The helical structure of double-stranded DNA is destabilized by increasing temperature. Above a critical temperature (the melting temperature), the two strands in duplex DNA become fully separated. Below this temperature, the structural effects are localized. Using tethered particle motion in a temperature-controlled sample chamber, we systematically investigated the effect of increasing temperature on DNA structure and the interplay between this effect and protein binding. Our measurements revealed that (1) increasing temperature enhances DNA flexibility, effectively leading to more compact folding of the double-stranded DNA chain, and (2) temperature differentially affects different types of DNA-bending chromatin proteins from mesophilic and thermophilic organisms. Thus, our findings aid in understanding genome organization in organisms thriving at moderate as well as extreme temperatures. Moreover, our results underscore the importance of carefully controlling and measuring temperature in single-molecule DNA (micromanipulation) experiments.
The helical structure of double-stranded DNA is destabilized by increasing temperature. Above a critical temperature (the melting temperature), the two strands in duplex DNA become fully separated. Below this temperature, the structural effects are localized. Using tethered particle motion in a temperature-controlled sample chamber, we systematically investigated the effect of increasing temperature on DNA structure and the interplay between this effect and protein binding. Our measurements revealed that (1) increasing temperature enhances DNA flexibility, effectively leading to more compact folding of the double-stranded DNA chain, and (2) temperature differentially affects different types of DNA-bending chromatin proteins from mesophilic and thermophilic organisms. Thus, our findings aid in understanding genome organization in organisms thriving at moderate as well as extreme temperatures. Moreover, our results underscore the importance of carefully controlling and measuring temperature in single-molecule DNA (micromanipulation) experiments.
Double-stranded
DNA (dsDNA)
is a semiflexible polymer.[1] On short length
scales (on the order of its persistence length, ∼150 bp or
∼50 nm), stiffness dominates its conformation and bending is
energetically unfavorable. However, on a larger scale, dsDNA acts
as a flexible polymer and forms a random coil. Although the exact
cause of DNA rigidity remains unclear, it has been proposed that both
base pair stacking and the electrostatic repulsions of the negatively
charged phosphate backbone contribute to the local stiffness of the
DNA.[1,2] To facilitate genome-based processes such
as transcription, DNA repair, and replication, the relatively stiff
DNA is sharply bent on local scales.[3] Despite
its global flexibility, genomic DNA is also bent substantially to
fit into the volume of a cell or cell nucleus. Across all domains
of life, cells employ small architectural proteins that bend the DNA
to compact the genome.[4] Eukaryotes and
many archaeal species express histone proteins that sharply bend and
wrap DNA into nucleosomes.[5−7] Other architectural proteins have
been shown to induce compaction by local DNA bending. Examples include
eukaryotic high-mobility group (HMG) proteins,[8] the bacterial DNA bending proteins HU, IHF, and Fis,[9,10] and the crenarchaeal proteins Sul7 and Cren7.[11] Besides the role of DNA-bending proteins in genome compaction
and organization, the bending induced by these proteins is also crucial
in regulatory processes.[12] Regulatory complexes in vivo often involve the formation of small DNA loops[13] that require sharp bending of the DNA. A mechanism
for enhancing the formation and stability of these loops is the binding
of a DNA-bending protein within the loop. For example, HU was shown
to stabilize various kinds of transcriptional repression loops (among
which loops mediated by the bacterial Lac and Gal repressor) by enhancing
DNA flexibility.[14−17] In the Gal repressosome, two GalR dimers form a small loop facilitated
by the binding of an HU dimer at the apex of the loop.[18] Other studies have shown that sharp bending
of DNA can occur spontaneously, yielding a higher intrinsic bendability
of DNA on short length scales compared to that on long length scales.[19,20] Such strong bending of short dsDNA is caused by the formation of
either small melting bubbles or transient kinks.[21−25] On the basis of the observation that sharp bending
of DNA occurs spontaneously, it was suggested that DNA flexibility
itself acts as a factor affecting the conformation and stability of
looped regulatory complexes in vivo.[26]It is likely that the flexibility and bendability
of DNA affect
spatial genome folding and functioning. Indeed, it has been shown
in biochemical ensemble measurements that temperature directly affects
DNA structure by changing its persistence length.[27] Besides such a direct effect on DNA structure, temperature
might also influence the interactions between DNA and architectural
proteins, and hence chromatin structure. Growth temperature and fluctuations
in this temperature are thus expected to have a strong impact on in vivo DNA organization and gene regulation. Indeed, the
transcription of many genes changes following moderate temperature
shifts in both mesophilic Escherichia coli(28) and thermophilic Sulfolobus solfataricus.[29] In addition to being associated with
a general stress response,[30] such effects
on transcription could in part be mediated by global changes in chromatin
structure caused by the change in temperature. Single-molecule experiments
concerning DNA flexibility and protein–DNA interactions are
generally conducted at room temperature. However, a large majority
of organisms live at temperatures different from room temperature:
psychrophiles thrive at temperatures around 0 °C, mesophiles
at temperatures from 20 to 45 °C, while thermophilic organisms
at temperatures up to ∼100 °C. In this study, we investigate
the effect of temperature on DNA structure and flexibility at temperatures
ranging from 23 to 52 °C using a temperature-controlled tethered
particle motion (TPM) setup. Moreover, we investigate the effect of
temperature on the binding and bending behavior of the architectural
proteins Cren7 and Sul7 from the thermophilic organism S.
