Simon Kretschmer1,2, Tamara Heermann1, Andrea Tassinari1, Philipp Glock1, Petra Schwille1. 1. Department of Cellular and Molecular Biophysics, Max-Planck-Institute of Biochemistry, Am Klopferspitz 18, 82152 Martinsried, Germany. 2. Current affiliation: Department of Bioengineering and Therapeutic Sciences, University of California San Francisco, San Francisco, California 94158, United States.
Abstract
The formation of large-scale patterns through molecular self-organization is a basic principle of life. Accordingly, the engineering of protein patterns and gradients is of prime relevance for synthetic biology. As a paradigm for such pattern formation, the bacterial MinDE protein system is based on self-organization of the ATPase MinD and ATPase-activating protein MinE on lipid membranes. Min patterns can be tightly regulated by tuning physical or biochemical parameters. Among the biochemically engineerable modules, MinD's membrane targeting sequence, despite being a key regulating element, has received little attention. Here we attempt to engineer patterns by modulating the membrane affinity of MinD. Unlike the traveling waves or stationary patterns commonly observed in vitro on flat supported membranes, standing-wave oscillations emerge upon elongating MinD's membrane targeting sequence via rationally guided mutagenesis. These patterns are capable of forming gradients and thereby spatially target co-reconstituted downstream proteins, highlighting their functional potential in designing new life-like systems.
The formation of large-scale patterns through molecular self-organization is a basic principle of life. Accordingly, the engineering of protein patterns and gradients is of prime relevance for synthetic biology. As a paradigm for such pattern formation, the bacterial MinDE protein system is based on self-organization of the ATPase MinD and ATPase-activating protein MinE on lipid membranes. Min patterns can be tightly regulated by tuning physical or biochemical parameters. Among the biochemically engineerable modules, MinD's membrane targeting sequence, despite being a key regulating element, has received little attention. Here we attempt to engineer patterns by modulating the membrane affinity of MinD. Unlike the traveling waves or stationary patterns commonly observed in vitro on flat supported membranes, standing-wave oscillations emerge upon elongating MinD's membrane targeting sequence via rationally guided mutagenesis. These patterns are capable of forming gradients and thereby spatially target co-reconstituted downstream proteins, highlighting their functional potential in designing new life-like systems.
Entities:
Keywords:
Min proteins; in vitro reconstitution; pattern engineering; pattern formation; reaction-diffusion system; self-organization
Living systems
rely on periodic
cycles in the expression or localization of proteins to regulate diverse
processes such as metabolism,[1] cell division,[2] or development.[3] Accordingly,
the engineering of oscillating processes has been a major focus of
synthetic biology. Temporal oscillations of protein levels have successfully
been realized both in cellular[4−6] and cell-free systems[7] through synthetic gene networks. On the other
hand, the engineering of protein oscillations in both space and time,
as well as the resulting formation of defined spatiotemporal patterns
has so far proven to be less readily accessible. In part, this is
due to a limited understanding of naturally occurring pattern-forming
protein systems and their molecular-level control parameters.The E. coli Min system has become a paradigm for
self-organized protein pattern formation[8,9] and is therefore
an ideal experimental testing ground for pattern engineering. In particular,
the combination of protein-level mutagenesis and pattern-level analysis
can be used to reveal how the tuning of molecular interactions translates
into changes in the emergent properties of large-scale patterns. Min
protein self-organization only requires the two proteins MinD and
MinE, a lipid membrane as a catalytic matrix for self-organization,
and ATP as a source of chemical energy.[10] The use of the Min system as a model for protein pattern formation
is facilitated by various experimental strategies for reconstituting
Min patterns in vitro (for the major setups, see
the recent review by Ramm et al.[8]). Moreover,
theoretical frameworks have been developed to mathematically model
Min protein self-organization.[9]In vivo, the MinCDE system regulates cell division
via a time-averaged concentration gradient of MinC, an inhibitor of
the essential division protein FtsZ.[11] This
gradient displays maxima at the cell poles and a minimum at midcell
and arises from pole-to-pole oscillations of the deviant WalkerA-type
ATPase MinD and its ATPase activating protein MinE.[12,13] On a mechanistic level, Min patterns emerge from the ATP-dependent
cycling of MinD and MinE between the lipid membrane and the cytosolic
bulk[10,14] (Figure ). MinD interacts with the membrane via a C-terminal
membrane targeting sequence (MTS) in the form of an amphipathic helix[15−17] (Figure a). The
affinity of one copy of this MTS has been reported to be too weak
for significant MinD binding to the membrane.[15,18] However, upon ATP-dependent homodimerization, MinD gains sufficient
affinity to accumulate on the membrane, which occurs in a cooperative
fashion[15,18−22] (Figure ). Membrane-bound MinD then recruits MinE, which thereby undergoes
a conformational switch from a latent state to a reactive state that
can stimulate MinD’s ATPase activity[23,24] (Figure ). Upon
MinE-induced ATP hydrolysis, MinD monomers detach from the membrane
in the ADP-bound state and then undergo further cycles of Min protein
accumulation on the membrane[18] (Figure ). The collective
attachment and detachment of Min proteins to and from the membrane
can give rise to a variety of different patterns depending on the
experimental conditions.[8] On a flat membrane,
in the absence of flow in the bulk, prominent patterns include traveling
waves and a variety of stationary (or quasi-static) patterns.[10,25] In a flow-cell setup[26] or via optical
entrainment using a phototswitchable MinE peptide,[27] standing-wave-like pattens were observed.[26] Lastly, pole-to-pole oscillations and functional gradient
formation can be reconstituted under confinement conditions mimicking
the cellular environment.[28−30]
Figure 1
Functional modules implicated in the formation
and regulation of
Min protein patterns and references for their in vitro characterization: (a) MinD membrane interaction, this work; (b)
MinD dimerization and higher-order interactions;[19,21] (c) MinE dimerization;[31] (d) MinE membrane
interaction;[26,31,32] (e) stimulation of MinD’s ATPase activity by MinE;[31,33] (f) MinE’s conformational switch from a reactive to a latent
state.[31,34]
Figure 2
Elongating
the MTS increases MinD membrane coverage on flat membranes.
