The ability to measure mechanics and forces in biological nanostructures, such as DNA, proteins and cells, is of great importance as a means to analyze biomolecular systems. However, current force detection methods often require specialized instrumentation. Here, we present a novel and versatile method to quantify tension in molecular systems locally and in real time, using intercalated DNA fluorescence. This approach can report forces over a range of at least ∼0.5-65 pN with a resolution of 1-3 pN, using commercially available intercalating dyes and a general-purpose fluorescence microscope. We demonstrate that the method can be easily implemented to report double-stranded (ds)DNA tension in any single-molecule assay that is compatible with fluorescence microscopy. This is particularly useful for multiplexed techniques, where measuring applied force in parallel is technically challenging. Moreover, tension measurements based on local dye binding offer the unique opportunity to determine how an applied force is distributed locally within biomolecular structures. Exploiting this, we apply our method to quantify the position-dependent force profile along the length of flow-stretched DNA and reveal that stretched and entwined DNA molecules-mimicking catenated DNA structures in vivo-display transient DNA-DNA interactions. The method reported here has obvious and broad applications for the study of DNA and DNA-protein interactions. Additionally, we propose that it could be employed to measure forces in any system to which dsDNA can be tethered, for applications including protein unfolding, chromosome mechanics, cell motility, and DNA nanomachines.
The ability to measure mechanics and forces in biological nanostructures, such as DNA, proteins and cells, is of great importance as a means to analyze biomolecular systems. However, current force detection methods often require specialized instrumentation. Here, we present a novel and versatile method to quantify tension in molecular systems locally and in real time, using intercalated DNA fluorescence. This approach can report forces over a range of at least ∼0.5-65 pN with a resolution of 1-3 pN, using commercially available intercalating dyes and a general-purpose fluorescence microscope. We demonstrate that the method can be easily implemented to report double-stranded (ds)DNA tension in any single-molecule assay that is compatible with fluorescence microscopy. This is particularly useful for multiplexed techniques, where measuring applied force in parallel is technically challenging. Moreover, tension measurements based on local dye binding offer the unique opportunity to determine how an applied force is distributed locally within biomolecular structures. Exploiting this, we apply our method to quantify the position-dependent force profile along the length of flow-stretched DNA and reveal that stretched and entwined DNA molecules-mimicking catenated DNA structures in vivo-display transient DNA-DNA interactions. The method reported here has obvious and broad applications for the study of DNA and DNA-protein interactions. Additionally, we propose that it could be employed to measure forces in any system to which dsDNA can be tethered, for applications including protein unfolding, chromosome mechanics, cell motility, and DNA nanomachines.
Entities:
Keywords:
DNA; fluorescence microscopy; force sensor; intercalators; molecular tension
Mechanical
force plays a crucial
role in many cellular functions. Processes such as cell adhesion,
migration, and division all rely on forces generated within the cell.[1−5] DNA is also frequently subjected to mechanical strain, resulting
in the structural deformations that facilitate replication, transcription,
and repair of the genome.[6−8] Additionally, a range of force-sensing
proteins has been discovered, in which mechanical unfolding can induce
enzymatic activity.[9,10] The growth of single-molecule
manipulation techniques, including optical and magnetic tweezers,[7,8,11−13] atomic force
microscopy (AFM),[6,13] acoustic force spectroscopy[14] and flow-stretching,[15−19] has revolutionized our ability to study such processes in vitro. Furthermore, the recent development of molecular
tension sensors has provided a means to report inter- and intra-cellular
forces without applying an external perturbation.[20−25] Inspired by these achievements, there is now a growing desire to
design improved biomolecular force sensors, with enhanced sensitivity
and greater applicability. Here, we present a versatile fluorescence-based
method to sensitively report DNA tension using cyanine intercalator
dyes.Intercalators are small planar molecules that bind reversibly
between
adjacent base-pairs of double-stranded (ds)DNA.[26] Cyanine intercalator dyes, such as YO-PRO and SYTOX
Orange, exhibit drastically enhanced fluorescence when intercalated.[27,28] For this reason, these dyes are commonly used to study the structure
and conformation of dsDNA,[8,16] as well as probe the
action of DNA-binding proteins.[15,17,18,29−31] Today, a wide
range of intercalator dyes is commercially available, and their DNA-binding
properties have been characterized extensively.[28,32,33] From these studies, it has been revealed
that their DNA-binding affinity is strongly dependent on the force
applied to the DNA.[28,32] In the case of cyanine dyes,
for instance, the DNA-binding affinity typically varies by 2–4
orders of magnitude over a force range of 0–60 pN.[28]While the force-dependent DNA affinity
of intercalator dyes under
equilibrium binding conditions is well-established, it has never been
realized, let alone exploited, that this makes intercalated DNA a
powerful force sensor. Here, we present a novel fluorescence-based
method to quantify tension in molecular systems locally and in real
time using intercalated DNA. The approach can be employed on any general-purpose
fluorescence microscope using commercially available (bio)chemicals.