solfataricus (living at temperatures between 40 and 90 °C)
and HU from mesophilic E. coli (living at temperatures
between 10 and 40 °C).
Experimental Procedures
Protein Purification
Cren7 was purified as described
previously.[11] The Sul7 protein was purified
from E. coli strain BL21-CodonPlus(DE3) containing
plasmid pRD26 [a pET11a derivative containing the gene encoding Sul7
(gene SSO10610) from S. solfataricus]. Cells were
grown in Luria-Bertani (LB) medium up to an OD600 of ≈0.4,
and expression was induced using 0.5 mM isopropyl β-d-1-thiogalactopyranoside at 37 °C. Two hours after induction,
cells were harvested by centrifugation and resuspended in 20 mL of
buffer A [50 mM Tris-HCl (pH 8.0), 2 mM MgCl2, 0.1% Triton
X-100, 386 μg/mL benzamidine hydrochloride, and 10 mM β-mercaptoethanol].
Cells were lysed by sonication; 1000 units of OmniCleave Endonuclease
(Westburg) was added per gram of cells, and the cell lysate was incubated
for 30 min at room temperature. After the cell lysate had been heated
for 40 min at 70 °C, 1 mL of 0.5 M EDTA was added. The cell lysate
was centrifuged for 30 min at 37000 rpm and filtered through a 0.45
μm membrane filter (Millipore). The supernatant was applied
to a HiTrap-S column (GE Healthcare), equilibrated in buffer B [10
mM KPO4 (pH 7.0) and 10% glycerol]. Protein was eluted
with a linear gradient from 0 to 1 M NaCl in buffer B. Cren7 and Sul7
proteins were dialyzed at 4 °C against a storage buffer [20 mM
HEPES (pH 7.5), 100 mM NaCl, 10% glycerol, and 10 mM β-mercaptoethanol]
and stored at −80 °C until they were required. Protein
concentrations were determined using a bicinchoninic acid (BCA) protein
assay (Thermo Scientific). HU protein was purified as described previously.[31]
DNA Substrates
End-labeled DNA substrates
of 685 bp
with different GC contents (32, 53, and 70% GC) were generated by
polymerase chain reaction (PCR) using plasmids pRD118, pNP83,[32] and pBTH154 as templates and biotin- and digoxygenin-labeled
primers (designed to specifically yield a product of the desired length
based on the sequences cloned into these plasmids). pRD118 was constructed
by inserting a 685 bp fragment from the S. solfataricus P2 genome[33] into the NdeI and BamHI site of pET3-his.[34] pBTH154 was constructed by inserting the dasR gene (SCO5231) of Streptomyces coelicolor A3(2)[35] into the XbaI and XmaI site of pUT18C (Euromedex). All PCR products were purified using
a GenElute PCR Clean-up kit (Sigma-Aldrich). DNA substrates were analyzed
in relation to the local GC percentage and predicted curvature (see
Figure S1 of the Supporting Information) to ensure the variation is small and to prevent local curvature
from dominating the global flexibility of the substrates. DNA substrates
used for the bulk melting experiments were obtained following the
same approach with unlabeled primers.
Bulk Melting Curves
Melting curves of the three DNA
substrates with different GC contents (see above) were obtained using
a Varian Cary300Bio UV–vis spectrophotometer, measuring ultraviolet
absorbance at λ = 260 nm. The DNA was diluted to a final concentration
of 4 μg/mL in a buffer containing 10 mM HEPES (pH 7.5) and 100
mM NaCl. The temperature was increased at a rate of 1 °C/min
from 25 to 95 °C. The melting temperature (Tm) is defined as the temperature at which half of the
dsDNA is dissociated into ssDNA, which equals the temperature at which
the slope of the melting curve is maximal. To determine the Tm, the first derivative was calculated and the
peak position (corresponding to the Tm) was determined by fitting a Gaussian distribution.