(a) Helix wheel representation of the MTS of MinD WT and MinD Ins3
(generated with HELIQUEST[39]). The colors
denote small, aliphatic (gray), larger hydrophobic (yellow), and positively
charged (blue) amino acids, while the arrow indicates the vector of
the hydrophobic moment.[39] (b) Schematic
of a typical QCM experiment, in which the MinD concentration was successively
increased between membrane attachment/detachment cycles; (c) membrane
coverage obtained from QCM experiments with various concentrations
of MinD and MinD Ins3 in the presence of ATP; (d) determined half
time (t1/2) of association (QCM) for the
membrane attachment of both MinD WT and MinD Ins3 in the presence
of ATP; (e) determined half time of dissociation (QCM) for the membrane
detachment of both MinD WT and MinD Ins3 in the presence of ATP. For
QCM experiments, three independent experiments were performed each,
and bar graphs represent the individual data points with mean values
± SEM.
Functional modules implicated in the formation
and regulation of
Min protein patterns and references for their in vitro characterization: (a) MinD membrane interaction, this work; (b)
MinD dimerization and higher-order interactions;[19,21] (c) MinE dimerization;[31] (d) MinE membrane
interaction;[26,31,32] (e) stimulation of MinD’s ATPase activity by MinE;[31,33] (f) MinE’s conformational switch from a reactive to a latent
state.[31,34]Elongating
the MTS increases MinD membrane coverage on flat membranes.
(a) Helix wheel representation of the MTS of MinD WT and MinD Ins3
(generated with HELIQUEST[39]). The colors
denote small, aliphatic (gray), larger hydrophobic (yellow), and positively
charged (blue) amino acids, while the arrow indicates the vector of
the hydrophobic moment.[39] (b) Schematic
of a typical QCM experiment, in which the MinD concentration was successively
increased between membrane attachment/detachment cycles; (c) membrane
coverage obtained from QCM experiments with various concentrations
of MinD and MinD Ins3 in the presence of ATP; (d) determined half
time (t1/2) of association (QCM) for the
membrane attachment of both MinD WT and MinD Ins3 in the presence
of ATP; (e) determined half time of dissociation (QCM) for the membrane
detachment of both MinD WT and MinD Ins3 in the presence of ATP. For
QCM experiments, three independent experiments were performed each,
and bar graphs represent the individual data points with mean values
± SEM.Cell-free reconstitution has proven
particularly enabling for the
systematic investigation of the roles of individual components, and
their functional modules (Figure ), in self-organization. This is due to the defined
nature of in vitro environments, in which factors
such as protein concentration or membrane geometry can be precisely
controlled. Recent studies based on cell-free reconstitution have
revealed important regulatory factors of Min patterns, which include
the system’s geometry,[28−30] salt content, and membrane composition[35] as well as the concentration and properties
of Min proteins.[2,25,26,31−33] With regard to Min patterns
in a simple flat membrane setup, various modulatory parameters have
been discovered for MinE, including its membrane interaction,[26,31,32] conformational switching,[31,34] and stimulation of MinD’s ATPase activity[31,33] as well as dimerization and fusion with accessory protein parts.[25,31] These molecular features can be viewed as functional modules that
play defined roles in pattern formation. While MinE’s functional
modules have been characterized in considerable detail, MinD has been
investigated far less from an engineering perspective. Reverse engineering
of MinD is more complicated, due to its central autocatalytic role
based on membrane interaction[17] and ATP
hydrolysis[36] and because of the complexity
of its higher-order intermolecular interactions.[19,21] However, while being more potentially challenging, engineering MinD’s
molecular features may also result in a rich phenomenology of Min
patterns.Here, we aim at expanding our understanding of the
roles that the
Min system’s functional modules play in pattern formation.
In particular, we tested how elongating MinD’s MTS via rationally
guided mutagenesis affects Min protein patterns in vitro. We found that increasing MinD’s membrane affinity via amphipathic
residue insertion can give rise to standing wave oscillations on flat
membranes, even in the absence of flow or geometric confinement. Moreover, these standing
waves promote symmetry breaking and functional gradient formation
on time-average, which can be exploited to locally enrich membrane-associated
proteins in membrane zones depleted of MinD. Thus, our study provides
insights into how distinct patterns and their unique functionalities
can be accessed via mutagenesis.
