This chapter is adapted from the following publication:
Cubuk, J., Alston, J.J., Incicco, J.J., Singh, S., Stuchell-Brereton, M.D., Ward, M.D., Zimmerman, M.I., Vithani, N., Griffith, D., Wagoner, J.A., Bowman, G.R., Hall, K.B., Soranno, A., Holehouse, A.S., The SARS-CoV-2 nucleocapsid protein is dynamic, disordered, and phase separates with RNA, Available on Biorxiv: https://doi.org/10.1101/2020.06.17.158121 [2]
In this work, my work in setting up, simulating, and generating seed conformations of the folded domains (and populations) led to the data presented in figures 5.1, 5.2, and 5.4.
The SARS-CoV-2 nucleocapsid (N) protein is an abundant RNA binding protein critical for viral genome packaging, yet the molecular details that underlie this process are poorly understood. Here we combine single-molecule spectroscopy with all-atom simulations to uncover the molecular details that contribute to N protein function. N protein contains three dynamic disordered regions that house putative transiently-helical binding motifs. The two folded domains interact minimally such that full-length N protein is a flexible and multivalent RNA binding protein. N protein also undergoes liquid-liquid phase separation when mixed with RNA, and polymer theory predicts that the same multivalent interactions that drive phase separation also engender RNA compaction. We offer a simple symmetry-breaking model that provides a plausible route through which single-genome condensation preferentially occurs over phase separation, suggesting that phase separation offers a convenient macroscopic readout of a key nanoscopic interaction.
Severe acute respiratory syndrome coronavirus 2 (SARS-CoV-2) is an enveloped, positive-strand RNA virus that causes the disease COVID-19 (Coronavirus Disease-2019) [279]. While coronaviruses typically cause relatively mild respiratory diseases, COVID-19 is on course to kill half a million people in the first six months since its emergence in late 2019 [279, 280, 281]. Given the timeframe for vaccine development is on the order of months to years, alternative therapeutic approaches are sought to ameliorate viral morbidity and mortality [282].
A challenge in identifying candidate drugs is our relatively sparse understanding of the molecular details that underlie the function of SARS-CoV-2 proteins. As a result, there is a surge of biochemical and biophysical exploration of these proteins, with the ultimate goal of identifying proteins that are suitable targets for disruption, ideally with insight into the molecular details of how disruption could be achieved [283, 284].
While much attention has been focused on the Spike (S) protein, many other SARS-CoV-2 proteins play equally critical roles in viral physiology, yet we know relatively little about their structural or biophysical properties [285, 286, 287, 288]. Here we performed a high-resolution structural and biophysical characterization of the SARS-CoV-2 nucleocapsid (N) protein, the protein responsible for genome packaging [289, 290, 291]. A large fraction of N protein is predicted to be intrinsically disordered, which constitutes a major barrier to conventional structural characterization [290]. To overcome these limitations, we combined single-molecule spectroscopy with all-atom simulations to build a residue-by-residue description of all three disordered regions in the context of their folded domains The combination of single-molecule spectroscopy and simulations to reconstruct structural ensembles has been applied extensively to uncover key molecular details underlying disordered protein regions [292, 293, 294, 295, 296, 297]. Our goal here is to provide biophysical and structural insights into the physical basis of N protein function.
In exploring the molecular properties of N protein, we discovered it undergoes phase separation with RNA, as was also reported recently [298, 299, 300]. Given N protein underlies viral packaging, we reasoned phase separation may in fact be an unavoidable epiphenomenon that reflects physical properties necessary to drive compaction of long RNA molecules. To explore this principle further, we developed a simple physical model, which suggested symmetry breaking through a small number of high-affinity binding sites can organize anisotropic multivalent interactions to drive single-polymer compaction, as opposed to multi-polymer phase separation. Irrespective of its physiological role, our results suggest that phase separation provides a macroscopic readout (visible droplets) of a nanoscopic process (protein:RNA and protein:protein interaction). In the context of SARS-CoV-2, those interactions are expected to be key for viral packaging, such that assays which monitor phase separation of N protein with RNA may offer a convenient route to identify compounds that will also attenuate viral assembly.