Tethered Particle
Motion Experiments
Flow cells (volume
of ∼30 μL) were incubated with 20 μg/mL anti-DIG
antibodies (Roche) for 5 min. Passivation of the surface was achieved
by flushing the flow cell with 0.4% (w/v) Blotting grade Blocker (BGB)
(Bio-Rad) in buffer I [10 mM Tris (pH 7.5), 150 mM NaCl, 1 mM EDTA,
1 mM DTT, 3% glycerol, and 100 μg/mL acetylated BSA (Ambion)]
and incubating the sample for 15 min at the desired temperature (23–52
°C). The flow cell was flushed with buffer I, filled with a 200
pM DNA solution (functionalized with biotin and DIG), incubated for
10 min, and flushed again with buffer I. Streptavidin-coated polystyrene
beads with a diameter of 0.46 μm [1% (w/v) (G Kisker)] were
diluted 300 times in buffer I, flushed into the flow cell, and incubated
for 10 min to allow binding to the biotin ends of the DNA. The flow
cell was washed with protein diluted in buffer II [10 mM HEPES (pH
7.5), 100 mM NaCl, and 0.2% (w/v) BGB] for Cren7 and Sul7 or buffer
III [20 mM HEPES (pH 7.9), 60 mM KCl, and 0.2% (w/v) BGB] for HU at
the desired temperature. After the final incubation solution with
or without protein had been added, the flow cell was closed and incubated
at the desired temperature (23–52 °C) for 10 min before
the measurements were started. Experiments without protein were all
conducted in buffer II.Tethered particle motion experiments
were performed on an inverted Nikon microscope (Diaphot 300), using
a 100× oil-immersion objective (NA = 1.25). To control the temperature
of the flow cell, a custom-built temperature control system was implemented
by placing heating elements around the objective and inside the flow
cell holder (see Figure S2 of the Supporting Information for details). A feedback system was used to secure a constant temperature
within ±1 °C. Using a calibrated temperature probe at the
top glass slide of the flow cell, the temperature was calibrated.
The sample stage was isolated to keep the temperature stable within
the sample. Images were acquired using a CMOS camera (Thorlabs) at
25 Hz, with a camera exposure time of 20 ms. The x and y coordinates of individual beads were tracked
in real time by custom-developed LabView software (National Instruments)
as described previously.[36] Typical data
obtained for a DNA-tethered bead are shown in Figure S3 of the Supporting Information.
Data Analysis
The root-mean-square (rms) value of the
excursion of each individual bead was calculated from x and y coordinates of a 40 s time trace (corrected
for linear drift) by the equation rms = [⟨(x – x̅)2 + (y – y̅)2⟩]1/2, where x̅ and y̅ are
averaged over the full time trace. Symmetry of the excursion of the
tethered beads was evaluated by calculating the anisotropic ratio a = lmajor/lminor from the xy scatter plots, where lmajor and lminor represent the major and minor axes of the xy scatter
plot, respectively. Fluctuations of rms with time were quantified
by calculating the relative standard deviation of the smoothed rms
(σrel = σsmoothed/⟨rms⟩smoothed, where σsmoothed represents the standard
deviation of rmssmoothed), which represents the rms smoothed
over a 2 s time window. Only tethers with high symmetry (a ≤ 1.14) and small rms fluctuations (σrel ≤ 0.06) were classified as good tethers and selected for
further analysis (see Figure S4 of the Supporting
Information for a typical rms distribution of a measurement
of all tethers and selected tethers). For each measured condition,
rms values were obtained by fitting a single Gaussian to the histogram
of the rms values of individual tethers (N = 52–352).
Bead Movement Simulations
Bead movement is simulated
numerically by solving the Langevin equation for a tethered bead.
This is done for both translation and rotation:[37]where x and x are
the bead’s three-dimensional positions at steps n and n + 1 of the simulation, respectively. Angles
φ and φ denote the bead’s orientation. γ and β
are the effective translational and rotational drag coefficient vectors,
respectively, which are calculated using Faxén’s law:[38]where γ0 =
(6πηR dx/dt) and β0 = (8πηR3 dφ/dt), the translational
and rotational drag coefficients, respectively, in bulk with η
de viscosity of the medium (see Figure S5 of the Supporting Information). R is the bead radius,
and z is the axial distance between the surface and
bead center. Fext values are the external
forces working on the bead caused by gravity, buoyancy, the surface,
and the DNA:where g represents the gravitational
constant, ρmed represents the density of water, ρbead represents the density of the bead, εw and ε0 represent the permittivity of water and
vacuum, respectively, ψ0 represents the effective
surface potential, and l represents the Debye screening
length.[39] See Table S1 of the Supporting Information for the parameters used.