An Insertion in MinD’s
MTS Increases MinD’s Membrane Coverage
on Lipid Membranes
MinD’s interaction with the lipid
membrane is widely seen
as a core requirement for pattern formation.[15] To confirm this notion, we analyzed membrane binding and self-organization
of E. coli MinD wild-type (His-MinD/eGFP-MinD WT,
as described previously[10,37,38]) and a truncated MinD variant lacking the MTS (Δ256–270,
referred to as MinD ΔMTS from here on). We performed quartz
crystal microbalance (QCM)[22] and self-organization[10] experiments, as both assays are based on a flat
membrane geometry, which allows for optimal comparability. From the
maximal change in the resonance frequency measured in QCM experiments,
we obtained the membrane coverage for MinD WT and the truncation mutant
in a nucleotide- and concentration-dependent fashion (Figure b, Figure S1a,b). Both, MinD WT and the mutant, showed a slight increase
in membrane coverage in the presence of ADP, which may be due to random
protein–membrane collisions in the relatively small QCM chambers.
Importantly, only the WT showed a strong increase in membrane coverage
in the presence of ATP (Figure S1 a, b).
Accordingly, while the WT displayed stationary patterns at the tested
concentration, the mutant did not appear to bind the membrane or form
patterns with MinE-His[25] in our self-organization
assay (Figure S1c), confirming that MinD
membrane binding is essential for pattern formation.To nevertheless
explore pattern engineering via changes in MinD’s
membrane affinity, we focused on enhancing this feature rather than
compromising it. Therefore, we analyzed a MinD insertion mutant termed
MinD Ins3, which contains the additional amino acids “AKI”
in the MTS and thus an additional turn in the amphipathic membrane
targeting sequence[17] (Figure a). This insertion has previously
been shown to be capable of interaction with the membrane in vivo, indicating intact helicity and amphipathicity.[17] With the additional turn arising from the “AKI”
insertion, the length of MinD Ins3’s engineered MTS resembles
the one of B. subtilis MinD, which has been shown in vivo to support accumulation of a GFP fusion of the MTS
even with a single copy of the latter,[16] indicating an overall higher membrane affinity than the MTS of E. coli MinD. Thus, we reasoned that the Ins3 mutant is
a suitable variant to dissect the effects of increasing MinD’s
membrane affinity on pattern formation.First, we sought to
systematically compare membrane binding between
MinD WT and the Ins3 mutant using quartz crystal microbalance (QCM)
experiments. In the presence of ATP, MinD Ins3 exhibited a significantly
higher membrane coverage than MinD WT across a range of MinD concentrations
(Figure c), indicating
an overall higher membrane affinity of the mutant compared to the
WT. In the presence of ADP, we observed weaker membrane interaction
for both MinD variants (Figure S2a), as
expected for the ADP-bound monovalent state of the MTS when compared
to the dimeric ATP-bound state.[15,18] Nevertheless, the membrane
coverage increased with MinD concentration, which was more pronounced
for the Ins3 mutant than the WT. At high MinD concentration, MinD
Ins3 showed a significantly higher membrane coverage than the WT (Figure S2a), consistent with the report that
the MTS of B. subtilis MinD, but not the MTS of E. coli MinD, supports membrane accumulation of a monomeric
GFP-MTS fusion expressed in E. coli.[16]To also assess binding characteristics, we determined
the half-times
of association and dissociation, that is, the half-time it took the
variants to reach the maximal frequency change and return to the baseline,
respectively. We opted for these parameters over rate constants obtained
from curve fitting, as QCM curves indicated biphasic detachment of
MinD from membranes, which was most pronounced for MinD Ins3 in the
presence of ATP (Figure S2b). Such biphasic
detachment was reminiscent of the concerted detachment of MinD patches,
as previously observed by high-speed atomic force microscopy.[21] Nevertheless, as the molecular basis of this
biphasic dissociation in our experiments was not unambiguous, the
choice of a particular mathematical model for curve fitting would
be highly nontrivial and any results hard to interpret. In contrast,
half-times of association/dissociation offer a simple way to compare
the WT’s and mutant’s binding and unbinding without
any assumptions on the underlying molecular-level processes. Our analysis
showed that the Ins3 mutant is characterized by consistently shorter
half-times of association in the presence of ATP for all examined
MinD concentrations, indicating faster membrane attachment (Figure d). In the ADP-state,
this effect is also apparent at higher MinD concentrations, whereas
no significant difference could be observed at lower concentrations
(Figure S2c). Most strikingly, in the presence
of ATP, MinD Ins3 dissociates from the membrane significantly slower
than the WT with an increasing difference observed at high MinD concentrations
(Figure e). On the
other hand, no consistent trend was apparent for the half-time of
dissociation in the presence of ADP (Figure S2d). In sum, in addition to its higher membrane coverage, we found
that MinD Ins3 attaches faster and dissociates slower from the membrane
compared to MinD WT.