Coronavirus nucleocapsid proteins are multi-domain RNA binding proteins that play a critical role in many aspects of the viral life cycle [291, 301]. The SARS-CoV-2 N protein shares a number of sequence features with other nucleocapsid proteins from coronaviruses (Fig. D.1-D.5). Work on N protein from a range of model coronaviruses has shown that N protein undergoes both self-association, interaction with other proteins, and interaction with RNA, all in a highly multivalent manner.
The SARS-CoV-2 N protein can be divided into five domains; a predicted intrinsically disordered N-terminal domain (NTD), an RNA binding domain (RBD), a predicted disordered central linker (LINK), a dimerization domain, and a predicted disordered C-terminal domain (CTD) (Fig. 5.1). While SARS-CoV-2 is a novel coronavirus, decades of work on model coronaviruses (including SARS coronavirus) have revealed a number of features expected to hold true in the SARS-CoV-2 N protein. Notably, all five domains are predicted to bind RNA [303, 304, 305, 306, 307, 308, 309], and while the dimerization domain facilitates the formation of well-defined stoichiometric dimers, RNA-independent higher-order oligomerization is also expected to occur [308, 310, 311, 312]. Importantly, protein-protein and protein-RNA interaction sites have been mapped to all three disordered regions.
Despite recent structures of the RBD and dimerization domains from SARS-CoV-2, the solution-state conformational behavior of the full-length protein remains elusive [313, 314, 315]. Understanding N protein function necessitates a mechanistic understanding of the flexible predicted disordered regions and their interplay with the folded domains. A recent small-angle X-ray study shows good agreement with previous work on SARS, suggesting the LINK is relatively extended, but neither the structural basis for this extension nor the underlying dynamics are known [303, 316].
Here, we address these questions by probing three three full-length constructs of the N protein with fluorescent labels (Alexa 488 and 594) flanking the NTD, the LINK, and the CTD (see Fig. 5.1A). These constructs allow us to probe conformations and dynamics of the disordered regions in the context of the full-length protein using single-molecule Förster Resonance Energy Transfer (FRET) and Fluorescence Correlation Spectroscopy (FCS) (see SI for details). In parallel to the experiments, we performed all-atom Monte Carlo simulations of each of the three IDRs in isolation and in context with their adjacent folded domains.
We started our analysis by investigating the NTD conformations. Under native conditions, single-molecule FRET measurements revealed the occurrence of a single population with a mean transfer efficiency of 0.61 0.03 (Fig. 5.2A and Fig. D.6). To assess whether this transfer efficiency reports about a rigid distance (e.g. structure formation or persistent interaction with the RBD) or is a dynamic average across multiple conformations, we first compare the lifetime of the fluorophores with transfer efficiency. Under native conditions, the donor and acceptor lifetimes for the NTD construct lie on the line that represents fast conformational dynamics (Fig. D.8A). To properly quantify the timescale associated with these fast structural rearrangements, we leveraged nanoseconds FCS. As expected for a dynamic population [317, 318], the cross-correlation of acceptor-donor photons for the NTD is anticorrelated (Fig. 5.2B and D.11). A global fit of the donor-donor, acceptor-acceptor, and acceptor-donor correlations yields a reconfiguration time = 170 30 ns. This is longer than reconfiguration times observed for other proteins with a similar persistence length and charge content [318, 319, 320, 321], hinting at a large contribution from internal friction due to rapid intramolecular contacts (formed either within the NTD or with the RBD) or transient formation of short structural motifs [322].
As a next step, we assessed the stability of the folded RBD and its influence on the conformations of the NTD by studying the effect of a chemical denaturant on the protein. The titration with guanidinium chloride (GdmCl) reveals a decrease of transfer efficiencies when moving from native buffer conditions to 1 M GdmCl, followed by a plateau of the transfer efficiencies at concentrations between 1 M and 2 M and a subsequent further decrease at higher concentrations (Fig. D.6 and D.8). This behavior can be understood assuming that the plateau between 1 M and 2 M GdmCl represents the average of transfer efficiencies between two populations in equilibrium that have very close transfer efficiency and are not resolved because of shot noise. Indeed, this interpretation is supported by a broadening in the transfer efficiency peak between 1 M and 2 M GdmCl, which is expected if two overlapping populations react differently to denaturant. Besides the effect of the unfolding of the RBD, the dimensions of the NTD are also modulated by change in the solvent quality when adding denaturant (Fig. 5.2C, D.6, D.8) and this contribution to the expansion of the chain can be described using an empirical binding model [323, 324, 325, 326, 327]. A fit of the interdye root-mean-square distances to this model and the extracted stability of RBD (midpoint: 1.25 0.2 M; = (3 0.6) RT) is presented in Fig. 5.2C A comparative fit of the histograms with two populations yields an identical result in terms of RBD stability and protein conformations (Fig. D.9).