ΘDNA is the torque exerted on the bead caused by
the DNA. The DNA is modeled by the finite WLC model assuming fully
constraint boundary conditions.[40]Fbrown and Θbrown are the fluctuating
thermal force and torque, respectively, that are described by the
fluctuation–dissipation theorem and are Gaussian distributed
with the following properties:[41]where Δt is the time
step of the simulation and is typically set to 1 μs. A decreasing
Δt did not affect the statistical properties
of the simulated traces.
Results
Increasing Temperature
Enhances DNA Flexibility
The
motivation for our studies was to study protein–DNA interactions
at temperatures relevant for the organisms encoding these proteins.
Such interactions might be affected by changes in structure and DNA
flexibility occurring with a change in temperature. To investigate
the direct effect of temperature on DNA structure and flexibility,
we performed tethered particle motion (TPM) experiments over a range
of temperatures. Because the physical properties of dsDNA are dependent
on the base pair composition,[42] we measured
three different DNA substrates identical in length (685 bp) but different
in average GC content (32, 53, and 70%). Using bulk DNA melting measurements,
we first determined the melting temperatures (Tm) to be Tm,32% = 76.8 ± 0.5
°C, Tm,53% = 84.9 ± 0.5 °C,
and Tm,70% = 91.2 ± 0.5 °C for
the substrate with 32, 53, and 70% GC base pairs, respectively (see
Figure S6 of the Supporting Information). In our TPM experiments, we focus on the local effects of temperature
on global DNA conformation by measuring at temperatures below the
melting temperature of all three DNA substrates (23–52 °C).
We probed the conformational state of many individual DNA molecules
in this range of temperatures by tracking the excursion of the attached
bead [quantified by the root-mean-square (rms) value of its excursion].
If the length of a tether is not changed, the rms of the attached
bead is a measure of its apparent persistence length; a tether attains
a more compact formation if it becomes more flexible or if it is locally
bent by a ligand (see Figure 1A). At 23 °C,
the measured rms values ranged from 157.2 ± 0.5 nm [the error
represents the standard error of the mean (SE)] for the 32% GC substrate
to 161.4 ± 0.7 nm for the 70% GC substrate. DNA with a higher
GC content yielded a slightly higher rms value, because of an on average
somewhat less flexible DNA substrate. Increasing the temperature caused
the rms values of all DNA tethers to decrease (see Figure 2A), pointing to an increase in flexibility. To quantitatively
relate the measured RMS values to the physical properties of the DNA,
we performed numerical simulations describing the movement of the
bead as a function of DNA persistence length (Lp). The rms of the simulated tethered beads was calculated
from the x and y positions obtained
from the simulations (see Experimental Procedures). Figure 1B shows the relation between the
persistence length and the measured rms value for a tether with a
contour length (L0) of 233 nm (685 bp)
and a bead diameter (dbead) of 460 nm.
By fitting the results with a hyperbola function, we obtained the
following empirical relation between Lp and rms:
Figure 1
rms is a measure of DNA persistence length.
(A) Schematic representation
of a TPM experiment. In the left panel, the rms value quantifies the
excursion of a bead attached to a single DNA molecule, tethered to
the surface of the flow cell. The right panel shows that as the persistence
length decreases, the DNA molecule will be in a more compact configuration
(red DNA molecule), which leads to a smaller rms value. (B) Dependence
of rms on persistence length Lp obtained
from bead movement simulations (L0 = 233
nm, and dbead = 460 nm) fitted with eq 2. The inset shows that the bead movement (rms) itself
is not affected by temperature when DNA parameters are kept constant
(L0 = 233 nm, Lp = 50 nm, and dbead = 460 nm).
Figure 2
TPM measurements of temperature-dependent DNA
flexibility. (A)
rms distances of dsDNA molecules (685 bp) with GC percentages of 32,
53, and 70% as a function of temperature. Error bars represent the
standard error of the mean (N = 58–352). (B)
Apparent persistence length of all three substrates as a function
of temperature. Lp is calculated from
data shown in panel A using eq 2. Lines are
linear fits to the data points (see Table 1 for fitting parameters). The dashed gray line represents the theoretical
temperature dependence of the persistence length of a chain [Lp = A/(kBT)].
rms is a measure of DNA persistence length.