Formation of Standing Waves on Flat Membranes
by MinD Ins3
To
analyze how enhanced MinD interaction with the lipid membrane
impacts pattern formation, we reconstituted MinD WT or the Ins3 mutant
together with MinE-His and ATP on supported lipid bilayers. As the
relative concentrations of MinD and MinE are known to be an important
regulator of pattern formation, we varied the concentration of MinD
(including 20% eGFP-MinD), while keeping MinE-His (including 10% MinE-KCK-His-Alexa647)
at a fixed concentration. As recently reported for MinE-His,[25] MinD WT favored traveling waves at lower MinD/MinE
ratios, while self-organizing into stationary patterns such as “labyrinths”
and spot patterns at higher MinD concentrations (Figure ). Likewise, as observed previously,[25] these patterns could also coexist or switch,
as exemplified at 750 nM MinD in Figure .
Figure 3
Patterns observed at various concentrations
of MinD WT or MinD
Ins3 in the presence of MinE-His at a constant concentration of 1
μM. For each condition, mergers of the MinD (green) and MinE
(red) channels are shown, along with merged kymographs measured in
the rectangular areas in the spatial direction of the arrow. For 0.5–1
μM MinD Ins3, magnifications of the quadratic region indicated
in the micrographs are shown left of the kymographs. All micrographs
are shown at the start of the kymograph, except for the image corresponding
to 0.75 μM MinD WT, which is depicted at a time-point highlighting
the coexistence of dynamic and stationary patterns. No pattern was
observed for 0.25 μM WT MinD. Protein concentrations: The MinD
concentrations indicated in the figure include 20% eGFP-MinD WT or
Ins3, respectively, 1 μM MinE-His incl. 10% MinE-KCK-His-Alexa647.
Scale bars: 50 μm.
Patterns observed at various concentrations
of MinD WT or MinD
Ins3 in the presence of MinE-His at a constant concentration of 1
μM. For each condition, mergers of the MinD (green) and MinE
(red) channels are shown, along with merged kymographs measured in
the rectangular areas in the spatial direction of the arrow. For 0.5–1
μM MinD Ins3, magnifications of the quadratic region indicated
in the micrographs are shown left of the kymographs. All micrographs
are shown at the start of the kymograph, except for the image corresponding
to 0.75 μM MinD WT, which is depicted at a time-point highlighting
the coexistence of dynamic and stationary patterns. No pattern was
observed for 0.25 μM WT MinD. Protein concentrations: The MinD
concentrations indicated in the figure include 20% eGFP-MinD WT or
Ins3, respectively, 1 μM MinE-His incl. 10% MinE-KCK-His-Alexa647.
Scale bars: 50 μm.We also observed pattern
formation when substituting MinD WT with
the Ins3 mutant under otherwise identical conditions, demonstrating
that self-organization still occurs if MinD’s membrane affinity
is increased beyond WT levels (Figure ). Similar to the WT, we observed stationary patterns
at higher MinD concentrations. However, upon reducing the MinD concentration
(Figure , 250 nM MinD
Ins3), MinD Ins3 formed a unique dynamic pattern that coexisted and
interconverted with stationary patterns (Figure , Figure S3) and
was qualitatively distinct from traveling waves. In this type of pattern,
Min proteins occupied distinct membrane zones in a switch-like manner.
While the detailed appearance varied somewhat in space and time between
wave-like and patchy (Figure , Figure S3, Movie S1), this type of pattern resulted in spot-like kymographs,
which are qualitatively distinct from vertical stripes for stationary
patterns and diagonal stripes for traveling waves (Figure ). On the basis of its similarity
to the in vivo Min oscillation[40] and related patterns observed in vitro,[26,27] the mutant pattern can essentially be characterized
as a standing-wave oscillation.To better understand the parameter
space in which standing waves
form, we focused on the initially identified condition (0.25 μM
MinD Ins3) and varied the MinD concentration more gradually around
this point, while keeping MinE-His at a constant concentration of
1 μM. Standing waves formed both at slightly lower and higher
MinD concentration in our titration from 0.15 to 0.4 μM MinD
(Figure S4a). Moreover, at the lower end
of tested MinD concentrations, we observed a transition from traveling
to standing waves (Figure S4a). In addition,
by varying the MinE-His concentration from 0.25 μM to 1 μM
at a constant concentration of 0.25 μM MinD, we found that standing
waves transitioned to stationary patterns upon reducing the concentration
of this MinE variant (Figure S5a). Finally,
we asked how variations in absolute MinD concentrations affected standing
wave formation, while keeping the MinE/MinD ratio fixed at 4:1. Relative
to the initial condition of 0.25 μM MinD Ins3 and 1 μM
MinE-His (Figure and Figures S4a, S5a), reducing both protein concentrations
by a factor of 2 still allowed for standing wave formation, while
stationary patterns formed when they were increased 2-fold (Figure S6a). Taken together, MinD Ins3 and MinE-His
tended to form standing waves at rather low absolute and relative
MinD concentrations.We also observed standing waves upon substituting
His-MinE for
MinE-His (Figures S4b, S5b, S6b, S7). While
both MinE-His and His-MinE, formed, and switched with traveling waves
for MinD Ins3 at low MinD concentrations, traveling waves appeared
more stable for His-MinE (Figure S4b).
