Wenmao Huang1,2, Shimin Le1,3, Yuze Sun2, Dennis Jingxiong Lin1,2, Mingxi Yao2,4, Yi Shi5, Jie Yan1,2,6. 1. Department of Physics, National University of Singapore, Singapore 117542. 2. Mechanobiology Institute, National University of Singapore, Singapore 117411. 3. Research Institute for Biomimetics and Soft Matter, Fujian Provincial Key Lab for Soft Functional Materials Research, Department of Physics, Xiamen University, Xiamen 361005, China. 4. Department of Biomedical Engineering, Southern University of Science and Technology, Shenzhen 518055, China. 5. Institute of Materials Research and Engineering, A*STAR, 2 Fusionopolis Way, Innovis, #08-03, Singapore 138634. 6. Centre for Bioimaging Sciences, National University of Singapore, Singapore 117546.
Abstract
The adhesions between Gram-positive bacteria and their hosts are exposed to varying magnitudes of tensile forces. Here, using an ultrastable magnetic tweezer-based single-molecule approach, we show the catch-bond kinetics of the prototypical adhesion complex of SD-repeat protein G (SdrG) to a peptide from fibrinogen β (Fgβ) over a physiologically important force range from piconewton (pN) to tens of pN, which was not technologically accessible to previous studies. At 37 °C, the lifetime of the complex exponentially increases from seconds at several pN to ∼1000 s as the force reaches 30 pN, leading to mechanical stabilization of the adhesion. The dissociation transition pathway is determined as the unbinding of a critical β-strand peptide ("latch" strand of SdrG that secures the entire adhesion complex) away from its binding cleft, leading to the dissociation of the Fgβ ligand. Similar mechanical stabilization behavior is also observed in several homologous adhesions, suggesting the generality of catch-bond kinetics in such bacterial adhesions. We reason that such mechanical stabilization confers multiple advantages in the pathogenesis and adaptation of bacteria.
The adhesions between Gram-positive bacteria and their hosts are exposed to varying magnitudes of tensile forces. Here, using an ultrastable magnetic tweezer-based single-molecule approach, we show the catch-bond kinetics of the prototypical adhesion complex of SD-repeat protein G (SdrG) to a peptide from fibrinogen β (Fgβ) over a physiologically important force range from piconewton (pN) to tens of pN, which was not technologically accessible to previous studies. At 37 °C, the lifetime of the complex exponentially increases from seconds at several pN to ∼1000 s as the force reaches 30 pN, leading to mechanical stabilization of the adhesion. The dissociation transition pathway is determined as the unbinding of a critical β-strand peptide ("latch" strand of SdrG that secures the entire adhesion complex) away from its binding cleft, leading to the dissociation of the Fgβ ligand. Similar mechanical stabilization behavior is also observed in several homologous adhesions, suggesting the generality of catch-bond kinetics in such bacterial adhesions. We reason that such mechanical stabilization confers multiple advantages in the pathogenesis and adaptation of bacteria.
Gram-positive pathogenic bacteria produce
cell wall-anchored (CWA)
surface proteins that are important for the bacteria to colonize the
host and promote infections.[1,2] The most prevalent CWA
proteins are the microbial surface components recognizing adhesive
matrix molecules (MSCRAMMs), which are critical in bacterial “adhesion,
invasion, and immune evasion.”[3] During
colonization and infection, these MSCRAMM-mediated adhesions are subjected
to mechanical forces associated with flow stress induced by the dynamic
oscillated blood pressure, airflow, and other hydrostatic pressures.[4−7] The tensile forces applied to a single adhered bacterial cell span
over a wide range of magnitude, from the nanonewton (nN) range in
the urinary tract needed to withstand the high speed of urinary flow
down to piconewton (pN) in capillaries according to the reported shear
stress.[8,9]Many MSCRAMMs promote specific binding
to the host peptide ligand
through a “dock, lock, and latch” (DLL) mechanism,[1,10] where the ligand is bound (dock) and buried (lock) in between the
two tandemly arrayed immunoglobulin (Ig)-like folded domains, N2 and
N3, in the N-terminal region of MSCRAMMs. The ligand is further secured
by a “latch” strand located at the C-terminal of the
N3 domain, which binds to N2 by β-strand complementation[1,11] (latch, Figure A),
resulting in a unique adhesin–ligand complex. It has been shown
that MSCRAMM-mediated adhesion confers extreme mechanical stability
capable of withstanding large shear force.[12−16] Recent single-molecule studies using atomic force
microscopy (AFM) reported rupturing forces of MSCRAMM adhesion in
the order of nN,[12,13,15] reaching the mechanical stability of covalent bonds.[17,18] In the typical force loading rates of 104–107 pN s–1 in the AFM experiment, the adhesion
complex exhibits slip-bond kinetics where the adhesion stability decreases
as the force increases in the nN force range.[12,15] Steered molecular dynamics (SMD) simulations[15] suggested directly pulling out the ligand through the latched
binding pocket as the rupturing transition pathway, which requires
the breakage of the hydrogen network in a shear force geometry (i.e.,
the applied force is along the direction of the interaction interface).
Figure 1
Force-dependent
dissociation of the SdrG–Fgβ complex.
(A) Illustration of Staphylococcus epidermidis binding to the fibrinogen surface via an adhesion complex formed
between the N2 and N3 domains of bacterial SdrG and the Fgβ
peptide ligand. The right panel shows the molecular structure and
the force geometry of the complex (N2: blue, N3: green, Fgβ:
orange). (B) Schematic diagram of the recombinant protein construct
tethered between a glass substrate and a superparamagnetic microbead.
The right panel shows the domain map of the SdrG–Fgβ
protein construct. (C) A representative bead height–time trace
at 4.0 ± 0.4 pN. The right panel shows an enlarged time trace.
Raw data and smoothed data are indicated by gray and red, respectively.