(A) Schematic representation
of a TPM experiment. In the left panel, the rms value quantifies the
excursion of a bead attached to a single DNA molecule, tethered to
the surface of the flow cell. The right panel shows that as the persistence
length decreases, the DNA molecule will be in a more compact configuration
(red DNA molecule), which leads to a smaller rms value. (B) Dependence
of rms on persistence length Lp obtained
from bead movement simulations (L0 = 233
nm, and dbead = 460 nm) fitted with eq 2. The inset shows that the bead movement (rms) itself
is not affected by temperature when DNA parameters are kept constant
(L0 = 233 nm, Lp = 50 nm, and dbead = 460 nm).TPM measurements of temperature-dependent DNA
flexibility. (A)
rms distances of dsDNA molecules (685 bp) with GC percentages of 32,
53, and 70% as a function of temperature. Error bars represent the
standard error of the mean (N = 58–352). (B)
Apparent persistence length of all three substrates as a function
of temperature. Lp is calculated from
data shown in panel A using eq 2. Lines are
linear fits to the data points (see Table 1 for fitting parameters). The dashed gray line represents the theoretical
temperature dependence of the persistence length of a chain [Lp = A/(kBT)].
Table 1
Temperature-Dependent
DNA Properties
of DNA Substrates (685 bp) with Different GC Contentsa
GC content
of DNA substrate (%)
C (nm/°C)
Lp0 (nm)
Tm (°C)
32
0.66 ± 0.05
62.7 ± 1.9
76.8 ± 0.5
53
0.79 ± 0.05
71.2 ± 2.3
84.9 ± 0.5
70
0.82 ± 0.03
74.9 ± 1.2
91.2 ± 0.5
The errors in
the values of C and Lp0 indicate the uncertainty
in the linear fit
to the experimental data.
To validate our approach and to ensure that the measured
change
in rms is exclusively due to changes in the flexibility of the DNA,
we tested if the temperature has an effect on the bead motion itself.
In our simulations, a change in temperature may affect the movement
of the bead by influencing the viscosity of the solution and the thermal
fluctuations on the bead and the DNA. Despite these temperature effects,
the bead movement (L0 = 233 nm, Lp = 50 nm, and dbead = 460 nm) yielded a constant rms value at different temperatures
(see the inset of Figure 1B), which indicates
that the rms itself is not influenced by temperature within a range
of 20–90 °C. This confirms that the measured rms is dependent
only on the physical properties of the DNA, which we can describe
as a function of apparent persistence length according to eq 2. The apparent persistence length of the DNA molecule
is a measure for the average flexibility of a heterogeneous chain.[43,44] Using eq 2, we calculated the apparent persistence
length of the DNA substrates within the measured temperature range.
Figure 2B shows that the apparent persistence
length scales linearly with temperature within this temperature range.
This temperature dependence is much stronger than the theoretical
temperature dependency of the persistence length of the polymer [Lp = A/(kBT), where A is the bending
stiffness and kB the Boltzmann constant
(see the gray dashed line)], indicating a structural change in the
DNA double helix. Linear fitting of the data (Lp = Lp0 – CT) yielded a temperature dependence of the persistence length (C), which is slightly dependent on the GC percentage of
the DNA substrate (see Table 1). Lp0 denotes
the apparent persistence length at 0 °C, but as water will freeze
around this temperature, this linear dependence is not valid at temperatures
close to 0 °C. The generic effect of temperature on DNA flexibility
is in agreement with recent magnetic tweezers studies.[45,46] The observed linear dependence of the apparent persistence length
on temperature is in good qualitative agreement with the work of Geggier
et al.,[27] in which cyclization of short
DNA fragments was investigated in the range of 5–42 °C
in ensemble measurements.The errors in
the values of C and Lp0 indicate the uncertainty
in the linear fit
to the experimental data.
Influence
of Temperature on the Binding and Bending of DNA-Bending
Proteins
A higher flexibility of DNA at higher temperatures
could be an important element contributing to DNA organization and
dynamics in organisms with high growth temperatures. As the apparent
persistence length of DNA is reduced with an increase in temperature,
the conformation of the molecule becomes more compact in a manner
independent of architectural protein binding. In addition to such
a direct effect of temperature on the intrinsic properties of DNA,
the interaction between architectural proteins and DNA might also
be affected by temperature. However, single-molecule experiments concerning
protein–DNA interactions of architectural proteins have been
traditionally conducted at room temperature. To determine the architectural
properties of such proteins under conditions more relevant for the in vivo situation, we investigated the effects of the DNA-bending
proteins Cren7 and Sul7 from thermophilic S. solfataricus and HU from mesophilic E. coli on DNA structure
at physiological temperatures.Sulfolobus species[47,48] live at temperatures in the range of 40–90 °C.[49] The Cren7 and Sul7 proteins encoded by these
organisms are structural homologues, both inducing rigid bends upon
binding to DNA[11] by intercalating into
the minor groove.[50−52] Our earlier single-molecule micromanipulation experiments
performed at room temperature (∼23 °C) revealed that this
bending results in a decrease in the apparent persistence length and
thus compaction of DNA molecules.[11] DNA
melting experiments revealed that both Cren7 and Sul7 increase the
melting temperature,[53,54] which might imply an important
role for these proteins in maintaining DNA integrity at high temperatures.