Furthermore, instead of transitioning from standing waves to stationary
patterns upon increasing the MinD concentration, a transition of standing
waves back to traveling waves was observed for His-MinE when the concentration
of MinD Ins3 was increased (Figure S7).
Interestingly, compared to the patterns formed by MinE-His, standing
waves formed by His-MinE appeared more robust to changes in relative
and absolute protein concentration. In particular, standing waves
were also observed with His-MinE for conditions under which MinE-His
formed stationary patterns, namely upon lowering the MinE concentration
at a fixed MinD concentration (Figure S5b) and for higher absolute concentrations at a conserved MinE/MinD
ratio (Figure S6b). These observations
are consistent with the general bias toward dynamic as opposed to
stationary patterns with the N-terminally tagged MinE variant.[25]To test if standing waves can be observed
more generally for MinD
variants with increased membrane affinity, we tested pattern formation
with MinD2xMTS, which contains two copies of the MTS (MinD256–270) separated by a GGS linker. Previously, it was
shown that a GFP-2xMTS fusion displays an increased membrane affinity
compared to GFP fused to a single copy of the MTS.[16] Strikingly, upon reconstituting MinD2xMTS with
either MinE-His or His-MinE, we observed standing waves for both variants
(Figure S8). Thus, while the exact conditions
supporting standing waves and alternative patterns vary between specific
MinD and MinE variants, we conclude that the formation of standing
waves on flat membranes is a general feature of MinD variants with
increased membrane affinity.
Time-Averaged Symmetry Breaking by Standing
Waves on Flat Membranes
To further reveal shared or unique
features of the standing waves
compared to traveling waves or stationary patterns, we first analyzed
temporal profiles of labeled Min proteins within these patterns (Figure ). Analyzing the
temporal profiles of MinD Ins3 and MinE-His for the standing wave
oscillations showed that MinE-His followed MinD Ins3, both during
membrane attachment and detachment (Figure a). This behavior is qualitatively similar
to the order of events during traveling wave propagation (Figure b). Thus, both, in
traveling and standing waves, MinD first accumulates on the membrane
and then recruits MinE, which initiates MinD detachment before starting
to dissociate itself.[14,21] As expected, the intensity of
MinD and MinE-His did not vary for the stationary patterns within
a similar time frame (Figure c).
Figure 4
Comparison of different types of patterns, namely, (a) standing
waves, (b) traveling waves, and (c) stationary patterns. For each
type of pattern, the following is shown: MinD (green) and MinE (red)
channels corresponding to the merged micrograph in Figure (top, left), MinD and MinE
kymographs measured in the rectangular areas indicated in the micrographs
(top, middle), normalized temporal wave profiles for one wave cycle
measured in the circular areas indicated in the micrographs (top,
right), temporal averages of the MinD and MinE channels and a merge
thereof (bottom left), normalized spatial profile of the averaged
intensity measured in the same area as the kymographs above (bottom,
right). MinD and MinE concentrations stated in the figure include
20% eGFP-MinD WT or Ins3 and 10% MinE-KCK-His-Alexa647, respectively.
Scale bars: 50 μm.
Comparison of different types of patterns, namely, (a) standing
waves, (b) traveling waves, and (c) stationary patterns. For each
type of pattern, the following is shown: MinD (green) and MinE (red)
channels corresponding to the merged micrograph in Figure (top, left), MinD and MinE
kymographs measured in the rectangular areas indicated in the micrographs
(top, middle), normalized temporal wave profiles for one wave cycle
measured in the circular areas indicated in the micrographs (top,
right), temporal averages of the MinD and MinE channels and a merge
thereof (bottom left), normalized spatial profile of the averaged
intensity measured in the same area as the kymographs above (bottom,
right). MinD and MinE concentrations stated in the figure include
20% eGFP-MinD WT or Ins3 and 10% MinE-KCK-His-Alexa647, respectively.
Scale bars: 50 μm.Next, we asked whether
the standing wave oscillations emerging
with MinD Ins3 can give rise to a key feature of functional Min oscillations in vivo, that is, the formation of a time-averaged MinD
concentration gradient. While traveling waves generate a largely homogeneous
time-averaged MinD distribution (Figure b), stationary patterns give rise to a nonhomogeneous
distribution that is equivalent to the stationary pattern itself (Figure c). In contrast to
traveling waves, MinD Ins3’s standing waves yielded a nonhomogenous
distribution on the membrane (Figure a). Moreover, unlike the equivalent time-averages for
the stationary patterns, MinD Ins3 exhibited a time-averaged protein
distribution that was distinct from the distribution in any given
individual time frame, but instead emerged from the oscillations (Figure a). Here, MinD Ins3
was distributed in a pattern with marked maxima at membrane regions
occupied by MinD and minima at membrane regions between MinD-occupied
patches during standing wave oscillation (Figure a), which is best visible when comparing
the kymograph with the average intensity within the same region. In
this way, the standing wave oscillations emerging with MinD Ins3 bear
a striking resemblance to the gradient-forming patterns of Min proteins in vivo,[40] as the oscillations
can break the symmetry and give rise to an emergent pattern on time-average.
