protease
activity may act to promote or inhibit fusion in different compartments.
Prior work has tracked dengue and West Nile virions trafficking in
live cells and proposed that those viruses fuse in late endosomes,[12,25,37,48] and this is likely the case for Zika as well.Strikingly,
the rates of Zika hemifusion were largely insensitive to pH, suggesting
that the rate-limiting step of hemifusion must be pH-independent below
approximately pH 6. This finding implies that conformational extension
of the viral E-protein to permit fusion, demonstrated to be a pH-dependent
process for closely related flaviviruses,[26,38,49,50] is not rate-limiting
in this pH range. We have deliberately avoided assigning specific
structural features to states in our kinetic models, but our modified
implementation of prior cellular automaton models used for West Nile
data to fit Zika viral fusion kinetics raises the hypothesis that
the off-pathway state we detect in Zika fusion may occur after E-protein
extension and insertion into the target membrane. Speculatively, this
could represent an aggregation, misfolding, or similar state of the E-protein
which contributes to inactivation.In addition to low pH, other
factors have been implicated in regulating flavivirus fusion, including
endosomal lipid composition, temperature, and extent of viral maturation.[9,12] Our results suggest that pH is sufficient to trigger Zika virus
fusion, but they do not exclude the possibility of other endosomal
factors influencing the fusion process or enhancing fusion efficiency.
Our single virus fusion platform enables future examination of how
these and other factors affect Zika virus fusion. We anticipate that
this platform using DNA–lipids as surrogate receptors will
also facilitate the study of single-virus fusion by other enveloped
viruses with unknown or difficult-to-isolate native receptors.
Materials
and Methods
Materials
Dioleoylphosphatidylethanolamine (DOPE),
palmitoyl oleoylphosphatidylcholine (POPC), and cholesterol were purchased
from Avanti Polar Lipids (Alabaster, AL). Texas Red-1,2-dihexadecanoyl-sn-glycero-3-phosphoethanolamine (TR-DHPE), Oregon Green-1,2-dihexadecanoyl-sn-glycero-3-phosphoethanolamine (OG-DHPE), goat anti-mouse
IgG (H + L) secondary antibody, Alexa Fluor 488 and anti-flavivirus
group antigen, and clone: D1-4G2-4-15, EMD Millipore were purchased
from Thermo Fisher Scientific (Waltham, MA). IRDye 680RD goat anti-mouse
IgG (H + L) 0.5 mg/mL was generously supplied by the Bertozzi lab
(Stanford University). PCR primers were ordered from the Stanford
PAN Facility, (SI Appendix, Table S2).
Chloroform, methanol, and buffer salts were obtained from Fisher Scientific
(Pittsburgh, PA) and Sigma-Aldrich (St. Louis, MO). 11-Azidoundecyltrimethoxysilane
was obtained from Sikemia (Clapiers, France). Polydimethylsiloxane
(PDMS) was obtained from Ellsworth Adhesives (Hayward, CA). Tridecafluoro-1,1,2,2-tetrahydrooctyltrichlorosilane
was obtained from Gelest (Morrisville, PA). 1,1′,1″-Tris(1H-1,2,3-triazol-4-yl-1-acetic acid ethyl ester) trimethylamine
(TTMA) ligand was a generous gift from Professor Christopher Chidsey
at Stanford University. Ethynyl phosphonic acid was synthesized as
previously described.[51] Zika virus is a
BSL-2 agent and was handled following an approved administrative biosafety
panel protocol at Stanford University. No other unexpected or unusually
high safety hazards were encountered with this work.
Buffers
The following buffers were used. Reaction buffer (RB) = 10 mM NaH2PO4, 90 mM sodium citrate, 150 mM NaCl, pH 7.4.
Fusion buffer (FB) = 10 mM NaH2PO4, 90 mM sodium
citrate, 150 mM NaCl, pH as indicated. HB buffer = 20 mM Hepes, 150
mM NaCl, pH 7.2. sucrose cushion = 20% m/v sucrose, 20 mM Hepes, 150
mM NaCl, pH 7.3. We found it necessary to charcoal filter our sucrose
solutions, which contained contaminant green fluorescence present
from the manufacturer and which otherwise made it impossible to perform
our single-molecule DNA–lipid incorporation measurements. As
a cautionary note to other researchers, this charcoal filtration can
substantially alter the pH of the sucrose cushion, unless it is appropriately
buffered.