This method has broad applications for the study of DNA and DNA–protein
interactions and could be employed more widely for applications as
diverse as protein unfolding, chromosome mechanics and cell motility,
as well as DNA nanomachines and other nanomechanical systems.
Intercalated DNA Fluorescence
as a Means to Report Tension
To demonstrate that intercalated
DNA fluorescence can be used as
an independent force sensor, we first employed combined dual-trap
optical tweezers and fluorescence microscopy to correlate the fluorescence
intensity from cyanine intercalating dyes with the independently measured
force on a dsDNA molecule (see Supporting Methods). Figure a presents
snapshots of fluorescence images recorded for a dsDNA molecule (λ
phage, ∼48.5 kb) under increasing tension in the presence of
the cyanine dyeYO-PRO (YO) (10 nM). A clear increase in fluorescence
intensity is observed as the applied force is raised. This trend is
quantified in Figure b for two different cyanine dyes: YO and SYTOX Orange (SxO). Using
the known equilibrium binding properties of intercalating dyes, we
derive here that the total (background-corrected) intercalator fluorescence
intensity (IF) is related to the applied
force (F) on dsDNA by the following expression:where Imax (the
background-corrected fluorescence intensity at saturated coverage)
and B are parameters defined by eqs S6 and S7, respectively (see SI). ϕ is the characteristic force equal to kBT/Δxeq, where Δxeq represents the equilibrium
average elongation per bound dye molecule.[32] Fitting the data in Figure b to eq (solid
lines) provides an excellent match over the wide range of forces considered
(see also Figure S1). In the Methods, we describe how to determine Imax, B, and ϕ using a straightforward
protocol. The above approach can be simplified when the dye coverage
is far from saturation (i.e., at lower force ranges
or lower dye concentrations). In this case, the fractional dye coverage
ϑ scales linearly with both the intercalator concentration and
the binding affinity, and thus (using eq S1) the fluorescence signal will increase monoexponentially with dsDNA
tension. On the basis of this, any change in applied force (ΔF = F2 – F1) can be determined simply by using the following relation:where I is the background-corrected
fluorescence intensity at F. The absolute value of an
unknown force (say F2) can then be calculated
by comparing the fluorescence intensity at this force with that at
a known reference force (F1). A useful
reference force here could be ∼0.5 pN (Methods). The dashed lines in Figure b confirm that, indeed, a monoexponential fit describes the
measured data well under low-coverage conditions (e.g., up to ∼45
pN in the case of 6 nM SxO). In the SI,
we describe how to identify when the DNA is far from saturated, and
therefore when eq can
be employed. Thus, using optical tweezers as a benchmark, we establish
that cyanine intercalator fluorescence can be employed as an independent
and sensitive dsDNA tension sensor. Note that, since the method relies
on the equilibrium binding properties of intercalators, the fluorescence
signal is completely reversible upon decreasing the applied force
(see Movies S1–S3). The temporal
resolution of this method is mainly governed by the equilibration
time of the employed dye (see Supplementary Note
1) and in our case is at least 5 s (SxO) to 1 s (YO) (Figure S2). The force resolution depends on the
signal-to-noise ratio associated with the fluorescence images. Under
the imaging conditions commonly employed in our assays, we achieve
a local force resolution in the range of 1–3 pN (Figure S3).
Figure 1
Intercalated DNA fluorescence as an independent
force sensor. (a)
Sample fluorescence images of a λ-DNA molecule, held between
two optically trapped microspheres (1.84 μm), in the presence
of YO (10 nM) as the applied force is increased progressively from
6 pN to 60 pN through displacement of one of the microspheres. (b)
Plot of the dsDNA tension as a function of the total fluorescence
intensity for YO (10 nM, black) and SxO (6 nM, red; 20 nM, blue).
The tension applied to the DNA was determined independently by standard
back focal plane detection of the scattered optical trapping light
from the stationary bead. Fits of these data to eq (solid lines, with fit parameters detailed
in Table S1) and a monoexponential function
(dashed lines) are also displayed. Data were obtained in a buffer
containing 20 mM HEPES pH 7.5, 100/150 mM NaCl, 2/10 mM MgCl2, 0.02% casein, and 0.05% Pluronics F127 for YO/SxO studies, respectively.
All errors are SEM.
Intercalated DNA fluorescence as an independent
force sensor. (a)
Sample fluorescence images of a λ-DNA molecule, held between
two optically trapped microspheres (1.84 μm), in the presence
of YO (10 nM) as the applied force is increased progressively from
6 pN to 60 pN through displacement of one of the microspheres. (b)
Plot of the dsDNA tension as a function of the total fluorescence
intensity for YO (10 nM, black) and SxO (6 nM, red; 20 nM, blue).