These observations provide two important insights. Firstly, the RBD is completely folded under native conditions (Fig. 5.2C). Secondly, the RBD contributes significantly to the conformations of the measured NTD construct, mainly by reducing the accessible space of the disordered tail and favoring expanded configurations, as shown by the shift in transfer efficiency when the RBD is unfolded.
To better understand the sequence-dependent conformational behavior of the NTD we turned to all-atom simulations of an NTD-RBD construct. We used a novel sequential sampling approach that integrates long timescale MD simulations performed using the Folding@home distributed computing platform with all-atom Monte Carlo simulation performed with the ABSINTH forcefield to generate an ensemble of almost 400,000 distinct conformations (see methods [37, 328]. We also performed simulations of the NTD in isolation.
We observed excellent agreement between simulation and experiment for the equivalent inter-residue distance (Fig. 5.2D). The peaks on the left side of the histogram reflect specific simulations where the NTD engages more extensively with the RBD through a fuzzy interaction, leading to local kinetic traps [328]. We also identified several regions in the NTD where transient helices form, and using normalized distance maps found regions of transient attractive and repulsive interaction between the NTD and the RBD. In particular, the basic beta-strand extension from the RBD (Fig. 5.1B) repels the arginine-rich C-terminal region of the NTD, while a phenylalanine residue (F17) in the NTD engages with a hydrophobic face on the RBD (Fig. 5.2G). Finally, we noticed the arginine-rich C-terminal residues (residues 31 - 41) form a transient alpha helix projecting three of the four arginines in the same direction (Fig. 5.2H). These features provide molecular insight into previously reported functional observations (see Discussion).
We next turned to the linker (LINK) construct to investigate how the disordered region modulates the interaction and dynamics between the two folded domains. Under native conditions (50 mM Tris buffer), single-molecule FRET reveals a narrow population with mean transfer efficiency of 0.52 0.03. Comparison of the fluorescence lifetime and transfer efficiency indicates that, like the NTD, the transfer efficiency represents a dynamic conformational ensemble sampled by the LINK (Fig. D.7B). ns-FCS confirms fast dynamics with a characteristic reconfiguration time of 120 20 ns (Fig. 5.3B and D.11). This reconfiguration time is compatible with high internal friction effects, as observed for other unstructured proteins [318, 319], but may also account for the drag of the surrounding domains. The root-mean-square interdye distance for the LINK is equal to 57 2 Å (= 5.8 0.4 Å) when assuming a Gaussian Chain distribution and 55 2 Å (= 5.4 0.4 Å) when using a SAW model (see appendix E).
Next, we addressed whether the LINK segment populates elements of persistent secondary structure or forms stable interaction with the RBD or dimerization domains. Addition of the denaturant shows a continuous shift of the transfer efficiency toward lower values (Fig. D.6,D.8), that corresponds to an almost linear expansion of the chain (see Fig. 5.3C). These observations support a model in which LINK is unstructured and flexible and do not reveal a significant fraction of folding or persistent interactions with or between folded domains. Overall, our single-molecule observations report a relatively extended average inter-domain distance, suggesting a low number of interactions between folded domains. To further explore this conclusion, we turned again to Monte Carlo simulations.
As with the NTD, all-atom Monte Carlo simulations provide atomistic insight that can be compared with our spectroscopic results. Given the size of the system an alternative sampling strategy to the NTD-RBD construct was pursued here that did not include MD simulations of the folded domains, but we instead ran simulations of a construct that included the RBD, LINK and dimerization domain. In addition, we also performed simulations of the LINK in isolation.