(D) The histogram of the smoothed bead height shows four peaks corresponding
to different structural states of the tethered construct. (E) Normalized
histogram of the lifetime of the SdrG–Fgβ complex at
4.0 ± 0.4 pN (n = 134). An average lifetime
of τ = 329.81 ± 32.78 s was obtained by single exponential
function fitting (black curve). (F) Force-dependent lifetimes of the
SdrG–Fgβ complex at 3.2 ± 0.3 pN (open black squares, n = 64), 4.0 ± 0.4 pN (open orange circles, n = 134), 6.5 ± 0.7 pN (open blue up triangles, n = 257), 8.0 ± 0.8 pN (open green down triangles, n = 186), 10.5 ± 1.0 pN (open purple diamonds, n = 54), and 20.0 ± 0.2 pN (open yellow left-triangles, n = 24). The average lifetime is indicated by black solid
squares. The red solid line is the best fitting to the force-dependent
average lifetime using Bell’s model (eq ). Error bars indicate the mean ± standard
error.
Force-dependent
dissociation of the SdrG–Fgβ complex.
(A) Illustration of Staphylococcus epidermidis binding to the fibrinogen surface via an adhesion complex formed
between the N2 and N3 domains of bacterial SdrG and the Fgβ
peptide ligand. The right panel shows the molecular structure and
the force geometry of the complex (N2: blue, N3: green, Fgβ:
orange). (B) Schematic diagram of the recombinant protein construct
tethered between a glass substrate and a superparamagnetic microbead.
The right panel shows the domain map of the SdrG–Fgβ
protein construct. (C) A representative bead height–time trace
at 4.0 ± 0.4 pN. The right panel shows an enlarged time trace.
Raw data and smoothed data are indicated by gray and red, respectively.
(D) The histogram of the smoothed bead height shows four peaks corresponding
to different structural states of the tethered construct. (E) Normalized
histogram of the lifetime of the SdrG–Fgβ complex at
4.0 ± 0.4 pN (n = 134). An average lifetime
of τ = 329.81 ± 32.78 s was obtained by single exponential
function fitting (black curve). (F) Force-dependent lifetimes of the
SdrG–Fgβ complex at 3.2 ± 0.3 pN (open black squares, n = 64), 4.0 ± 0.4 pN (open orange circles, n = 134), 6.5 ± 0.7 pN (open blue up triangles, n = 257), 8.0 ± 0.8 pN (open green down triangles, n = 186), 10.5 ± 1.0 pN (open purple diamonds, n = 54), and 20.0 ± 0.2 pN (open yellow left-triangles, n = 24). The average lifetime is indicated by black solid
squares. The red solid line is the best fitting to the force-dependent
average lifetime using Bell’s model (eq ). Error bars indicate the mean ± standard
error.The high resilience of MSCRAMM-mediated adhesion
to large stresses
enables firm anchorage to a host surface, while its mechanical stability
under lower forces from pN to tens of pN, also a physiologically important
range, is still unexplored. It has been hypothesized that the MSCRAMM-mediated
adhesion may have a unique advantageous mechanical stabilization property,
a counterintuitive phenomenon in which the stability of the complexes
increases as the force increases, which is referred to as catch-bond
kinetics.[13,15,16,18−20] The catch-bond kinetics has been
observed in various biomolecular systems in both humans and bacteria.[21−28] However, due to the ultrastable MSCRAMM-mediated adhesions, direct
exploration of their mechanical properties at significantly lower
forces has been inaccessible to the previous AFM technologies. In
addition, there are potential desorption processes during bacteria
diffusion and spreading across surfaces, in which detachment of the
adhesion is required.[4,19,29,30] It is thus imperative to investigate the
mechanical responses and the potential modulations of MSCRAMM-mediated
adhesion under lower forces.In this work, using an ultrastable
magnetic tweezer-based single-molecule
approach, we set to address several outstanding questions related
to the low-force mechanical responses of MSCRAMM-mediated adhesions:
(1) How is the lifetime of the MSCRAMM-mediated adhesions regulated
by tensile forces? (2) Does the hypothesized catch-bond kinetics exist
at lower forces? (3) What are the molecular and physical mechanisms
governing the mechanical stability of the MSCRAMM-mediated adhesions?
By direct quantification of the force-dependent lifetimes of a prototypical
adhesin protein complex formed between SD-repeat protein G (SdrG)
from S. epidermidis and the ligand
peptide from the β chain of human fibrinogen (Fgβ), as
well as several homologous complexes, we show that increasing force
leads to drastically increased lifetimes; thus, the catch-bond hypothesis
is directly tested to be true. The transition pathway over this low-force
range (from pN to tens of pN) is identified to be the unbinding of
the “latch” peptide away from the N2 binding cleft of
SdrG, different from that reported at the high-force range (nN range).[15] Analysis based on the Arrhenius law of kinetics
and the structural elastic property[31] of
the identified transition pathway reveals that the highly pre-extended
“latch” structure of the complex confers the observed
catch-bond kinetics. In addition, the highly sensitive temperature
dependence of the SdrG–Fgβ complex is revealed, indicated
by a drastically decreased lifetime at the human body temperature
(37 °C) from that at 23 °C. Collectively, our studies provide
insights into the molecular and physical mechanisms underlying the
force-dependent stability and the mechanical regulation of such MSCRAMM
adhesion complexes, which may provide multiple advantages in the adaptation
of the bacterial adhesion to the hosts.