The tension applied to the DNA was determined independently by standard
back focal plane detection of the scattered optical trapping light
from the stationary bead. Fits of these data to eq (solid lines, with fit parameters detailed
in Table S1) and a monoexponential function
(dashed lines) are also displayed. Data were obtained in a buffer
containing 20 mM HEPES pH 7.5, 100/150 mM NaCl, 2/10 mM MgCl2, 0.02% casein, and 0.05% Pluronics F127 for YO/SxO studies, respectively.
All errors are SEM.
Fluorescence-Based Force
Detection of Flow-Stretched DNA
On the basis of the above
results, we propose that cyanine intercalator
fluorescence can be employed to measure changes in dsDNA tension in
any single-molecule assay that is compatible with fluorescence imaging.
One particularly relevant example is the application of intercalator
staining to report the force applied to DNA in commonly used flow-based
assays, where the DNA is manipulated with hydrodynamic flow. In such
assays, the DNA is typically tethered on one end to a surface, while
the other end is either free in solution,[16,17,30,34] connected
to a microsphere,[15,29,31] or tethered to another region of the surface.[18,19] Through visualizing DNA-binding dyes or fluorescently labeled proteins,
these approaches have been employed with great effect to measure the
biophysical properties of DNA,[16,30,34] as well as probe the action of DNA-binding proteins.[15,17−19,31] When the DNA is tethered
to a microsphere, the drag force can be determined using the equipartition
theorem, based on the Brownian motion of the microsphere.[15,29] Often, however, it is either undesirable or impractical to tether
a bead to the DNA.[18,19,35] In such cases, the force applied to the DNA can only be estimated
based on the apparent molecular extension.We propose that intercalator
staining provides a straightforward and sensitive means to determine
dsDNA tension in any flow-based assay. To demonstrate this, we employed
a standard surface-based setup,[15,29,31,34] in which dsDNA molecules were
each tethered on one end to the surface of a glass flow-cell and on
the other end to a polystyrene bead (diameter 1.76 μm), as illustrated
schematically in Figure a. We then used hydrodynamic flow to stretch the surface-tethered
DNA (via a drag force applied to the bead) in the presence of SxO
(20 nM), while measuring the fluorescence intensity associated with
dye intercalation. Figure b presents sample fluorescence images (left panel) and the
corresponding kymograph (right panel) obtained as the flow is increased.
Visual inspection of Figure b (as well as Figure S4 and Movie S2) reveals a significant change in fluorescence intensity as the fluid
flow (and thus drag force) is increased. Figure c quantifies the force associated with the
dsDNA molecule in each image of Figure b, calculated using eq . We note that the average force deduced from the fluorescence
signal compares well with the hydrodynamic bead drag that can be estimated
from the volume turnover through the flow-cell (see Supplementary Note 2).
Figure 2
Hydrodynamic drag force on dsDNA can be
determined from intercalator
fluorescence intensity. (a) Experimental scheme, showing a dsDNA molecule
(∼8.6 kb) tethered between the surface of a flow-cell and a
bead of 1.76 μm diameter. The DNA molecule is stretched by using
hydrodynamic flow to impart a drag force on the bead. (b) Left: Sample
fluorescence images of a flow-stretched dsDNA molecule in the presence
of SxO (20 nM) as the flow is increased (stepwise, frames 1–9).
Right: Corresponding kymograph from which the snapshots were extracted.
Arrows indicate the force jumps induced by increasing the flow. (c)
Average DNA tension as a function of pressure level (which governs
the hydrodynamic flow). The force was calculated using eq , while the flow was tuned through
the pressure applied to the reservoir containing the intercalator
solution. Note that black data points correspond to the snapshots
in panel (b), while red data points are derived from fluorescence
images of a second surface-tethered DNA molecule (Figure S4 and Movie S2). Data were obtained in a buffer containing
20 mM HEPES pH 7.5, 150 mM NaCl, 10 mM MgCl2, 0.05% casein,
and 0.1% Pluronics F127.
Hydrodynamic drag force on dsDNA can be
determined from intercalator
fluorescence intensity. (a) Experimental scheme, showing a dsDNA molecule
(∼8.6 kb) tethered between the surface of a flow-cell and a
bead of 1.76 μm diameter. The DNA molecule is stretched by using
hydrodynamic flow to impart a drag force on the bead. (b) Left: Sample
fluorescence images of a flow-stretched dsDNA molecule in the presence
of SxO (20 nM) as the flow is increased (stepwise, frames 1–9).
Right: Corresponding kymograph from which the snapshots were extracted.