We again found good agreement between simulations and experiment (Fig. 5.3D). The root mean square inter-residue distance between simulated positions 172 and 245 is 59.1 Å, which is within the experimental error of the single-molecule observations. Normalized distance map shows a number of regions of repulsion, notably that the RBD repels the N-terminal part of the LINK and the dimerization domain repels the C-terminal part of the LINK (Fig. 5.3E). We tentatively suggest this may reflect sequence properties chosen to prevent aberrant interactions between the LINK and the two folded domains. In the LINK-only simulations we identified two regions that form transient helices at low populations (20-25%), although these are much less prominent in the context of the full length protein (Fig. 5.3F). Those helices encompass a serine-arginine (SR) rich region known to mediate both protein-protein and protein-RNA interaction, and leads to the alignment of three arginine residues along one face of a helix. The second helix (H4) is a leucine/alanine-rich hydrophobic helix which may contribute to oligomerization, or act as a helical recognition motif for other protein interactions (notably as a nuclear export signal for Crm1, see Discussion).
Finally, we turned to the CTD. Single-molecule FRET experiments again reveal a single population with a mean transfer efficiency of 0.59 0.03 (Fig. 5.4A) and the denaturant dependence follows the expected trend for a disordered region, with a shift of the transfer efficiency toward lower values (Fig. D.6,D.8), from 0.59 to 0.35. Interestingly, when studying the denaturant dependence of the protein, we noticed that the width of the distribution increases while moving toward native conditions. This suggests that the protein may form transient contacts or adopt local structure. To investigate this aspect, we turned to the investigation of the dynamics. Though the comparison of the fluorophore lifetimes against transfer efficiency (Fig. D.7c) appears to support a dynamic nature underlying this population, nanosecond FCS reveals a flat acceptor-donor cross-correlation on the ns timescale (Fig. 5.4B). However, inspection of the donor-donor and acceptor-acceptor autocorrelations reveal a correlated decay with a characteristic time of 240 50 ns. This is different from that expected for a completely static system such as polyprolines [330], where the donor-donor and acceptor-acceptor autocorrelation are also flat. An increase in the autocorrelations can be observed for static quenching of the dyes with aromatic residues.Interestingly, donor dye quenching can also contribute to a positive amplitude in the donor-acceptor correlation [331, 332]. Therefore, a plausible interpretation of the flat cross-correlation data is that we are observing two populations in equilibrium whose correlations (one anticorrelated, reflecting conformational dynamics, and one correlated, reflecting quenching due contact formation) compensate each other.
To further investigate the possible coexistence of these different species, we performed ns-FCS at 0.2 M GdmCl, where the width of the FRET population starts decreasing and the mean transfer efficiency is slightly shifted to larger values, under the assumption that the decreased width of the population reflects reduced interactions. Indeed, the cross-correlation of ns-FCS reveals a dynamic behavior with a reconfiguration time = 70 15 ns (Fig. D.11). Based on these observations, we suggest that a very similar disordered population to the one observed at 0.2 M is also present under native conditions, but in equilibrium with a quenched species that forms long-lived contacts. Under the assumption that the mean transfer efficiency still originates (at least partially) from a dynamic distribution, the estimate of the inter-residue root-mean-square distance is = 51 2 Å (= 6.1 0.4 Å) for a Gaussian chain distribution and = 49 2 Å (= 5.6 0.4 Å) for the SAW model (see SI). However, some caution should be used when interpreting these numbers since we know there is some contribution from fluorophore quenching, which may in turn contribute to an underestimate of the effective transfer efficiency [333].
We again obtained good agreement between all-atom Monte Carlo simulations and experiment (Fig. 5.4D). We identified two transient helices, one (H5) is minimally populated but the second (H6) is more highly populated in the IDR-only simulation and still present at 20% in the folded state simulations (Fig. 5.4E). The difference reflects the fact that several of the helix-forming residues interact with the dimerization domain, leading to a competition between helix formation and intramolecular interaction. Scaling maps reveal extensive intramolecular interaction by the residues that make up H6, both in terms of local intra-IDR interactions and interaction with the dimerization domain (Fig. 5.4F). Mapping normalized distances onto the folded structure reveals that interactions occur primarily with the N-terminal portion of the dimerization domain (Fig. 5.4G). As with the LINK and the NTD, a positively charged set of residues immediately adjacent to the folded domain in the CTD drive repulsion between this region and the dimerization domain. H6 is the most robust helix observed across all three IDRs, and is a perfect amphipathic helix with a hydrophobic surface on one side and charged/polar residues on the other (Fig. 5.4H). The cluster of hydrophobic residues in H6 engage in intramolecular contacts and offer a likely physical explanation for the complex lifetime data.