Standing-Wave-Directed
Enrichment of Downstream Targets on Time-Average
Distributions
of proteins in a spatially patterned manner is a
desirable property of many synthetic biological systems. Previously,
it has been shown that traveling and stationary Min patterns can provide
a generic spatial cue for membrane-anchored proteins which dynamically
accumulate in membrane regions between MinD-occupied patches.[41−43] Moreover, it was shown that traveling waves can give rise to a net
transport of this cargo,[41] while stationary
patterns give rise to an equally stationary, yet spatially inverted,
pattern of these downstream proteins.[25] The time-averaged symmetry breaking observed with MinD Ins3 suggested
that this emergent pattern may be used to localize downstream proteins
in a manner that is based on dynamic redistribution but time-averaged
local enrichment.To test such downstream localization, we co-reconstituted
MinD
Ins3′s standing wave oscillations with a fluorescent protein
(mCherry-His) that was fused via its N-terminus to a previously characterized
repeat version of the MreB membrane targeting sequence (2xMTSMreB)[41] (Figure a). To validate that regulation of downstream
proteins occurs under our experimental conditions, we also co-reconstituted
2xMTSMreB-mCherry with MinD WT. As expected and discernible
from the kymographs, traveling waves gave rise to transport of the
membrane-anchored proteins (Figure b).
Figure 5
Counter-oscillation and downstream localization of generic
peripheral
membrane proteins by time-averaged symmetry breaking. For MinD WT
or Ins3, the following is shown: MinD (green) and 2xMTSMreB-mCherry (magenta) channels and merge thereof (top, left), kymographs
of the two channels measured in the rectangular areas indicated in
the micrographs and a merge thereof (top, right), temporal averages
of the MinD and MinE channels and merge thereof (bottom left), normalized
spatial profile of the averaged intensity measured in the same area
as the kymographs above (bottom, right). Protein concentrations: The
MinD concentrations indicated in the figure include 20% eGFP-MinD
WT or Ins3, respectively, 1 μM MinE-His , 1 μM 2xMTSMreB-mCherry. Scale bars: 50 μm.
Counter-oscillation and downstream localization of generic
peripheral
membrane proteins by time-averaged symmetry breaking. For MinD WT
or Ins3, the following is shown: MinD (green) and 2xMTSMreB-mCherry (magenta) channels and merge thereof (top, left), kymographs
of the two channels measured in the rectangular areas indicated in
the micrographs and a merge thereof (top, right), temporal averages
of the MinD and MinE channels and merge thereof (bottom left), normalized
spatial profile of the averaged intensity measured in the same area
as the kymographs above (bottom, right). Protein concentrations: The
MinD concentrations indicated in the figure include 20% eGFP-MinD
WT or Ins3, respectively, 1 μM MinE-His , 1 μM 2xMTSMreB-mCherry. Scale bars: 50 μm.For the Ins3 mutant, kymographs revealed that the 2xMTSMreB-mCherry intensity was lowest in the areas occupied by MinD Ins3
at a given time (Figure a), indicating a counter-oscillation of the proteins on the membrane.
Strikingly, on time-average, this counter-oscillation resulted in
a local enrichment of 2xMTSMreB-mCherry in the membrane
regions in which MinD Ins3 showed minimal occupancy. These results
demonstrate that MinD Ins3’s standing waves are capable of
transient local depletion of membrane-anchored proteins, which results
in unmixing and oscillation-directed local enrichment on time-average.We have shown that increasing MinD’s membrane affinity via
elongation of its MTS enables standing wave oscillations and time-averaged
symmetry breaking on flat membranes. Thereby, we have gained a more
comprehensive understanding of how biochemical changes in the functional
modules of self-organizing proteins can be harnessed to substantially
alter the properties of the large-scale protein patterns emerging
from their interactions.Variations of standing waves have previously
been observed for
the Min system as a result of physical manipulations, such as optical
control,[27] geometric engineering[28,44] or in a flow cell,[26] most prominently
in the form of “burst” patterns under conditions favoring
depletion of MinD.[26] In contrast, we observed
standing waves by biochemical engineering, in a setup consisting only
of a flat supported membrane topped with an unperturbed protein reservoir.
To the best of our knowledge, this is the first report of this pattern
under most reductionistic conditions for reconstituting Min proteins.