Arrows indicate the force jumps induced by increasing the flow. (c)
Average DNA tension as a function of pressure level (which governs
the hydrodynamic flow). The force was calculated using eq , while the flow was tuned through
the pressure applied to the reservoir containing the intercalator
solution. Note that black data points correspond to the snapshots
in panel (b), while red data points are derived from fluorescence
images of a second surface-tethered DNA molecule (Figure S4 and Movie S2). Data were obtained in a buffer containing
20 mM HEPES pH 7.5, 150 mM NaCl, 10 mM MgCl2, 0.05% casein,
and 0.1% Pluronics F127.We thus demonstrate that intercalator fluorescence provides
real time,
reliable, and robust force detection in a commonly used DNA flow-stretch
configuration. A similar approach could be readily implemented in
more complex flow-based techniques, where force detection can be more
challenging. This includes DNA curtains[18] and hydrodynamic trapping.[35] Since many
intercalated DNA molecules can be imaged and analyzed simultaneously
in the field of view, force detection based on intercalator fluorescence
also lends itself excellently to multiplexed methods. These include
the above-mentioned DNA curtain and flow-stretch assays, as well as
holographic optical tweezers[36] and nanophotonic
optical trapping.[37]
Quantifying Force Gradients
in DNA Due to Hydrodynamic Flow
The fact that intercalator-based
DNA force detection relies on
the molecular equilibrium binding means that this approach can also
provide unrivalled insight into the local partitioning
of tension within regions of dsDNA. One application where such information
is insightful is the quantification of local DNA tension due to hydrodynamic
flow. Using fluorescent markers to track changes in DNA extension,
it has been shown previously that the elastic response of dsDNA to
uniform hydrodynamic flow can be inhomogeneous along the length of
the molecule.[34] In order to apply flow-stretch
assays to study DNA–protein interactions, for example, it can
therefore be highly advantageous to quantify how tension varies along
the length of a DNA substrate.Here, we demonstrate that the
force-dependent fluorescence signal from intercalating cyanine dyes
can be used to map, in detail, the heterogeneous tension profile along
a dsDNA molecule, arising as a result of hydrodynamic flow. To achieve
this, we applied a constant fluid flow to a dsDNA molecule that was
tethered on one end to an optically trapped microsphere in the presence
of SxO (20 nM), as illustrated schematically in Figure a (inset). Figure a (left) compares snapshots of fluorescence
images obtained as the flow velocity is reduced from 8.8 mm s–1 to 2.1 mm s–1 (see also Movie S3). Note that the flow velocity was calculated
using Stokes’ law, based on the force acting on the microsphere
as measured with the optical trap (see Supplementary
Note 2). The corresponding kymograph (Figure a, right) shows the fluorescence intensity
along the length of the DNA molecule as a function of flow velocity.
At the higher flow rates investigated, we observe a nonuniform fluorescence
signal (corresponding to a heterogeneous force) along the DNA contour.
This heterogeneity is expected due to the cumulative effect of the
flow drag as a function of DNA length, with the local tension greatest
near the anchor point. Figure b quantifies this trend, using eq to calculate the force profile along the
length of the DNA for different flow velocities. Figure S5 displays similar results obtained using both a different
dye (YO) and a different concentration of SxO (6 nM). Figure c summarizes these latter data,
plotting the maximum DNA tension detected from fluorescence measurements
as a function of flow velocity for these different dyes and concentrations.
This is insightful, as it highlights that the observed trends are
independent of the choice of intercalator dye and its concentration,
thus showcasing the power of intercalator fluorescence to reveal localized
changes in DNA tension. Note that the DNA drag force determined with
our method is in excellent agreement with that deduced independently
using optical tweezers, based on the force measured on the bead (Figure S6).
Figure 3
Quantifying heterogeneous tension along
a flow-stretched dsDNA
molecule. (a) Inset presents a schematic illustration of the experimental
scheme: a λ-DNA molecule, tethered on one end to an optically
trapped bead (1.84 μm diameter), is stretched by hydrodynamic
flow (blue arrow) in the presence of intercalator dye. The left main
panel displays sample fluorescence images obtained as the DNA is stretched
using different flow velocities in the presence of SxO (20 nM). The
corresponding kymograph is shown on the right, with the contrast enhanced
to enable visualization of the free end of the dsDNA. (b) Tension
along the length of the DNA molecule shown in panel (a) (left, main)
for different flow velocities. The tension over the different segments
of the DNA was derived using eq . The flow velocity was calculated using Stokes’ law
(see Supplementary Note 2). (c) Comparison
of the maximum force, near the tethered end of the dsDNA molecule
(calculated from the fluorescence profile), as a function of flow
velocity for two different dyes: YO (10 nM) and SxO (6 nM, 20 nM).