Results
Catch-Bond Behavior in the Dissociation of the SdrG–Fgβ
Complex
To reversibly probe the rupturing events of the single-molecule
SdrG–Fgβ complex, a recombinant protein construct was
designed by linking the Fgβ ligand peptide to the N2 and N3
domains of SdrG through an unstructured peptide linker (Figure B). The N1 and B domains of
SdrG that span the N2 and N3 domains are not included, since structurally
they do not clash with the SdrG–Fgβ binding interface[10] and thus should not affect the mechanical stability
of the SdrG–Fgβ complex. The Fgβ ligand peptide
is located at the N-terminus, followed by biotinylated AviTag, a flexible
unstructured peptide linker (glycine-serine, GS linker), the N2 and
N3 domains, and finally SpyTag at the C-terminus. The construct was
tethered between a Neutravidin-coated superparamagnetic microbead
and a SpyCatcher-coated coverslip surface via a specific covalent
SpyTag–SpyCatcher bond[32] and noncovalent
Neutravidin–biotin interactions that confer strong mechanical
stability[33−35] (Figure B). An external force was applied to the microbead using magnetic
tweezers, subjecting the SdrG–Fgβ complex to tension
along both the C-termini of the ligand and the N3 domain, mimicking
the native force geometry.[10,15,18] Once the ligand was dissociated from SdrG, the bead height would
increase by an amount of ΔH1 (equal
to the extension change of the protein construct from the released
GS linker; Figure S1), which was tracked
at a nanometer resolution in real time.We found that the SdrG–Fgβ
complex could rupture at pN forces over a time scale of hundreds of
seconds to hours at room temperature (∼23 °C). A representative
bead height–time trace obtained at 4.0 ± 0.4 pN is shown
in Figure C. The three
jumps of the bead height in the time trace correspond to the extension
changes from the released GS linker upon the dissociation of SdrG–Fgβ,
followed by the successive unfolding of N2 and N3 domains (Figures C and S1). Similar representative time traces at different
forces from 3.2 ± 0.3 to 20.0 ± 2.0 pN are provided in Figure S2. The histogram of the bead height of
the representative time trace in Figure C is shown in Figure D, from which the step sizes of the complex
dissociation and domains’ unfolding were quantified. Single-molecule
measurements with force-jumping cycles between 1.5 ± 0.2 pN and
different testing forces were implemented to obtain rupturing events
from multiple independent tethers (N > 30; Figure S3). Combining with control experiments,
the rupturing signal of the complex was confirmed and distinguished
from the unfolding signals of the N2 and N3 domains (Figures S4–S6 and Supporting Text 1). We note here
that our force calibration approach leads to a force uncertainty of
less than 10% (see the Supporting Information).The lifetimes of the SdrG–Fgβ complex were
obtained
from the time traces (Figure C) and plotted as histograms (Figures E and S7). The
histograms can be well fitted by a single exponential decay function,
from which the average lifetime (τ) of the SdrG–Fgβ
complex at ∼4.0 pN was determined to be 329.81 ± 32.78
s (Figure E; hereafter
written as the means ± standard error of the fitting unless otherwise
indicated). The average lifetime increases exponentially from 268.34
± 22.28 to 22 067.47 ± 8333.96 s when the force is increased
from 3.2 ± 0.3 to 20.0 ± 2.0 pN (Figure F), respectively. The results show the catch-bond
behavior of the SdrG–Fgβ complex, where the adhesion
complex is stabilized by increasing forces over the low-force range.
Due to the further drastically increased lifetime of the complex (Figure S8 and Supporting Text 2), we could not
obtain enough number of rupturing events to estimate the average lifetime
at higher forces.The obtained τ(f) could
be well fitted by
Bell’s model (Figure F)[36,37]where τ0 represents the extrapolated
zero-force lifetime, Δx‡ is
the transition distance, and kBT is the Boltzmann constant times the temperature. The best-fitting
values of the parameters are τ0 = 97.24 ± 12.49
s and Δx‡ = −1.20
± 0.07 nm. τ0 is close to the lifetime measured
in the absence of force from previously reported bulk experiments.[10] The negative value of Δx‡ suggests a force-dependent increase in the energy
barrier (−fΔx‡) that leads to the catch-bond kinetics. The larger the absolute
value of Δx‡, the stronger
the effect of the catch-bond kinetics of the adhesion complex.
Effect of “Bulgy Plug” on the Stability of the
SdrG–Fgβ Complex
Two phenylalanines (Phe10 and
Phe11) with benzyl side chains from the Fgβ ligand are crucial
for ligand recognition and binding affinity of the complex.[10] Buried behind the locking strand, the phenylalanine
residue has been described as a “bulgy plug” that intuitively
stops the ligand from wiggling through the narrow constriction under
applied force[10] (Figure A,B). Previous results have revealed a dissociation
pathway of the SdrG–Fgβ complex in the nN force range,
which involves directly pulling out the peptide ligand from the binding
pocket.[15] The measured force-dependent
dissociation only marginally depends on phenylalanines, suggesting
that the “bulgy plug” is not a dominant contributor
to high-force resilience.[15]
Figure 2
Effects of mutations
on the ligand or the “latch”
strand. (A) A sketch of the SdrG–Fgβ complex under force.
The Fgβ ligand (orange) is buried into the binding cleft between
N2 (blue) and N3 (green) domains, where the phenylalanine side chains
(gray) acting as a “bulgy plug” are restricted by the
locking strand (dark green). The complex is further secured by the
“latch” strand (light green). (B) A structure showing
the hydrogen networks (red dotted line) between the Fgβ ligand
and N2 and N3 domains, where major six residues of the ligand involved
in the binding are highlighted. (C) Comparison of the average lifetimes
of the complex formed between SdrG and FgβF0 (gray, n = 0), FgβF1 (light orange, n =
163), FgβF2 (orange, n = 134), and FgβF3
(dark orange, n = 52) at 4.0 ± 0.4 pN. (D) Normalized
lifetime histograms of the complex formed between SdrG and Fgβ
truncations at 4.0 ± 0.4 pN, including FgβF2 (orange, n = 134), FFSARG (brown, n = 126), FgβdN4
(purple, n = 135), and FgβdC5 (green, n = 55). Dotted lines represent the best fitting of each
normalized histogram to a single exponential decay function. (E) Force-dependent
average lifetimes of the complex formed between SdrG and FgβF2,
FFSARG, FgβdN4, FgβdC5, FgβF1, and FgβF3 at
23 °C. The dotted lines are best fittings to eq . (F) A structure showing the “latch”
strand binds to the N2 domain, where the amino acids (residue 585-593)
of the “latch” strand involved in the complementation
are labeled. (G) Comparison of the average lifetimes of the complex
formed in various protein constructs containing “latch”
mutations at 4.0 ± 0.4 pN, including SdrGwt (orange, n = 134), D593A (lemon green, n = 162),
G592A + D593A (green, n = 164), SdrG_dC8 (light blue, n = 285), and SdrG_dC11 (gray, n = 0).