Comparing the standing waves obtained by mutagenesis with those observed
under conditions of protein depletion[26] and confinement[28,44] also yields interesting insights
into the mechanistic origin of the pattern. First, the increased affinity
of an elongated MTS may effectively deplete MinD from the bulk solution
compared to MinD WT, due to a higher number of MinD mutant molecules
accumulating on the membrane. Second, the standing waves realized
by mutagenesis share fundamental similarities to those observed under
geometric confinement, including the spot-like appearance in kymographs
and the formation of gradient-like zones with low MinD concentration
on time average.[29] In this light, it appears
fitting to observe similar patterns upon reducing the ratio of bulk-volume
to surface area.[44]Moreover, the
nonhomogeneous protein distribution resulting from
the standing waves on time-average can be rendered functional, in
terms of locally enriching a downstream protein in the minima of averaged
MinD density. While standing waves, stationary patterns,[25] and traveling waves[41] can all also be used to locally enrich downstream proteins, time-averaged
cargo localization via standing waves may represent the closest equivalent
of the in vivo Min gradient and could thus be advantageous
for harnessing oscillations as spatial cues on flat membranes. Compared
to stationary patterns, time-averaged cargo localization could potentially
respond to perturbations in the experimental conditions by adaptation
of dynamic patterns on a faster time scale. While our results provide
a starting point for synthetic biology applications, further engineering
of the system’s parts may optimize the performance and address
potential challenges. For example, as the observed multistability
of different patterns may complicate certain applications, the identification
and engineering of conditions suppressing alternative patterns could
be an important future research direction. Furthermore, future studies
could focus on improving the coherence of standing waves and localization
efficiency of downstream cargo. One potential way to realize a higher
enrichment of cargo in MinD minima could be to further tune the membrane
affinity of both Min proteins and the downstream proteins. Additionally,
one could incorporate biochemical inhibitory mechanisms, just like
the in vivo MinCDE system utilizes MinC’s
inhibitory effect on FtsZ assembly.[11]While theoretical studies had predicted that standing waves may
emerge for the Min system[45]in
vitro, it was unclear how to realize them without the use
of external manipulation as mentioned above.[26−28,44] Our discovery of standing wave oscillations for MinD
mutants with elongated MTS provides a tangible route to engineer this
pattern solely via mutagenesis. Likewise, theoretical models may now
be tested and potentially improved based on our experimental data,
which could also reveal generalizable principles underlying the transitions
between qualitatively distinct patterns.Notably, MinD’s
MTS has been shown to function as a transplantable
protein module to equip unrelated proteins with membrane-associating
properties.[16,46] In this light, future efforts
to generate synthetic pattern-forming systems may utilize the MTS
and be similarly engineerable via modifying the length of MinD’s
MTS. Thus, we hope that our advanced understanding of a pattern-forming
protein system with modular features will inform synthetic biology
endeavors to forward engineer protein patterns with defined properties.
Methods
DNA Constructs
Expression plasmids for MinE-His (pET28a-MinE-His),[25] MinE-KCK-His (pET28a-MinE-KCK-His),[25] His-MinE (pET28a-His-MinE),[10,37] His-KCK-MinE (pET28a-His-KCK-linker-MinE),[25] His-MinD WT (pET28a-His-MinD_MinE),[10,37] His-eGFP-MinD
WT (pET28a-His-EGFP-MinD),[37,38] and 2xMTSMreB-mCherry-His (pET28a-2xMreBN-mCherry-His)[41] have been described previously.Expression plasmids for His-MinD
Ins3 and His-eGFP-MinD Ins3 were generated by whole-plasmid PCR amplification
of pET28a-His-MinD_MinE and pET28a-His-EGFP-MinD, respectively, with
the mutagenic primers MinD-Ins3-FW and MinD-Ins3-RV for both plasmids,
followed by digestion of the template DNA with DpnI.To obtain
expression plasmids for His-MinD ΔMTS and eGFP-MinD
ΔMTS, coding regions for MinD1–255 and EGFP-MinD2–255 were amplified from pET28a-His-EGFP-MinD with
primers MinD-255Hind3-FW/MinD-255BamHI-RV and MinD-255Hind3-FW/EGFP-BamHI-RV,
respectively. The resulting fragments were gel-purified and ligated
into pET28a after restriction digest with HinDIII and BamHI and dephosphorylation
of the vector. In the case of MinD ΔMTS, the start methionine
(MinDresidue 1) was further removed via PCR-based
linearization of the previous step’s ligation product using
the primer pair pET28aMinDlin-FW/pET28aMinDlin-RV, followed by digestion
of the template with DpnI, gel purification, and religation.To obtain expression plasmids for MinD2xMTS and eGFP-MinD2xMTS, pET28a-His-MinD_MinE and pET28a-His-EGFP-MinD were linearized
via PCR with primer pairs linMinDMTS-FW/linMinDMTS-RV and linEGFPMinDMTS-1/linEGFPMinDMTS-2,
respectively, which was followed by DpnI digestion and gel purification
of the PCR products. Inserts were amplified from a pEX-A2 vector containing
a synthetic insert sequence (ordered from Eurofins Scientific, Luxembourg)
with primer pairs 2xMTS-FW/2xMTS-RV for MinD2xMTS and MTSminD-FW/T7term-RV
for eGFP-MinD2xMTS, respectively, followed by gel purification.
Plasmids were then assembled from linearized vector and amplified
inserts via GeneArt Seamless Cloning and Assembly (Thermo Fisher Scientific,
Waltham, MA, USA) or the NEBuilder HiFi DNA Assembly Master Mix (NEB,
Ipswich, MA, USA) according to the manufacturers’ instructions.
Primer and insert sequences are given in Table S1 in the Supporting Information.