Data were obtained in a buffer containing 20 mM HEPES pH 7.5, 100/150
mM NaCl, 2/10 mM MgCl2, 0.02% casein, and 0.05% Pluronics
F127 for YO/SxO studies, respectively.
Quantifying heterogeneous tension along
a flow-stretched dsDNA
molecule. (a) Inset presents a schematic illustration of the experimental
scheme: a λ-DNA molecule, tethered on one end to an optically
trapped bead (1.84 μm diameter), is stretched by hydrodynamic
flow (blue arrow) in the presence of intercalator dye. The left main
panel displays sample fluorescence images obtained as the DNA is stretched
using different flow velocities in the presence of SxO (20 nM). The
corresponding kymograph is shown on the right, with the contrast enhanced
to enable visualization of the free end of the dsDNA. (b) Tension
along the length of the DNA molecule shown in panel (a) (left, main)
for different flow velocities. The tension over the different segments
of the DNA was derived using eq . The flow velocity was calculated using Stokes’ law
(see Supplementary Note 2). (c) Comparison
of the maximum force, near the tethered end of the dsDNA molecule
(calculated from the fluorescence profile), as a function of flow
velocity for two different dyes: YO (10 nM) and SxO (6 nM, 20 nM).
Data were obtained in a buffer containing 20 mM HEPES pH 7.5, 100/150
mM NaCl, 2/10 mM MgCl2, 0.02% casein, and 0.05% Pluronics
F127 for YO/SxO studies, respectively.
Using Intercalator
Fluorescence to Measure DNA–DNA Interactions
More
complex tension patterns can arise in two-dimensional or three-dimensional
molecular architectures, as commonly encountered in living systems.
One such example involves the entanglement of multiple DNA molecules.
The study of entwined DNA is of considerable interest from both a
physical and biological perspective. It has recently been discovered,
for instance, that stretched and entwined dsDNA tracts are generated
regularly in vivo during chromosome segregation through
the formation of so-called ultrafine DNA bridges.[38] It is insightful, therefore, to understand how forces can
be partitioned within multicomponent DNA complexes. We propose that
the local force detection provided by cyanine intercalator fluorescence
is ideally placed to answer this question.Highlighting this,
we apply our method to demonstrate that transient DNA–DNA interactions
can be generated within stretched and entwined DNA structures that
mimic ultrafine DNA bridges in vivo. To this end,
we used a quadruple optical tweezers instrument to manipulate two
dsDNA molecules, each one held between a pair of optically trapped
beads.[39,40] By wrapping one dsDNA molecule once around
the other, we created an entwined dual-dsDNA structure that can be
considered as consisting of four different arms (labeled I–IV),
each tethered to a different bead (numbered 1–4). This is illustrated
schematically in Figure a. We then incubated the entwined DNA assembly in SxO (20 nM) and
imaged the fluorescence along each arm of the DNA structure (e.g., Figure b and Movie S4). Following this, tension within the
entwined DNA structure was generated and then released, by increasing
and subsequently decreasing the distance between bead #1 and bead
#2 (Δd), as shown schematically in Figure c (inset). Using eq , we measured the reduction
in tension within arm I as Δd is decreased
(following its initial extension), based on the changes in fluorescence
intensity associated with arm I. During this experiment, an abrupt,
discontinuous drop in force is observed as Δd is decreased (∼16 μm, Figure c upper panel, purple data). This is consistent
with a sudden conformational rearrangement within the dual-DNA structure.
Figure 4
Quantifying
DNA–DNA interactions within stretched and entwined
dsDNA molecules. (a) An entwined dsDNA architecture is created by
wrapping one λ-DNA molecule (tethered between optically trapped
beads #1 and #2) around another (held between beads #3 and #4). (b)
Sample fluorescence image of the entwined DNA structure in the presence
of SxO (20 nM). Four regions of interest (ROI) are established, one
on each “arm” of the construct. (c) Inset: Tension is
applied, and then released, by increasing and decreasing the distance
between bead #1 and bead #2 (Δd), respectively,
via displacement of bead #2. Upper panel: Measured tension within
arm I as Δd is decreased (after its initial
extension). Data in purple are based on the changes in SxO fluorescence
intensity within ROI #1 (calculated using eq ); data in blue are derived using back focal
plane detection of the scattered optical trapping light from bead
#1. Lower panel: Fluorescence images (of SxO) recorded at maximum
Δd (i), directly before (ii) and after (iii)
the sudden drop in force identified in the upper panel. (d) Rearrangements
in local force between frames (ii) and (iii), determined using the
change in fluorescence intensity within ROI #1, ROI #2, ROI #3, and
ROI #4, respectively. (e) Force measured on bead #1 directly (via
back focal plane detection of the scattered optical trapping light)
upon increasing (dark blue) and then decreasing (light blue) Δd. From bottom to top, panels show the effect of increasing
the maximum value of Δd (highlighted by the
red arrows). (f) Schematic illustration of the change in fluorescence
intensity (i.e., local DNA tension) as Δd is
decreased, corresponding to the images shown in (i)–(iii) in
panel (c). At a critical force, a DNA–DNA interaction is induced
that locks the DNA molecules together at the point of intersection
(blue circle). Consequently, upon moving bead #2 back to its initial
location, the tension in the orthogonal arms (I/III) cannot be released
to the same extent as in arms II/IV (which are near-parallel to the
translational axis of bead #2). Once the inter–DNA interaction
is broken (signified by the jump in force in Figure panel c), the remaining tension is redistributed
within the four arms. In this scheme, the local DNA tension in the
different arms is indicated by the line thickness (orange). All data
were obtained in a buffer of 20 mΜ Tris-HCl pH 7.6 and 50 mM
NaCl. Errors are SEM.