(H) Force-dependent average lifetimes of the complexes formed in the
wild-type construct, D593A, G592A + D593A, and SdrG_dC8. The dotted
lines are the best fittings to eq . All fitting parameters involved in figure are listed
in Table S1. Error bars of the lifetime
indicate mean ± standard errors.
Effects of mutations
on the ligand or the “latch”
strand. (A) A sketch of the SdrG–Fgβ complex under force.
The Fgβ ligand (orange) is buried into the binding cleft between
N2 (blue) and N3 (green) domains, where the phenylalanine side chains
(gray) acting as a “bulgy plug” are restricted by the
locking strand (dark green). The complex is further secured by the
“latch” strand (light green). (B) A structure showing
the hydrogen networks (red dotted line) between the Fgβ ligand
and N2 and N3 domains, where major six residues of the ligand involved
in the binding are highlighted. (C) Comparison of the average lifetimes
of the complex formed between SdrG and FgβF0 (gray, n = 0), FgβF1 (light orange, n =
163), FgβF2 (orange, n = 134), and FgβF3
(dark orange, n = 52) at 4.0 ± 0.4 pN. (D) Normalized
lifetime histograms of the complex formed between SdrG and Fgβ
truncations at 4.0 ± 0.4 pN, including FgβF2 (orange, n = 134), FFSARG (brown, n = 126), FgβdN4
(purple, n = 135), and FgβdC5 (green, n = 55). Dotted lines represent the best fitting of each
normalized histogram to a single exponential decay function. (E) Force-dependent
average lifetimes of the complex formed between SdrG and FgβF2,
FFSARG, FgβdN4, FgβdC5, FgβF1, and FgβF3 at
23 °C. The dotted lines are best fittings to eq . (F) A structure showing the “latch”
strand binds to the N2 domain, where the amino acids (residue 585-593)
of the “latch” strand involved in the complementation
are labeled. (G) Comparison of the average lifetimes of the complex
formed in various protein constructs containing “latch”
mutations at 4.0 ± 0.4 pN, including SdrGwt (orange, n = 134), D593A (lemon green, n = 162),
G592A + D593A (green, n = 164), SdrG_dC8 (light blue, n = 285), and SdrG_dC11 (gray, n = 0).
(H) Force-dependent average lifetimes of the complexes formed in the
wild-type construct, D593A, G592A + D593A, and SdrG_dC8. The dotted
lines are the best fittings to eq . All fitting parameters involved in figure are listed
in Table S1. Error bars of the lifetime
indicate mean ± standard errors.We found that the phenylalanines are critical for
the low-force
mechanical stability of the SdrG–Fgβ complex. Ligands
containing 0, 1, or 3 phenylalanines (F), respectively, termed FgβF0,
FgβF1, or FgβF3, were adopted into the protein construct
by alanine replacement or by addition of an F, to replace the wild-type
ligand (FgβF2). It has been shown that the FgβF3 mutant
has a higher affinity, while the FgβF1 mutant has a lower affinity
for SdrG compared to FgβF2.[10] The
probability of the complex formation after a certain waiting time
at 1.5 pN depended on the phenylalanines, where no binding of FgβF0
to SdrG was observed even after hours of incubation (Figure S9 and Supporting Text 3). The average lifetime of
the SdrG–FgβF1 complex decreased by about 7-fold, while
that of the SdrG–FgβF3 complex increased by more than
2.5-fold compared to the wild-type complex at each force (Figures C,E, S10, and S11). These results suggest that the
“bulgy plug” plays a critical role in the mechanical
stability of the SdrG–Fgβ complex in the low-force range.We also prepared a protein construct with the truncated Fgβ
ligand keeping the minimal six-residue peptide (FFSARG, Figure B) that is necessary for the
high-affinity binding and sufficient for the extreme mechanical stability
withstanding nN forces.[15] The complex formed
between truncated Fgβ and SdrG showed similar mechanical stability
to that of the wild-type complex (Figures D,E and S12).
Similar results were obtained for the SdrG–FgβdN4 complex,
where the four amino acids NEEG at the N-terminus were truncated,
and the SdrG–FgβdC5 complex, where the five amino acids
HRPLD at the C-terminus were removed (Figures D,E, S13, and S14).The insensitivity of the transition distances (slope of
the fitting
lines in Figure E)
to the perturbations on the Fgβ ligand (Table S1) suggests that the dissociation of the complex in
the low-force range is likely via a different transition pathway from
directly pulling out the ligand.
Dissociation Pathway via the “Latch” Strand Unbinding
It has been known that the “latch” region secures
the ligand in the binding pocket and stabilizes the complex (Figure F), whose presence
was shown to be crucial for binding affinity[10] but not high-force stability.[15] We postulate
that the low-force rupturing of the complex follows a transition pathway
that involves the unbinding of the “latch” strand from
N2 (sequential breakage of the short-range interactions between the
residues), which leads to disruption of the ligand. To test this hypothesis,
we first investigated two mutated constructs by substituting the last
one or two residues of the “latch” strand involved in
the binding to N2 with alanine, which would gradually weaken the “latch”
strand binding from its C-terminus. Hereafter the two protein constructs
are referred to as D593A and G592A + D593A, respectively. The lifetimes
of mutated complexes formed in D593A and G592A + D593A are about 1/5
and 1/20 of that of the wild-type SdrG–Fgβ complex, respectively
(Figures G,H, S15, and S16). The magnitudes of the phenomenological
transition distances by fitting to Bell’s model become shorter
than that of the wild-type complex, Δx‡ = −1.08 ± 0.05 nm for D593A and Δx‡ = −0.87 ± 0.10 nm for G592A
+ D593A (Figure H
and Table S1).We next investigated
two other constructs with half or total truncated “latch”
region (Figure G).