To determine how the interaction of Cren7 and Sul7 with DNA is affected
by temperature in the submelting regime in which DNA becomes more
flexible, we performed TPM experiments at both 23 and 52 °C.
For these studies, we used the 32% GC substrate, which is representative
for the average GC content of the S. solfataricus genome.[33] Persistence length Lp for protein concentrations of 0–1600
nM for both Cren7 and Sul7 at 23 and 52 °C, calculated from the
measured rms values using eq 2, is shown in
panels A and B of Figure 3 (see Figures S7
and S8 of the Supporting Information for
rms values and typical rms distributions). For both proteins, a minimal
persistence length of ∼10 nm is reached at 23 °C, which
is consistent with our earlier measurements using magnetic tweezers
conducted at this temperature.[11] This agreement
further validates our approach of converting rms values into values
for persistence length Lp. At 52 °C,
compaction sets in at protein concentrations lower than those at which
compaction sets in at 23 °C, but the maximal level of compaction
achieved at both temperatures is comparable. At high protein concentrations,
when the DNA is saturated with protein, the change in temperature
does not measurably influence the conformation of the protein–DNA
complexes. To quantitatively compare the binding affinities of the
proteins at the different temperatures, we calculated the fractional
coverage (ν) of the DNA as follows:[55]where Lp represents
the measured persistence length, Lp,saturated the minimal persistence length at saturation, and Lp,bare the persistence length of bare DNA. In this approach,
it is assumed that each bound protein makes an equal contribution
to the decrease in DNA stiffness. Panels C and D of Figure 3 show the fractional coverage as a function of protein
concentration. To calculate binding affinities under the different
conditions, the fractional coverage was fit to the theory of McGhee
and von Hippel.[56] This model describes
the binding of protein to DNA in terms of the association constant
(K), a cooperativity parameter (ω), and the
protein binding site (n). Using a footprint of n = 8 bp for both proteins,[51,57] we obtained
fitting parameters for K and ω. Both Cren7
and Sul7 bind the DNA substrate with higher affinity at 52 °C
than at 23 °C. The association constant found for Cren7 equals
(2.5 ± 0.2) × 105 nM–1 at room
temperature (23 °C) (KCren,23) and
increased to (7.4 ± 1.4) × 105 nM–1 at 52 °C (KCren,52). The cooperativity
factor (ωCren,23) of 18.8 ± 3.2 indicates low
cooperativity in binding, which is somewhat affected by the increase
in temperature as ωCren,52 = 10.4 ± 3.6. Sul7
exhibits a DNA binding affinity lower than that of Cren7 as KSul,23 = (1.3 ± 0.3) × 105 nM–1 at 23 °C and KSul,52 = (1.8 ± 0.2) × 105 nM–1 at 52 °C, yielding a slightly higher binding affinity at 52
°C. Similar to that of Cren7, the cooperativity in binding of
Sul7 to DNA is essentially independent of temperature: ωSul,23 = 8.4 ± 2.4, and ωSul,52 = 8.1
± 2.0.
Figure 3
TPM measurements of the effect of temperature on protein–DNA
binding. (A and B) Apparent persistence length as a function of protein
concentration of Cren7 and Sul7 at 23 and 52 °C. (C and D) Fractional
coverage as a function of protein concentration, calculated according
to eq 3 from data shown in panels A and B. Fitting
the coverage to the theory of McGhee and von Hippel showed that binding
affinity is increased at 52 °C: for Cren7, KCren,23 = (2.5 ± 0.2) × 105 nM–1 and KCren,52 = (7.4 ±
1.4) × 105 nM–1, and for Sul7, KSul,23 = (1.3 ± 0.3) × 105 nM–1 and KSul,52 =
(1.8 ± 0.2) × 105 nM–1. Error
bars represent the standard error of the mean (N =
69–352).
TPM measurements of the effect of temperature on protein–DNA
binding. (A and B) Apparent persistence length as a function of protein
concentration of Cren7 and Sul7 at 23 and 52 °C. (C and D) Fractional
coverage as a function of protein concentration, calculated according
to eq 3 from data shown in panels A and B. Fitting
the coverage to the theory of McGhee and von Hippel showed that binding
affinity is increased at 52 °C: for Cren7, KCren,23 = (2.5 ± 0.2) × 105 nM–1 and KCren,52 = (7.4 ±
1.4) × 105 nM–1, and for Sul7, KSul,23 = (1.3 ± 0.3) × 105 nM–1 and KSul,52 =
(1.8 ± 0.2) × 105 nM–1. Error
bars represent the standard error of the mean (N =
69–352).To investigate whether
the effect of temperature on DNA binding
shown for Cren7 and Sul7 is generic for DNA-bending proteins, we performed
similar experiments with the bacterial chromatin protein HU. HU is
the most abundant DNA-bending protein in E. coli.