Quantifying
DNA–DNA interactions within stretched and entwined
dsDNA molecules. (a) An entwined dsDNA architecture is created by
wrapping one λ-DNA molecule (tethered between optically trapped
beads #1 and #2) around another (held between beads #3 and #4). (b)
Sample fluorescence image of the entwined DNA structure in the presence
of SxO (20 nM). Four regions of interest (ROI) are established, one
on each “arm” of the construct. (c) Inset: Tension is
applied, and then released, by increasing and decreasing the distance
between bead #1 and bead #2 (Δd), respectively,
via displacement of bead #2. Upper panel: Measured tension within
arm I as Δd is decreased (after its initial
extension). Data in purple are based on the changes in SxO fluorescence
intensity within ROI #1 (calculated using eq ); data in blue are derived using back focal
plane detection of the scattered optical trapping light from bead
#1. Lower panel: Fluorescence images (of SxO) recorded at maximum
Δd (i), directly before (ii) and after (iii)
the sudden drop in force identified in the upper panel. (d) Rearrangements
in local force between frames (ii) and (iii), determined using the
change in fluorescence intensity within ROI #1, ROI #2, ROI #3, and
ROI #4, respectively. (e) Force measured on bead #1 directly (via
back focal plane detection of the scattered optical trapping light)
upon increasing (dark blue) and then decreasing (light blue) Δd. From bottom to top, panels show the effect of increasing
the maximum value of Δd (highlighted by the
red arrows). (f) Schematic illustration of the change in fluorescence
intensity (i.e., local DNA tension) as Δd is
decreased, corresponding to the images shown in (i)–(iii) in
panel (c). At a critical force, a DNA–DNA interaction is induced
that locks the DNA molecules together at the point of intersection
(blue circle). Consequently, upon moving bead #2 back to its initial
location, the tension in the orthogonal arms (I/III) cannot be released
to the same extent as in arms II/IV (which are near-parallel to the
translational axis of bead #2). Once the inter–DNA interaction
is broken (signified by the jump in force in Figure panel c), the remaining tension is redistributed
within the four arms. In this scheme, the local DNA tension in the
different arms is indicated by the line thickness (orange). All data
were obtained in a buffer of 20 mΜ Tris-HCl pH 7.6 and 50 mM
NaCl. Errors are SEM.The above force jump can also be determined by measuring
the force
response of bead #1 in the optical trap (Figure c upper panel, blue data). However, in quadruple
optical tweezers, there is currently no means to measure the force
applied to all four optically trapped beads; this hinders a full understanding
of the conformational rearrangement of the entwined DNA assembly.
To overcome this, we rely on intercalator fluorescence alone to extract
the local force distribution throughout the two-dimensional DNA structure
as Δd is decreased. The lower panel of Figure c compares the fluorescence
images recorded at maximum Δd (i), as well
as directly before (ii) and after (iii) the abrupt change in force
identified above. Figure d quantifies the change in tension within each arm of the
entwined DNA complex between frames (ii) and (iii), using eq . This analysis reveals
that a sudden reduction in force of ∼15 pN occurs along both
arm I and arm III, while a simultaneous increase in force of ∼5–10
pN is detected along both arm II and arm IV.The above behavior
occurs after an initial force of at least ∼40
pN has been applied to the system (Figure e) and is almost only observed when the DNA
molecules are entwined in a right-handed configuration. This suggests
a structural interaction between local regions of denatured DNA at
the point of entanglement, perhaps forming a localized region of triple-stranded
DNA, or even a g-quadruplex between the two juxtaposed strands. The
observation of inter-DNA interactions induced within entwined DNA
assemblies is highly repeatable (N > 30). Thus,
we
argue that the effect is distinct from the collapse of nicked and
braided duplex DNA reported previously.[41] We therefore explain the results in Figure as follows. By displacing bead #2 to the
right (Figure c, inset),
tension is applied to the entire entwined DNA assembly (arms I–IV).