Over the last decade, biomolecular condensates formed through phase separation have emerged as a new mode of cellular organization [334, 335, 336, 337]. Given the high interaction valency and the presence of molecular features similar to other proteins we had previously studied, we anticipated that N protein would undergo phase separation with RNA [338, 339, 340].
In line with this expectation, we observed robust droplet formation with homopolymeric RNA (Fig. 5.5A-B) under native buffer conditions (50 mM Tris) and at higher salt concentration (50 mM NaCl). Turbidity assays at different concentrations of protein and poly(rU) (200-250 nucleotides) demonstrate the classical reentrant phase behavior expected for a system undergoing heterotypic interaction (Fig. 5.5C-D). It is to be noted that turbidity experiments do not exhaustively cover all the conditions for phase separation and are only indicative of the low-boundary concentration regime explored in the current experiments. In particular, turbidity experiments do not provide a measurement of tie-lines, though they are inherently a reflection of the free energy and chemical potential of the solution mixture [341]. Interestingly, phase separation occurs at relatively low concentrations, in the low M range, which are compatible with physiological concentration of the protein and nucleic acids. Though increasing salt concentration results in an upshift of the phase boundaries, one has to consider that in a cellular environment this effect might be counteracted by cellular crowding.
One peculiar characteristic of our measured phase-diagram is the narrow regime of conditions in which we observe phase separation of nonspecific RNA at a fixed concentration of protein. This leads us to hypothesize that the protein may have evolved to maintain a tight control of concentrations at which phase separation can (or cannot) occur. Interestingly, when rescaling the turbidity curves as a ratio between protein and RNA, we find all the curve maxima aligning at a similar stoichiometry, approximately 20 nucleotides per protein in absence of added salt and 30 nucleotides when adding 50 mM NaCl (Fig. D.12). These ratios are in line with the charge neutralization criterion proposed by Banerjee et al., since the estimated net charge of the protein at pH 7.4 is +24 [342]. Finally, given we observed phase separation with poly(rU), the behavior we are observing is likely driven by relatively nonspecific protein:RNA interactions. In agreement, work from the Gladfelter [298], Fawzi [299], Zweckstetter [300], and Yildiz (unpublished) labs have also established this phenomenon across a range of solution conditions and RNA types.
Having established phase separation through a number of assays, we wondered what -if any- physiological relevance this may have for the normal biology of SARS-CoV-2.
Why might phase separation of N protein with RNA be advantageous to SARS-CoV-2? One possible model is that large, micron-sized cytoplasmic condensates of N protein with RNA form through phase separation and play a role in genome packaging. These condensates may act as molecular factories that help concentrate the components for pre-capsid assembly (where we define a pre-capsid here simply as a species that contains a single copy of the genome with multiple copies of the associated N protein), a model that has been proposed in other viruses [343].
However, given that phase separation is unavoidable when high concentrations of multivalent species are combined, we propose that an alternative interpretation of our data is that in this context, phase separation is simply an inevitable epiphenomenon that reflects the inherent multi-valency of the N protein for itself and for RNA. This poses questions about the origin of specificity for viral genomic RNA (gRNA), and, of focus in our study, how phase separation might relate to a single genome packaging through RNA compaction.
Given the expectation of a single genome per virion, we reasoned SARS-CoV-2 may have evolved a mechanism to limit phase separation with gRNA (i.e. to avoid multi-genome condensates), with a preference instead for single-genome packaging (single-genome condensates). This mechanism may exist in competition with the intrinsic phase separation of the N protein with other nonspecific RNAs (nsRNA).
One possible way to limit phase separation between two components (e.g. gRNA/nsRNA and N protein) is to ensure the levels of these components are held at a sufficiently low total concentration such that the phase boundary is never crossed. While possible, suc,h a regulatory mechanism is at the mercy of extrinsic factors that may substantially modulate the saturation concentration [?, 344, 345, 346]. Furthermore, not only must phase separation be prevented, but gRNA compaction should also be promoted through the binding of N protein. In this scenario, the affinity between gRNA and N protein plays a central role in determining the required concentration for condensation of the macromolecule (gRNA) by the ligand (N protein).
Given a defined valence of the system components, phase boundaries are encoded by the strength of interaction between the interacting domains in the components. Considering a long polymer (e.g. gRNA) with proteins adsorbed onto that polymer as adhesive points (“stickers”), the physics of associative polymers predicts that the same interactions that cause phase separation will also control the condensation of individual long polymers [338, 347, 348, 349, 350, 351]. With this in mind, we hypothesized that phase separation is reporting on the physical interactions that underlie genome compaction.