It exhibits two different DNA binding modes depending on the stoichiometry:
DNA bending and compaction at low protein concentrations and DNA stiffening
at high protein concentrations.[43,58,59] TPM measurements performed at 23 °C show that HU induces compaction
by reducing the apparent persistence length to a minimum of 12.9 ±
0.2 nm at a protein concentration of 400 nM (see Figure 4 and Figure S9 of the Supporting Information). At HU concentrations of >400 nM, the persistence length increases
to 20.1 ± 0.4 nm at a protein concentration of 1600 nM, reflecting
the transition into the stiffening mode. In this concentration regime,
HU proteins bind side by side forming filaments, which stabilizes
the DNA helix.[60] Force could, for example,
facilitate close side-by-side binding of HU proteins along the DNA,
which causes stiffening of the DNA. We did not observe an increase
in persistence length above that of bare DNA as observed in previous
micromanipulation experiments of single HU–DNA complexes.[43,58] However, previously reported TPM experiments exhibited a similar
trend: the persistence length increases at high HU concentrations
but does not exceed the persistence length of bare DNA molecules.[59] Possibly, the force applied in the previous
DNA micromanipulation experiments facilitates the transition into
the stiffening mode of HU, giving rise to the apparent discrepancy
in observed persistence lengths. Next, we conducted TPM measurements
for the same protein concentration range at 37 °C, the optimal
growth temperature of E. coli. Surprisingly, a temperature
increase of only 14 °C had a large effect on the measured apparent
persistence length. Although the maximal level of compaction was achieved
at a similar protein concentration (400 nM), the persistence length
at this concentration was reduced significantly to 6.1 ± 0.2
nm at 37 °C. In the stiffening regime (>400 nM), the persistence
length increased slightly to 10.7 ± 0.3 nm at 1600 nM, indicating
that the DNA stiffening still occurs in this regime at 37 °C.
As the maximal level of compaction is achieved at the same protein
concentration, the affinity of HU for DNA is not affected by the change
in temperature from 23 to 37 °C. The change in temperature did,
however, significantly enhance the degree of compaction induced by
HU, suggesting that the degree of bending induced by HU is increased
at 37 °C.
Figure 4
Apparent persistence length as a function of HU concentration
at
23 and 37 °C. Compaction is increased at 37 °C. Error bars
represent the standard error of the mean (N = 52–236).
Apparent persistence length as a function of HU concentration
at
23 and 37 °C. Compaction is increased at 37 °C. Error bars
represent the standard error of the mean (N = 52–236).
Discussion
Our
single-molecule TPM experiments reveal that the flexibility
of DNA strongly depends on temperature in the range of 23–52
°C. The temperature coefficient of the persistence length (C) is slightly dependent on the GC content of the DNA substrate
and ranges from 0.66 ± 0.05 nm/°C for the DNA substrate
with an average GC content of 32% to 0.82 ± 0.03 nm/°C for
the substrate with a GC content of 70%. The temperature effect on
the apparent persistence length observed in our study is much more
pronounced than in previous work by Geggier et al.[27] As in our study, the work by Geggier et al. relies on an
indirect readout of the temperature effect as they translate ring
closure efficiencies of DNA substrates into persistence length using
theoretical models. Moreover, the different experimental conditions
(i.e., buffer conditions, especially MgCl2 concentrations)
may in part explain the difference in temperature dependency. Although
it is thus hard to identify the nature of the quantitative difference,
the observed trend is similar: an increased temperature lowers the
resistance to bending of the DNA. What causes such a strong temperature
dependence on the Lp remains unclear.
The thermal stability of the dsDNA helix involves base pair interactions
between bases of complementary strands and base stacking interactions
between adjacent bases. Although Yakovchuk et al.[61] found that the base stacking interactions are the dominant
factor in stabilizing the double-stranded helix, they did not show
how this relates to the bending rigidity of the DNA. A recent study
addressed this question by measuring mechanical properties of chemically
modified DNA molecules, with altered charge or base stacking interactions.[62] This revealed that stacking interactions do
not straightforwardly correlate with the mechanical properties of
DNA, such as the persistence length. It is thus unlikely that stacking
interactions alone cause such a pronounced temperature-dependent persistence
length. Spontaneous sharp bending of dsDNA has been explained in different
models involving kinks (caused by unstacking of adjacent base pairs)
or small melting bubbles (disrupted base pairing and/or base stacking).