Microscopy
All epifluorescence micrographs and videos
were acquired with a Nikon Ti-U microscope using a 100× oil immersion
objective, NA = 1.49 (Nikon Instruments, Melville, NY), with a Spectra-X
LED Light Engine (Lumencor, Beaverton, OR) as an excitation light
source, and additional excitation/emission filter wheels (SI Appendix, Supporting Methods S1.9). Images
were recorded with an Andor iXon 897 EMCCD camera (Andor Technologies,
Belfast, UK) using 16-bit image settings and were captured with Metamorph
software (Molecular Devices, Sunnyvale, CA). See Supporting Information (SI Appendix) for additional microscope
details.
Viral Growth
Zika Virus (DAKAR41524) was grown in Vero
cells according to an adaptation of a standard protocol for dengue
virus.[52] Cells at approximately 80% confluence
were inoculated at a multiplicity of infection of approximately 0.05,
grown in DMEM media with 2% fetal bovine serum, and the supernatant
was harvested at 96 and 120 h after incubation in a tissue culture
incubator at 37 °C, 5% CO2. Gross cellular debris
was removed by centrifugation at 4000 rcf, 4 °C for 10 min, and
the sample was concentrated 20× by centrifugation in 30 kDa-cutoff
spin concentrators and frozen at −80 °C until purification.
We observed that this protocol maintained viral infectivity better
than freezing unconcentrated supernatant in 23% fetal bovine serum
until purification.
Viral Purification and Labeling
Zika virus was thawed on ice overnight before ultracentrifugation
through a 20% sucrose cushion at 100000g for 3 h
at 4 °C. The supernatant was discarded, and the pellet was resuspended
by extensive pipetting in 100 μL of HB. To prepare the dye labeling
solution, a 400 μL solution of 13.5 μM Tx-Red DHPE in
HB with 2.5% ethanol was sonicated at 55 °C for 20 min then cooled
to room temperature. We found it necessary to heat/sonicate the dye
labeling solution prior to virus addition. This dispersed dye aggregates
that would otherwise be copurified with viral particles. The resuspended
virus was added to the dye solution (yielding a 10 μM Tx-Red
DHPE solution) and gently rocked at 25 °C for 2 h. To purify
away free dye, the labeled virus mixture underwent ultracentrifugation
through a 20% sucrose cushion at 100000g for 3 h
at 4 °C. The pellet was resuspended in fresh 100 μL HB.
This labeled virus suspension was stored at 4 °C and used in
lipid mixing assays within several days. A self-quenching concentration
of dye is required to accurately quantitate lipid mixing between virus
and 100 nm vesicles. This labeling procedure is similar to those we
and others have used to label other enveloped viruses, and the dye
concentrations used in these experiments are lower than those previously
found not to perturb West Nile and Kunjin virus infectivity.[26] Additionally, a 2-fold increase in the TR-DHPE
dye added did not alter the measured lipid-mixing efficiency (Figure S5).
DNA–Lipid Incorporation
into Zika Virions
The number of fluorescently labeled particles
was estimated by adsorption of a fixed volume of viral suspension
to a cleaned glass coverslip and counted using fluorescence microscopy.
DNA–lipids were added at a ratio of 10 μM DNA–lipid
to an estimated 1 pM of viral particles and allowed to incubate for
30 min at 24 °C to ensure all virions incorporated DNA–lipid.
Single-step photobleaching was performed on particles with DNA–lipids
conjugated to Alexa 488 (Sequence X, Table S1) to determine the number of DNA–lipids incorporated into
each particle. The median number of DNA–lipids per virion was
two (Figure S3). DNA sequence A and A′
were utilized for viral binding and fusion because they increased
tethering speed and density of bound virions per field of view (FOV).