At a critical force, a DNA–DNA interaction (see above) is induced
that locks the DNA molecules together at the point of intersection.
Consequently, upon moving bead #2 back to its initial location, the
tension in the orthogonal arms (I/III) cannot be released to the same
extent as in arms II/IV (which are near-parallel to the translational
axis of bead #2). Once the inter-DNA interaction is broken (signified
by the jump in force in Figure c), the remaining tension is redistributed within the four
arms (Figure f).Using the configuration introduced in Figure a, we also consider the case of displacing
beads #3 and #4 simultaneously, either in a rightwards or leftwards
direction, relative to the stationary beads (#1 and #2). If the entwined
DNA molecules are held taut, it is anticipated that steric restraint
will generate mechanical resistance at the point of entwinement. If,
on the other hand, the interlocked molecules have some tensile slack
during this process, they might be expected to slide past one another,
at least until there is no slack left in the system. In support of
the latter behavior, we note that it has previously been shown that
the friction between two DNA molecules is less than 1 pN.[42]Figure displays fluorescence images (from Movie
S5) as beads #3 and #4 are displaced simultaneously rightwards
then leftwards, relative to the stationary positions of beads #1 and
#2, in the presence of SxO (20 nM). From these images, a semiregular
buildup and release of fluorescence intensity is observed, primarily
along arms I and III for rightwards displacement and along arms II
and IV for leftwards displacement. To quantify these force fluctuations,
we consider the change in total fluorescence intensity in a fixed
region of interest that always spans the intersection point of the
two entwined DNA molecules (Figure b). Figure c presents the measured change in force at the intersection
point as beads #3 and #4 are displaced, as well as the corresponding
change in the position of this intersection point (Δd). Interestingly, the largest ruptures in force correspond
to discrete changes in Δd, as highlighted by
the gray-colored domains in Figure c. Taken together, these data indicate that, for the
DNA configuration highlighted in Figure a, one DNA molecule is able to “slip”
past the other once a critical resistance force has built up. The
above examples serve to highlight how intercalator fluorescence can
be exploited to quantify, in remarkable detail, the redistribution
of local forces within complex DNA architectures. Extrapolating this,
we raise the intriguing prospect that intercalator fluorescence could
even be used to probe local changes in DNA tension in vivo, such as during chromosome segregation.[38]
Figure 5
Stick–slip
sliding dynamics observed within entwined dual-DNA
architectures. (a) Upper panel shows a schematic representation of
the experimental assay: using the four-bead geometry described in Figure a, beads #3 and #4
are displaced simultaneously (rightwards or leftwards) with respect
to beads #1 and #2. Lower panel shows sample fluorescence images of
the entwined DNA structure in the presence of SxO (20 nM) as beads
#3 and #4 are displaced. (b) Kymograph showing the point of intersection
as beads #3 and #4 are displaced. (c) Plot showing the force measured
from the kymograph in panel (b) (determined using eq ), as well as the change in position
of the intersection point of the two dsDNA molecules (Δd) as beads #3 and #4 are displaced. The largest ruptures
in force correspond to discrete changes in Δd, as highlighted by the gray-colored domains in panel (c). All data
were obtained in a buffer of 20 mM Tris-HCl pH 7.6 and 50 mM NaCl.
Stick–slip
sliding dynamics observed within entwined dual-DNA
architectures. (a) Upper panel shows a schematic representation of
the experimental assay: using the four-bead geometry described in Figure a, beads #3 and #4
are displaced simultaneously (rightwards or leftwards) with respect
to beads #1 and #2. Lower panel shows sample fluorescence images of
the entwined DNA structure in the presence of SxO (20 nM) as beads
#3 and #4 are displaced. (b) Kymograph showing the point of intersection
as beads #3 and #4 are displaced. (c) Plot showing the force measured
from the kymograph in panel (b) (determined using eq ), as well as the change in position
of the intersection point of the two dsDNA molecules (Δd) as beads #3 and #4 are displaced. The largest ruptures
in force correspond to discrete changes in Δd, as highlighted by the gray-colored domains in panel (c). All data
were obtained in a buffer of 20 mM Tris-HCl pH 7.6 and 50 mM NaCl.