Probably increasing temperature enhances both of these processes,
strongly influencing the apparent persistence length (as observed
in our experiments). A recent theoretical study indeed suggests a
model that describes the experimentally observed temperature-dependent
DNA persistence length as a function of both an isotropic temperature-dependent
bending stiffness of the dsDNA helix and small local melting bubbles.[63]The fact that the flexibility of dsDNA
strongly depends on temperature
has important implications for genome conformation in vivo. Organisms will experience different mechanical properties of DNA
depending on the temperature of their natural habitat. As temperature
increases the bendability of dsDNA, organisms living at elevated temperatures
could benefit from this increased bendability in light of genome compaction.
The persistence length directly relates to the size of an unconstrained
dsDNA molecule in solution, typically quantified by the so-called
radius of gyration (Rg). For instance,
the genome of an archaeal or bacterial cell is on the order of millimeters
in length, which corresponds to an Rg of
≈4 μm at 25 °C (Lp =
50 nm). A change in temperature to 52 °C would reduce the radius
of gyration of a genome of that length to ≈3.2 μm (a
reduction in effective volume of ∼25%). Temperature itself
could thus serve as a mechanism to aid in compacting the genomic DNA.
It is therefore an important aspect to consider when studying in vivo chromatin organization and compaction of thermophilic
organisms and psychrophilic organisms living at temperatures that
differ from room temperature.Our results show that temperature
not only affects the intrinsic
properties of DNA but also influences protein–DNA interactions
of DNA-bending proteins. Interestingly, this temperature dependence
is not shared among the different DNA-bending proteins investigated;
it seems to depend on the nature of the protein–DNA interactions.
Both Cren7 and Sul7 from thermophilic S. solfataricus exhibit an increased binding affinity at an elevated temperature
of 52 °C. Increased binding affinity at higher temperatures was
shown before for Sul7 by isothermal titration calorimetry (ITC).[64,65] In these ITC studies, the binding affinity for poly(dGdC) increased
∼5-fold with an increase in temperature from 25 to 80 °C.
Molecular dynamics simulations of Cren7 also showed an increased affinity
at elevated temperatures.[66] The increase
in binding affinity could be attributed to the increased flexibility
of DNA at higher temperatures, which lowers the energy barrier to
induce DNA bending. Another mechanism, which could contribute to an
increased affinity, is one in which transient melting bubbles make
the DNA more accessible for binding of Cren7 and Sul7, as these proteins
intercalate into the minor groove of DNA.In contrast with Cren7
and Sul7, the DNA-bending protein HU from
mesophilic E. coli did not show an increased binding
affinity upon an increase in temperature (ΔT) of 14 °C. Instead, HU binding at 37 °C resulted in significantly
enhanced compaction. Previous studies, performed at room temperature,
have shown that HU induces flexible bends, which can range from 0°
to 180° with equal probability.[43,67] An increase
in temperature could bias the bending angle distribution toward larger
bending angles as the energy barrier required to bend the DNA is decreased.
The observed increase in compaction could thus be a result of enhanced
bending at higher temperatures. At 37 °C, the bimodal behavior
of HU persisted: the observed compaction reached a maximum at 400
nM, and at concentrations of >400 nM, the apparent persistence
length
increased. The stiffening regime is, however, less pronounced compared
to that at 23 °C as the apparent persistence length reached a
maximum of 10.7 ± 0.3 nm at 1600 nM (compared to an Lp of 20.1 ± 0.4 nm at 23 °C). As the molecular
mechanism underlying the stiffening mode is not understood, it is
difficult to explain what causes the difference in stiffening at different
temperatures. Possibly, the increased flexibility of the DNA at 37
°C effectively counteracts the stiffening effect of the HU filaments.
Also, protein–protein interactions could be affected by temperature,
influencing the side-by-side binding of HU proteins, which causes
the observed stiffening. A smaller distribution of bending angles
could also cause a less tight packing of the proteins on the DNA within
the stiffening regime, causing a less pronounced stiffening effect,
as observed. Indeed, it has been suggested that a flexible bending
angle is needed for tight packing of proteins along the DNA.[11]The increase in the flexibility of DNA
at increased physiologically
relevant temperatures is important when aiming to understand chromatin
organization in vivo. It not only leads to a more
compact configuration of the genomic DNA but also can have an important
effect on cellular processes such as gene regulation. As DNA structure
and topology are temperature-dependent, this may affect gene expression
on a global level.[68] DNA supercoiling is
proposed to act as a global regulator as it changes in response to
environmental conditions and affects the expression of many genes.[69] Analogous to supercoiling, temperature-dependent
DNA flexibility (and associated local changes in twist) and global
compaction could provide a mechanism for temperature sensitive gene
regulation.
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