Half truncation (SdrG_dC8) on the “latch” region slowed
down the complex formation, while the total truncation (SdrG_dC11)
resulted in the loss of a stable complex formation (Figure S17, Supporting Text 3). The force-dependent average
lifetimes of the SdrG_dC8 construct were about 10-fold less than that
of the wild-type complex (Figures G,H and S18), with a further
decreased magnitude of the transition distance (Δx‡ = −0.68 ± 0.04 nm, Table S1).Together, these results showed that the perturbations
on the “latch”
strand change both the force-dependent lifetimes and transition distances,
confirming that the sequential unbinding of the “latch”
peptide of SdrG away from the N2 domain is the transition pathway
over the low-force range (Supporting Text 4).
Temperature-Dependent Mechanical Stability of the Adhesion Complex
As bacterial adhesion is subjected to changes in temperatures across
a multitude of environmental and physiological conditions, we next
investigated the mechanical stability of the SdrG–Fgβ
complex under human body temperature, which is approximately 37 °C.
The lifetime of the wild-type SdrG–Fgβ complex at 37
°C is much shorter than that at 23 °C. A representative
time trace obtained at 4.0 pN at 37 °C is shown in Figure A. The lifetimes from multiple
rupturing events are plotted as a normalized histogram in Figure B. The average lifetime
of the SdrG–Fgβ complex is determined to be 5.72 ±
0.20 s (Figure B),
about 2 orders of magnitude shorter than that at 23 °C at the
same force (Figure C). More representative time traces at forces from 3.0 to 30 pN at
37 °C and corresponding lifetime histograms are provided in Figures S19 and S20, respectively. The force-dependent
average lifetimes of the complex at 37 °C still show catch-bond
behavior (Figure D).
The extrapolated zero-force lifetime, τ0 = 1.97 ±
0.34 s, and the phenomenological transition distance, Δx‡ = −0.89 ± 0.06 nm, were
determined. It should be noted that at several pN, the average lifetimes
are in the order of a few seconds, indicating that the SdrG–Fgβ
mediated adhesion is unstable at 37 °C. However, the stability
of this adhesion rapidly increases with increasing force. At ∼30
pN, the average lifetime already reaches 1000 s. This result suggests
that the SdrG–Fgβ complex acts as a highly dynamic mechanosensor,
unstable at several pN forces and mechanically stabilized when it
senses elevated forces at 37 °C.
Figure 3
Temperature-dependent catch-bond kinetics.
(A) A representative
bead height–time trace at 4.0 ± 0.4 pN at 37 °C.
(B) Normalized lifetime histogram of the SdrG–Fgβ complex
at 4.0 ± 0.4 pN at 37 °C (n = 155, from
more than five independent tethers). The solid black curve is the
best fitting to the exponential decay function. (C) Comparison of
the average lifetimes of the SdrG–Fgβ complex at 4.0
± 0.4 pN at different temperatures. (D) Force-dependent average
lifetimes of the SdrG–Fgβ complex at different temperatures.
The colored solid lines are the best fittings to eq at corresponding temperatures. All fitting
parameters are listed in Table S1. Error
bars of the lifetimes indicate mean ± standard errors.
Temperature-dependent catch-bond kinetics.
(A) A representative
bead height–time trace at 4.0 ± 0.4 pN at 37 °C.
(B) Normalized lifetime histogram of the SdrG–Fgβ complex
at 4.0 ± 0.4 pN at 37 °C (n = 155, from
more than five independent tethers). The solid black curve is the
best fitting to the exponential decay function. (C) Comparison of
the average lifetimes of the SdrG–Fgβ complex at 4.0
± 0.4 pN at different temperatures. (D) Force-dependent average
lifetimes of the SdrG–Fgβ complex at different temperatures.
The colored solid lines are the best fittings to eq at corresponding temperatures. All fitting
parameters are listed in Table S1. Error
bars of the lifetimes indicate mean ± standard errors.We also performed similar experiments under three
other temperatures
of 26.5, 30, and 34 °C (Figures S21–S23). The force-dependent lifetimes monotonically decrease as the temperature
increases (Figure C,D). The best-fitting values of τ0 and Δx‡ are summarized in Table S1. The results show that both τ0 and
the magnitude of Δx‡ gradually
drop as the temperature increases (Supporting Text 5).
Generality of the Mechanical Stabilization in Homologous Adhesion
Complexes
The DLL mechanism has been reported in many homologous
MSCRAMM systems involving the “latch” strand structure.[1] To investigate whether the catch-bond kinetics
is a general feature among the “latch” strand-containing
MSCRAMMs, we quantified the force-dependent average lifetimes of five
homologous adhesion complexes that mediate the adhesion between Staphylococcus aureus and its host. The crystal structures
of the five homologs of SdrG (SD-repeat protein E (SdrE), bone sialoprotein
binding protein (Bbp), clumping factor A (ClfA), clumping factor B
(ClfB), and fibronectin-binding protein A (FnbpA)), bound with the
corresponding ligands (peptides from the complement factor H (CFH)
binding to SdrE, fibrinogen α chain (Fgα) binding to Bbp,
dermokine (DK) binding to ClfB, and fibrinogen γ chain (Fgγ)
binding to ClfA and FnbpA), have been reported.[38−42] Analogous to the SdrG–Fgβ complex, these
complexes are also under shear force geometries (Figure A). The recombinant protein
constructs were prepared according to their respective native shear
force geometries and were investigated using magnetic tweezers.