To explore this hypothesis, we developed a simple computational model where the interplay between compaction and phase separation could be explored. Our setup consists of two types of species: long multivalent polymers and short multivalent binders (Fig. 5.6A). All interactions are isotropic and each bead is inherently multivalent as a result. In the simplest instantiation of this model, favourable polymer:binder and binder:binder interactions are encoded, mimicking the scenario in which a binder (e.g. a protein) can engage in nonspecific polymer (RNA) interaction as well as binder-binder (protein-protein) interaction.
Simulations of binder and polymer undergo phase separation in a concentration-dependent manner, as expected (Fig. 5.6B,C). Phase separation gives rise to a single large spherical cluster with multiple polymers and binders (Fig. 5.6D, 5.6H). For a homopolymer, the balance of chain-compaction and phase separation is determined in part through chain length and binder . In our system the polymer is largely unbound in the one-phase regime (suggesting the concentration of ligand in the one-phase space is below the ) but entirely coated in the two-phase regime, consistent with highly-cooperative binding behavior. In the limit of long, multivalent polymers with multivalent binders, the sharpness of the coil-to-globule transition is such that an effective two-state description of the chain emerges, in which the chain is either expanded (non-phase separation-competent) OR compact (coated with binders, phase separation competent).
In light of these observations, we wondered if a break in the symmetry between intra- and inter-molecular interactions would be enough to promote single-polymer condensation in the same concentration regime over which we had previously observed phase separation. Symmetry breaking in our model is achieved through a single high-affinity binding site (Fig. 5.6A). We choose this particular mode of symmetry-breaking to mimic the presence of a packaging signal -a region of the genome that is essential for efficient viral packaging- an established feature in many viruses (including coronaviruses) although we emphasize this is a general model, as opposed to trying to directly model gRNA with a packaging signal [352, 353, 354].
We performed identical simulations to those in Fig. 5.6C-D using the same system with polymers that now possess a single high affinity binding site (Fig. 5.6E). Under these conditions we did not observe large phase separated droplets (Fig. 5.6F). Instead, each individual polymer undergoes collapse to form a single-polymer condensate (Fig. 5.6E). Collapse is driven by the recruitment of binders to the high-affinity site, where they “coat” the chain, forming a local cluster of binders on the polymer. This cluster is then able to interact with the remaining regions of the polymer through weak “nonspecific” interactions, the same interactions that drove phase separation in Fig. 5.6B,C,D. Symmetry breaking is achieved because the local concentration of binder around the site is high, such that intramolecular interactions are favoured over intermolecular interaction. This high local concentration also drives compaction at low binder concentrations. As a result, instead of a single multi-polymer condensate, we observe multiple single-polymers condensates, where the absolute number matches the number of polymers in the system (Fig. 5.6G).
Our results can also be cast in terms of two distinct concentration (phase) boundaries - one for binder:high affinity site interaction (), and a second boundary for “nonspecific” binder:polymer interactions () at a higher concentration. reflects the boundary observed in Fig. 5.6C that delineated the one and two-phase regimes. At global concentrations below , (but above ) the clustering of binders at a high affinity site raises the apparent local concentration of binders above , from the perspective of other beads on the chain. In this way, a local high affinity binding site can drive “local” phase separation of a single polymer.
The high affinity binding site polarizes the single-polymer condensate, such that they are organized, recalcitrant to fusion, and kinetically stable. A convenient physical analogy is that of a micelle, which are non-stoichiometric stable assemblies. Even for micelles that are far from their optimal size, fusion is slow because it requires substantial molecular reorganization and the breaking of stable interactions [355, 356].
Finally, we ran simulations under conditions in which binder:polymer interactions were reduced, mimicking the scenario in which non-specific protein:RNA interactions are inhibited (Fig. 5.6L). Under these conditions no phase separation occurs for polymers that lack a high-affinity binding site, while for polymers with a high-affinity binding site no chain compaction occurs (in contrast to when binder:polymer interactions are present, see Fig. 5.6J). This result illustrates how phase separation offers a convenient readout for molecular interactions that might otherwise be challenging to measure.