The increased binding speed of DNA sequence A and A′ as compared
to B and B′ is likely a result of the former being a nonfully
overlapping sequence, which leads to faster tethering as characterized
in earlier work.[34]
Lipid-Mixing Assay
Lipid-mixing assays were performed as previously described[30] and (Figure ). In brief, target membranes, ∼100 nm diameter
lipid vesicles displaying DNA–lipid sequences A′ and
B (SI Table 1), were tethered to glass
slides functionalized with sequence B′ inside of a microfluidic
flow cell in the presence of RB. Excess vesicles were rinsed from
the flow cell with RB. An estimated 10 pmol of labeled virions containing
DNA-lipid sequence A was added to the flow cell, and the cell was
then rinsed with RB after 2–5 min to remove excess unbound
virus. Fluorescence microscopy was used to collect a stream of images
for 1200 frames at a frame rate of 3.47 frames/s. After the start
of the stream, low pH buffer (FB pH 4.6–6.9) was immediately
exchanged into the chamber and the flow was started. Vesicles with
a pH indicator (2 mol % OG-DHPE) were used to calibrate the exchange
time of the low pH buffer (FB pH 5.1) (1–2 s).[30] The time between introduction of low pH to the field of
view (FOV) and dequenching events was then analyzed using Matlab (source
code available from https://github.com/kassonlab).
Kinetic Modeling
Construction and fitting of kinetic
models to the lipid mixing data were performed using Matlab and Python
code available from https://github.com/kassonlab. For each kinetic model, matrix exponentials were used to solve
the system of coupled ordinary differential equations and calculate
the fraction of virions that have undergone lipid mixing at discrete
time points between 0 and 340 s, corresponding to the cumulative distribution
function (CDF) curves compiled from our experimental data at each
waiting time after pH drop (t = 0). Additionally,
to account for the time period between virus binding to target vesicles
and pH drop (∼10 min), the kinetic model was run for 10 min
at pH 7.4, and this was used as the starting state at t = 0. All viruses were defined to be in the first state at t = −10 min (State B in the scheme shown in eq ).Kinetic model
parameters were fit to the data across all pH values simultaneously
using a maximum-likelihood procedure as follows. The probability density
function (PDF) for lipid mixing at a particular pH is expressed aswhere k is the set of rate constants in the model, π is the hemifusion
efficiency, x is the hemifusion wait
time of a virus that underwent lipid mixing, xnot is a virus observed not to undergo lipid mixing, and fhemi is the
PDF of hemifusion wait times. fhemi was calculated as the numerical derivative
of the solution to the kinetic master equation. This then leads to
the log likelihood expression:where xhemi is the experimentally observed wait time of an individual
virus, Nhemi is the number of viruses
experimentally observed to undergo lipid mixing, and Nnot is the number of viruses that did not undergo lipid
mixing. Fitting is then performed by minimizing the negative log likelihood
expression across all experimentally measured pH values, written aswhere Ntot is the total number of viruses analyzed at a particular
pH value.
Authors: Richard J Kuhn; Wei Zhang; Michael G Rossmann; Sergei V Pletnev; Jeroen Corver; Edith Lenches; Christopher T Jones; Suchetana Mukhopadhyay; Paul R Chipman; Ellen G Strauss; Timothy S Baker; James H Strauss Journal: Cell Date: 2002-03-08 Impact factor: 41.582
Authors: Ryuta Kanai; Kalipada Kar; Karen Anthony; L Hannah Gould; Michel Ledizet; Erol Fikrig; Wayne A Marasco; Raymond A Koski; Yorgo Modis Journal: J Virol Date: 2006-08-30 Impact factor: 5.103
Authors: Gregory B Melikyan; Richard J O Barnard; Levon G Abrahamyan; Walther Mothes; John A T Young Journal: Proc Natl Acad Sci U S A Date: 2005-06-03 Impact factor: 11.205
Authors: Stéphane Bressanelli; Karin Stiasny; Steven L Allison; Enrico A Stura; Stéphane Duquerroy; Julien Lescar; Franz X Heinz; Félix A Rey Journal: EMBO J Date: 2004-02-12 Impact factor: 11.598
Authors: Corleone S Delaveris; Elizabeth R Webster; Steven M Banik; Steven G Boxer; Carolyn R Bertozzi Journal: Proc Natl Acad Sci U S A Date: 2020-05-26 Impact factor: 11.205