Figure 4
Catch-bond
kinetics in homologous adhesion systems. (A) Adhesion
complex structures of five homologs of SdrG (SdrE, Bbp, ClfB, ClfA,
and FnbpA; N2 domain: blue, N3 domain: green) bound to their target
peptide ligands (CFH, Fgα, DK, and Fgγ in orange). (B)
The force-dependent average lifetimes of the homolog complexes at
37 °C for SdrE–CFH (red circles), Bbp–Fgα
(black squares), and ClfB–DK (purple diamonds) and at 23 °C
for ClfA–Fgγ (blue up triangles) and FnbpA–Fgγ
(green down triangles). The colored solid lines are the best fittings
to eq . All fitting
parameters are listed in Table S1. Error
bars of the lifetime indicate mean ± standard errors.
Catch-bond
kinetics in homologous adhesion systems. (A) Adhesion
complex structures of five homologs of SdrG (SdrE, Bbp, ClfB, ClfA,
and FnbpA; N2 domain: blue, N3 domain: green) bound to their target
peptide ligands (CFH, Fgα, DK, and Fgγ in orange). (B)
The force-dependent average lifetimes of the homolog complexes at
37 °C for SdrE–CFH (red circles), Bbp–Fgα
(black squares), and ClfB–DK (purple diamonds) and at 23 °C
for ClfA–Fgγ (blue up triangles) and FnbpA–Fgγ
(green down triangles). The colored solid lines are the best fittings
to eq . All fitting
parameters are listed in Table S1. Error
bars of the lifetime indicate mean ± standard errors.Experiments performed at 37 °C for SdrE–CFH,
Bbp–Fgα,
and ClfB–DK revealed catch-bond kinetics for each of these
complexes (Figures B and S24–S28). The FnbpA–Fgγ
and ClfA–Fgγ complexes are unstable at 37 °C; thus,
their lifetime cannot be measured at our sampling rate. Instead, we
performed experiments for these two complexes at 23 °C where
they have longer lifetimes (Figures S27, S29, and S30). Similar catch-bond kinetics is also observed (Figure B). The best-fitting
values of τ0 and Δx‡ are summarized in Table S1 in comparison
with SdrG–Fgβ. These results show that the catch-bond
behavior over the low-force range among the adhesions mediated by
MSCRAMMs is a generic feature.
Discussion
In summary, using ultrastable magnetic tweezers,
we have investigated
and characterized the low-force (pN to tens of pN) mechanical stabilities
of the SdrG–Fgβ complex alongside its homologous systems.
These adhesion complexes exhibit catch-bond kinetics, where the complexes
are stabilized by increasing force. Through mutations on the ligand
or “latch” strand of the SdrG–Fgβ complex,
the low-force mechanical stability of the complex is found to be dependent
on the “bulgy plug” of the ligand; additionally, the
dissociation transition pathway in this force range is identified
to be the unbinding of the “latch” strand peptide away
from the N2 domain. The average lifetime of the SdrG–Fgβ
adhesion complex is sensitive to temperature, which decreases by 2
orders of magnitude when the temperature is increased from 23 to 37
°C.Bell’s model fitting to the force-dependent
average lifetimes
(τ(f)) leads to negative phenomenological transition
distances Δx‡, which provides
an understanding of the observed catch-bond behavior. However, it
does not reveal the underlying physical essence of the catch-bond
kinetics. A recently reported structural elastic theory[31] highlights the importance of the entropic extension
fluctuation of biomolecules at pN to tens of pN on the mechanical
stability of biomolecular complexes. It predicts catch-bond kinetics
as a common feature for transitions involving a pathway via unbinding
of a pre-extended peptide strand under a shear force geometry[43] (Figure S31). As
the “latch” strand exhibits a highly pre-extended conformation
when it binds to the N2 domain, the observed catch-bond kinetics could
be explained by this theory. Indeed, the τ(f) of SdrG–Fgβ could be reasonably fitted by the structural
elastic model, from which the most probable transition state structure
was identified, where most of the “latch” strand (seven
to nine amino acids from the last binding residue of the “latch”
strand, 593D) is dissociated away from the N2 domain (Figure S31, Table S2, and Supporting Text 6).
Additionally, we have fitted the force-dependent lifetimes of the
adhesion complex in D593A and G592A + D593A, (Figure S31), resulting in a gradually reduced number of bound
residues between the latch peptide and N2 (Figure S31, Tables S3 and S4, and Supporting Text 6). While the structural
elastic model provides a plausible mechanism of the observed catch-bond
kinetics, we do not exclude other potential mechanisms such as force-induced
additional interactions along the transition pathway.It has
been known that MSCRAMM adhesions confer high resilience
to large stress, which plays a crucial role in enabling stable anchorage
of the bacterial cells to host sites, such as artery/large vessel,
respiratory tract, and urethra, which are subjected to high flow stress.