Wider Applications of Intercalated
DNA Fluorescence as a Tension
Sensor
We have established here that fluorescence from commercially
available intercalator dyes represents a robust, versatile, and powerful
tool to report DNA tension over a range of <0.5 to ∼65 pN
in any assay that can be combined with fluorescence microscopy. Higher
forces could also be measured by using DNA constructs that divide
externally applied tension over multiple parallel strands. In addition
to its wide applicability, intercalator fluorescence is also advantageous
in that it provides a direct read-out of the local force profile along
the length of a DNA molecule, which is difficult or near impossible
to achieve using other methods. Although our method is most straightforwardly
applied to DNA that is torsionally unconstrained, there are possibilities
to extend it to torsionally constrained DNA (see Supplementary Note 3). It is important to note that intercalators
can induce unwanted modifications to the mechanical properties of
DNA, as well as alter the binding and processivity of certain enzymes.[28] For example, intercalation will lengthen the
DNA; this, however, does not impact correct force measurement, and
in many systems, the absolute DNA extension is of no particular importance
(e.g., see Figures –5). Furthermore, potential negative
effects of intercalation can be significantly minimized in several
ways, depending on the requirements of an experiment. First, in some
assays, force detection is only strictly required before or after
a biophysical measurement. In such cases, the dye does not even need
to be present during the experiment. If, on the other hand, real time
force detection is required, users should employ the lowest possible
dye concentration required to detect fluorescence (see Supplementary Note 4). It is also noteworthy that
perturbations to dynamic processes, such as enzymes processing along
DNA, are determined primarily by the off-rate of the intercalator.[28] Thus, by maximizing its off-rate (through the
choice of dye and ionic strength) the deleterious effects of intercalators
on DNA processes can be further minimized (see Supplementary Note 1).[28] Indeed,
many single-molecule assays already use cyanine dyes to image dsDNA,
with negligible perturbations to DNA–protein interactions.[17,18,29,31]Extending our findings, we propose that cyanine dye fluorescence
can also be employed more generally to report forces in any system
that can be mechanically coupled to dsDNA linker molecules. For instance,
Ha and co-workers recently devised the tension gauge tether (TGT)
approach, whereby small linker dsDNA molecules, which rupture at discrete
forces, are used to measure cell–cell and cell–matrix
interaction forces.[21,25] TGTs can determine an applied
biomechanical force within a range determined by the tension tolerance
of the dsDNA linker. We suggest that cyanine dye fluorescence could
be used to extend the scope of the TGT approach, by allowing continuous
changes in biomechanical force to be detected across a wide (∼0.5–65
pN) range and in real time. Intercalator-based force detection could
further be employed to measure protein unfolding rupture events due
to mechanical strain. Often, such studies are performed using optical
tweezers or AFM, in which the protein is tethered between dsDNA handles.[43] Addition of cyanine dye would allow the applied
force to be monitored simply by imaging the dsDNA handles. This would,
in turn, enable protein unfolding experiments to be conducted using
alternative (and arguably simpler) single-molecule methods, such as
flow-stretch assays. Finally, we note the potential of intercalator-based
force detection to the burgeoning field of DNA origami nanomachines.
In recent years, a host of DNA–protein and protein–protein
interactions have been probed using advanced DNA origami platforms.[44,45] We suggest that such interaction forces could be measured using
cyanine dye fluorescence from dsDNA linker arms embedded within these
nanomachines. For these reasons, intercalated DNA fluorescence represents
a powerful means to report molecular tension in a wide range of assays.
Methods
In order to use eq to calculate the absolute force applied to
dsDNA, three parameters must be determined: Imax, B, and ϕ. ϕ has been determined
previously for a range of commonly used cyanine dyes at both low (0.1
M NaCl) and high (1 M NaCl) ionic strength.[28] ϕ can also be calculated independently, if required, by plotting
the dsDNA elongation due to the binding of intercalators against the
number of intercalated molecules. A linear fit to this plot yields
Δxeq, from which ϕ can then
be calculated.[28] In order to extract Imax and B, we outline below
two alternative approaches. In the first case, we assert that (using eqs S6–S8) Imax and B can be expressed via the following two equations:Assuming we know two reference
force
values, denoted here as F1 and F2 (with corresponding fluorescence intensity
values I and I), we can derive the following:By inserting the
known reference forces (along with their measured
fluorescence intensities) into eq , Imax can be calculated.
The magnitude of B can then be determined by inserting
this value of Imax into eq . To this end, we recommend using
the following reference forces: (i) ∼0.5 pN, which can be established
by minimizing the applied tension on the dsDNA; and (ii) the
onset of dsDNA overstretching in the presence of intercalators, which
typically occurs at 70 ± 5 pN (depending on the solution conditions).[28] Note that the onset of overstretching can be
identified by the emergence of dark regions in the DNA molecule that
are no longer bound by intercalators. In a related, but slightly different
approach, Imax and B can
be determined from a fit of eq using either (i) two reference force values (along with their
corresponding fluorescence intensities) at a constant intercalator
concentration or (ii) two reference intercalator concentrations (along
with the associated fluorescence intensities) at a constant known
force.
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