Protein Purification and Labeling
WT and mutant MinD
and MinE variants as well as 2xMTSMreB-mCherry-His were
expressed and purified as described previously.[10,25,37,41] Protein concentrations
were measured via Bradford assay. MinE-KCK-His and His-KCK-MinE were
labeled with Alexa Fluor 647 according to the manufacturer’s
instructions, and unbound dye was removed as described previously.[25]For simplicity, we refer to His-MinD and
His-eGFP-MinD WT and mutant proteins as well as 2xMTSMreB-mCherry-His simply as MinD, eGFP-MinD, and 2xMTSMreB-mCherry
despite their His-tags. However, we explicitly refer to MinE-His or
His-MinE, as we report experiments with both variants, which were
previously shown to act differently on Min patterns.[25]
QCM Experiments
Prior to each measurement,
silicon
dioxide (SiO2)-coated quartz crystal sensors (Biolin Scientific,
Gothenburg, Sweden) were treated with a 3:1 mixture of sulfuric acid
and hydrogen peroxide (piranha-solution). Subsequently, sensors were
rinsed with ultrapure water, dried under a stream of nitrogen, and
mounted in the flow modules of the QSense Analyzer (Biolin Scientific,
Gothenburg, Sweden). Resonance frequencies were obtained for both
air and buffer (QSoft Version 2.5.36; Biolin Scientific, Gothenburg,
Sweden). According to the equation specified in Cho et al.,[47] second signature S2 values were determined to
qualitatively assess the systems performance (Table S2). After baseline stabilization, supported lipid bilayer
formation (SLB) was induced through constant injection (flow rate:
0.15 mL/min) of a 1 mg/mL mixture of small unilamellar vesicles (DOPC/DOPC,
70:30 mol %) in Min Buffer (25 mM Tris-HCl pH 7.5, 150 mM KCl, 5 mM
MgCl2), spiked with 5 mM CaCl2. After lipid
deposition, 0.1, 0.25, 0.35, 0.5, 0.75, and 1 μM of MinD or
MinD Ins3 with either 2.5 mM ATP or ADP were adsorbed and desorbed
under constant flow (0.1 mL/min). All presented and analyzed data
sets correspond to the frequency changes of the ninth overtone, and
measurements were conducted at 24 °C. Raw data export was performed
using QTools 3 version 3.1.25.604 (Biolin Scientific, Gothenburg,
Sweden). Further data analysis was executed using a customized MATLAB
R2018a (The MathWorks, Inc., Natick, USA) script to extract the frequency
change for each individual binding event. Membrane coverage was then
calculated according to the Sauerbrey equation,[48] and data visualization was performed using GraphPad Prism
7.0d (GraphPad Software, La Jolla, USA).
Preparation of Supported
Lipid Bilayers for Self-Organization
Assays
Coverslips were cleaned with Piranha solution, and
assay chambers were prepared as described previously.[25,37] Small unilamellar vesicles (SUVs) were prepared as follows. DOPC
and DOPG (both from Avanti Polar Lipids, Alabaster, USA) were dissolved
at 25 mg/mL in chloroform and mixed in a molar DOPC/DOPG ratio of
70:30. The lipid mixture in a 1.5 mL glass vial was then dried under
a constant stream of nitrogen and vacuum applied for at least 30 min.
The dried lipid film at the rim of the vial was then rehydrated with
Min buffer (see QCM section) at 4 mg/mL by vortexing every 20 min
while being incubated for 1 h at 37 °C. The vesicles were then
sonicated until clear in a water bath sonifier. SUVs were stored as
20 μL aliquots at −20 °C until further use and briefly
sonicated before such. SLBs were formed in the assay chambers with
the prepared SUVs as described by Glock et al.[25]
Self-Organization Assays
Self-organization
assays were
performed in assay chambers with SLB at the bottom, topped with assay
components in Min buffer (200 μL final assay volume).[10,37] Proteins were added to Min buffer at the concentrations specified
in the figure captions along with 2.5 mM ATP (F. Hoffmann-La Roche,
Basel, Switzerland), and the solution was carefully mixed by pipetting.
Microscopy and Image Processing
Confocal fluorescence
imaging was carried out with a Zeiss LSM 780 or LSM 800 laser scanning
microscope using a Zeiss C-Apochromat 40x/1.20 water-immersion
objective (Carl Zeiss, Oberkochen, Germany). Laser intensities and
gains were adjusted for optimal imaging of the individual samples.
Images were analyzed and adjusted for brightness and contrast using
Fiji.[49] Plotted intensities were normalized
to the maximum value for the analyzed fluorophore in any given plot.
Authors: Henrike Niederholtmeyer; Zachary Z Sun; Yutaka Hori; Enoch Yeung; Amanda Verpoorte; Richard M Murray; Sebastian J Maerkl Journal: Elife Date: 2015-10-05 Impact factor: 8.140
Authors: Beatrice Ramm; Philipp Glock; Jonas Mücksch; Philipp Blumhardt; Daniela A García-Soriano; Michael Heymann; Petra Schwille Journal: Nat Commun Date: 2018-09-26 Impact factor: 14.919
Authors: Jesse Stricker; Scott Cookson; Matthew R Bennett; William H Mather; Lev S Tsimring; Jeff Hasty Journal: Nature Date: 2008-10-29 Impact factor: 49.962