The forces from pN to tens of pN investigated in our study belong
to a previously less explored physiologically relevant force range,
related to bacterial adhesion to the cell surface of capillaries or
organs. The initial anchoring of a bacterium to the blood vessel,
which is needed for bacterial spreading and infection to different
organs,[44,45] is via a single adhesion complex (e.g, the
SdrG–Fgβ complex). The initial anchorage subjects the
complex to a tensile force from a few pN to tens of pN, which can
be estimated based on the fluid shear stress in a range of 5–100
dynes cm–2 in capillaries[8,9] or
by the Stokes equation considering the blood viscosity (η ≈
5 × 10–2 Pa), blood flow speed (v ≈ 1 mm s–1), and the dimension of the bacterial
cells (L ≈ 1 μm).[46] Therefore, the mechanical stability of MMSCARM-mediated
adhesions quantified in the study is of physiological importance.The low-force mechanical stability of SdrG–Fgβ and
its homologous complexes is unusual compared to many other biomolecular
complexes[24−28,47−51] that also exhibit catch-bond kinetics over a similar
force range. Most known biomolecular complexes exhibit a catch-to-slip
kinetics switch when the applied force exceeds a certain threshold
value (switch force) in the range of 10–30 pN (Table S5). The catch-bond kinetics of SdrG–Fgβ
and its homologous complexes persists over the tested force range
(3–30 pN) with a constant slope and does not show any drops
at 50 pN, suggesting that the potential switch force far exceeds 50
pN. Indeed, a switch force higher than 300 pN is estimated by based on the structural elastic force-dependent
lifetime expression.[43] Such a surprisingly
high switch force is a direct result from the highly pre-extended
conformation of the “latch” peptide, where the end-to-end
distance of the latch peptide bound on the N2 domain reaches >90%
of the contour length. However, at the predicted high switch force,
potential elastic deformation of the rigid protein domains may affect
the transition kinetics significantly. This effect is not considered
in the simple expression of the force-dependent lifetime; therefore,
we refrain ourselves from further discussion on the exact value of
the switch force.The transition pathway at the low-force range
via unbinding of
the “latch” strand is distinctly different from that
at high forces in the nN range, where the high-force dissociation
transition follows a pathway of directly pulling out the ligand from
the latched binding pocket.[15] The low-force
dissociation pathway starts from the “latch” strand
detachment, which is a reverse of the association process of SdrG–Fgβ
following the DLL mechanism where the “latch” strand
binds N2 as the last step (Figure ). The existence of two pathways, one governing the
high-force dissociation kinetics and the other governing the low-force
dissociation kinetics, together provide a comprehensive and systematic
understanding of the adhesion stability across a wide physiologically
relevant force range (Figure ). Yet, a full understanding requires measuring τ(f) in the force range of 102–103 pN, inaccessible by currently available technologies due to the
ultralong lifetime, which warrants future studies.
Figure 5
Illustrations of the
high-force dissociation pathway[15] via directly
pulling out the ligand and the
low-force dissociation pathway via unbinding of the “latch”
strand from N2.
Illustrations of the
high-force dissociation pathway[15] via directly
pulling out the ligand and the
low-force dissociation pathway via unbinding of the “latch”
strand from N2.As important opportunistic pathogens, S. epidermidis is the leading cause of medical device
and implant-related nosocomial
infections,[2] while S. aureus causes both superficial and invasive, potentially life-threatening
infections.[3] During the adhesion and invasion
onto the surface of host cells or devices that are immobilized with
protein ligands, they are subjected to a wide range of hydrodynamic
flow stress. Besides surface-immobilized ligands, there is a large
fraction of soluble protein ligands (fibrinogen, etc.). An important
question is how bacterial cells could avoid the binding by the soluble
protein ligands. In other words, what is the mechanism behind the
specific binding to the surface-immobilized ligands? The seconds of
lifetime of the SdrG–Fgβ complex at 37 °C at near-zero
forces suggests that adhesion complexes formed with these soluble
ligands, which are not under tensile force, can dissociate quickly.
In sharp contrast, once attached to the surface-immobilized ligands,
the adhesion complex becomes stabilized under flow-induced stress
through the catch-bond kinetics (Figure S32A). We propose that this mechanism provides the specificity of the
stable complexes formed on surface-immobilized ligands and confers
an elevated efficiency of the MSCRAMM-mediated adhesion to the surface.Through the catch-bond kinetics, these adhesion complexes can resist
the shear force in the range of tens pN to nN, which is crucial for
pathogen adhesion and infection (Figure S32B).[15] Meanwhile, due to the seconds lifetime
of the complex at pN forces at the human body temperature, we propose
that the pathogens can dissociate from the ligand on the surface and
associate to a different site under low flow stress conditions (Figure S32C), which would benefit the spreading
and the evasion of the pathogens.The low-force mechanical stability
of the bacterial adhesion complexes
investigated in this study requires mechanical manipulation of a single
tethered complex over a long-time scale (hours to days) without losing
the spatial resolution. This is achieved by an in-house-made ultrastable
magnetic tweezer setup.[52,53] As piconewton forces
are not only involved in bacterial adhesion systems but also prevalent
in force-bearing mechanosensing cytoskeleton proteins of mammalian
cells,[54−56] the ultrastable magnetic tweezer technology can be
broadly applied to studies of the mechanical stabilities and force-dependent
interactions of biomolecules involved in various biological processes.
Experimental Section
Reagents and Materials
(3-Aminopropyl)triethoxysilane
(APTES), glutaraldehyde solution (70% in H2O), dithiothreitol
(DTT), bovine serum albumin (BSA), l-ascorbic acid, ampicillin,
isopropyl β-d-1-thiogalactopyranoside (IPTG), phenylmethylsulfonyl
fluoride (PMSF), biotin, mineral oil, PBS, and Tris buffer were purchased
from Sigma-Aldrich. Neutravidin biotin-binding protein and Dynabeads
M-270 Epoxy beads were purchased from Thermo Scientific.
Gene Construction
The N2 and N3 domain genes of SdrG
from S. epidermidis (residue 274-597,
Uniprot Q9KI13, PDB 1R17) and the N2 and N3 domain genes from homologs: SdrE (residue 263-601,
Uniprot Q2FJ77, PDB 5WTB), Bbp (residue 271-601, Uniprot Q14U76, PDB 5CFA), ClfA (residue
225-548, Uniprot: Q2G015, PDB 2VR3), ClfB (residue 212-541, Uniprot Q6GDH2,
PDB 4F20), and
FnbpA (residue 187-514, Uniprot P14738, PDB 4B60) from S. aureus, as well as the short peptide ligand genes:
Fgα (SKQFTSSTSYNRGDS, from human fibrinogen α-chain, Uniprot
P02671), Fgβ (NEEGFFSARGHRPLD, residue 6-20 from the N-terminal
region of human fibrinogen β-chain, Uniprot P02675), Fgγ
(GEGQQHHLGGAKQAGDV, from the C-terminal of human fibrinogen γ-chain,
Uniprot: P02679-2), CFH from human complement factor H (RLSSRSHTLRTTCWDGKLEYP,
Uniprot P08603), and DK from human dermokine 10 (QSGSSGSGSNGD, Uniprot
Q6E0U4) were codon-optimized and synthesized for expression in Escherichia coli as gBlocks gene fragments (Integrated
DNA Technologies (IDT)) with suitable overhangs. The genes of the
flexible GS linker were synthesized as gBlocks gene fragments. A flexible
FH1 linker gene from human formin was obtained from our previous work.[57] Genes were cloned into pET151 vectors (ampicillin
resistance) with 6 × His-tag for purification, AviTag for biotinylation,
and SpyTag using the NEB HiFi assembly strategy (New England Biolabs,
MA). The construction of SpyTag-binding protein SpyCatcher was referred
to in previous works.[58] The mutations,
truncations, or insertions on the ligands or the “latch”
strand of SdrG were introduced by the Site-Directed Mutagenesis kit
(New England Biolabs, MA). The complete sequences of all recombinant
protein constructs used are listed in the Supporting Information (the “Protein Construction and Sequence”
section).
Protein Expression and Purification
All protein constructs
were expressed in E. coli DE3 with
biotin protein ligase (BirA) and purified using a His-tag affinity
column following the previous protocol.[58] Basically, the colonies transfected with each of the corresponding
plasmids were precultured in 10 mL of LB medium containing 100 μg
mL–1 ampicillin at 37 °C overnight. The precultures
were then inoculated into 1 L of ampicillin-containing LB medium and
grown at 37 °C for around 4–6 h until the optical density
(OD600) reached ∼0.6. Then, 0.4 mM IPTG and 50 μM
biotin were then added to the cultures, and the resulting mixture
was grown at 20 °C overnight. The biotin could be catalyzed by
BirA to conjugate to the AviTag of proteins in the cell. Bacteria
were harvested by centrifugation at 6000g, and pellets
were stored frozen at −80 °C until further purification.In the purification steps, bacterial pellets were resuspended with
lysis buffer (50 mM Tris, 300 mM NaCl, pH = 7.4) including 1 mM PMSF,
and cells were mechanically lysed using a French press, followed by
centrifugation at 40 000g for 30 min. The
resultant supernatants were allowed to bind to the Co2+-NTA column (Thermo Scientific, DE) for 1 h. After repeated washes
(wash buffer: 50 mM Tris, 300 mM NaCl, 10 mM imidazole, pH = 7.4),
the proteins were eluted into elution buffer (50 mM Tris, 300 mM NaCl,
200 mM imidazole, pH = 7.4). These proteins were further purified
with gel filtration chromatography (Superdex 200, Äkta Pure
system, GE Healthcare, MA). The protein-containing fractions were
verified using sodium dodecyl sulfate (SDS)–polyacrylamide
gel electrophoresis, dialyzed into PBS buffer, and frozen in aliquots
with 15% (v/v) glycerol by liquid nitrogen to be stored at −80
°C for use. Protein concentration was measured by spectrophotometry
at 280 nm (NanoDrop 1000, Thermo Scientific, DE).
Magnetic Tweezer-Based Single-Molecule Force Approach
Single-molecule manipulation and measurement of the proteins were
performed on a homemade magnetic tweezer (MT) setup as previously
described.[59] A novel antidrift procedure
based on focal plane adjustment by piezo was coupled into the home-written
Labview program, providing a steady applying force to the single-molecule
measurement for days without any drift. The protein constructs were
tethered between the Neutravidin-coated magnetic beads and SpyCatcher-coated
cover glass in the laminar flow channels. Experiments were performed
with a standardized solution (1 × PBS, 1% (m/m) BSA, 1 mM DTT,
10 mM L-ascorbate acid, pH = 7.4) unless otherwise mentioned. The
temperature of the experiment was held at 23, 26.5, 30, 34, or 37
°C controlled by an objective heating system (Bioptechs) and
calibrated by a thermometer. The detailed protocols of channel and
microbead preparation, sample preparation, magnetic tweezer setup,
single-protein force-jumping experiment, and force calibration were
published in our previous studies[58,59] and are briefly
shown in the Supporting Information.
Data Analysis
Raw time trace data were recorded at
a sampling rate of 200 Hz. In all of the figures of the main text
and the Supporting Information, the time
traces were smoothed using the fast Fourier transform (FFT) smooth
function of OriginPro 9.0 unless otherwise mentioned. The lifetimes
(dwell times) of the dissociation, the step sizes of the rupture of
the ligand from the N2 and N3 domains, and the step sizes of the unfolding
of the N2 and N3 domains were measured from the raw time trace data.
Due to the sampling rate, the time resolution of our experiment is
around 5 μs.The rupturing lifetimes (dwell times) for
each adhesion complex under specific force were collected and plotted
as histograms. The y-axis of the histogram was the
count of the events observed in this dwell time range (Supporting Figures). The corresponding histograms
presented in the maintext are converted to relative probability densities.
The number of the rupturing events (n) and the number
of the tethers (N) for each histogram were indicated
in the figures and legends.The average lifetimes (τ)
of the dissociation of all of the
adhesion complexes under forces were fitted from the rupturing lifetime
(t) histograms using a single exponential decay equation, y(t) = B* exp(−t/τ), where y is the count or relative
probability density of the histogram and B is the
amplitude of the histogram. The error bars indicate the mean ±
standard error of the fitting.
Authors: Steffen M Sedlak; Leonard C Schendel; Marcelo C R Melo; Diana A Pippig; Zaida Luthey-Schulten; Hermann E Gaub; Rafael C Bernardi Journal: Nano Lett Date: 2018-10-26 Impact factor: 11.189