We emphasize that our conclusions from simulations are subject to the parameters in our model. We present these results to demonstrate an example of “how this single-genome packaging could be achieved”, as opposed to the much stronger statement of proposing “this is how it is” achieved. Recent elegant work by Ranganathan and Shakhnovich identified kinetically arrested microclusters, where slow kinetics result from the saturation of stickers within those clusters [357]. This is completely analogous to our results (albeit with homotypic interactions, rather than heterotypic interactions), giving us confidence that the physical principles uncovered are robust and, we tentatively suggest, quite general. Future simulations are required to systematically explore the details of the relevant parameter space in our system. However, regardless of those parameters, our model does establish that if weak multivalent interactions underlie the formation of large multi-polymer droplets, those same interactions cannot also drive polymer compaction inside the droplet
The nucleocapsid (N) protein from SARS-CoV-2 is a multivalent RNA binding protein critical for viral replication and genome packaging [289, 291]. To better understand how the various folded and disordered domains interact with one another, we applied single-molecule spectroscopy and all-atom simulations to perform a detailed biophysical dissection of the protein, uncovering several putative interaction motifs. Furthermore, based on both sequence analysis and our single-molecule experiments, we anticipated that N protein would undergo phase separation with RNA. In agreement with this prediction, and in line with work from the Gladfelter and Yildiz groups working independently from us, we find that N protein robustly undergoes phase separation in vitro with model RNA under a range of different salt conditions. Using simple polymer models, we propose that the same interactions that drive phase separation may also drive genome packaging into a dynamic, single-genome condensate. The formation of single-genome condensates (as opposed to multi-genome droplets) is influenced by the presence of one (or more) symmetry-breaking interaction sites, which we tentatively suggest could reflect packaging signals in viral genomes.
Our single-molecule experiments and all-atom simulations are in good agreement with one another, and reveal that all three IDRs are extended and highly dynamic. Simulations suggest the NTD may interact transiently with the RBD, which offers an explanation for the slightly slowed reconfiguration time measured by nanosecond FCS. The LINK shows rapid rearrangement, demonstrating the RBD and dimerization domain are not interacting. Finally, we see more pronounced interaction between the CTD and the dimerization domain, although these interactions are still highly transient.
Single-molecule experiments and all-atom simulations were performed on monomeric versions of the protein, yet N protein has previously been shown to undergo dimerization and form higher-order oligomers in the absence of RNA [310]. To assess the formation of oligomeric species, we use a combination of nativePAGE, crosslinking and FCS experiments (see Fig. D.13). These experiments also verified that under the conditions used for single-molecule experiments the protein exists only as a monomer.
We identified a number of transient helical motifs which provide structural insight into previously characterized molecular interactions. Transient helices are ubiquitous in viral disordered regions and have been shown to underlie molecular interactions in a range of systems [343, 358, 359, 360].
Transient helix H2 (in the NTD) and H3 (in the LINK) flank the RBD and organize a set of arginine residues to face the same direction (Fig. 5.2E). Both the NTD and LINK have been shown to drive RNA binding, such that we propose these helical arginine-rich motifs (ARMs) may engage in both both nonspecific binding and may also contribute to RNA specificity, as has been proposed previously [303, 361, 362]. The serine-arginine SR-region (which includes H3) has been previously identified as engaging in interaction with a structured acidic helix in Nsp3 in the model coronavirus MHV, consistent with an electrostatic helical interaction [363, 364]. Recent NMR data also shows excellent agreement with our results, identifying a transient helix that shows 1:1 overlap with H3 [300].The SR-region is necessary for recruitment to replication-transcription centers (RTCs) in MHV, and also undergoes phosphorylation, setting the stage for a complex regulatory system awaiting exploration [365, 366].
Transient helix H4 (Fig. 5.3H), was previously predicted bioinformatically and identified as a conserved feature across different coronaviruses [303]. Furthermore, the equivalent region was identified in SARS coronavirus as a nuclear export signal (NES), such that we suspect this too is a classical Crm1-binding leucine-rich NES [367].
Transient helix H6 is an amphipathic helix with a highly hydrophobic face (Fig. 5.4H). Recent hydrogen-deuterium exchange mass spectrometry also identified H6 [315]. Residues in this region have previously been identified as mediating M-protein binding in other coronaviruses, such that we propose H6 underlies that interaction [368, 369, 370]. Recent work has also identified amphipathic transient helices in disordered proteins as interacting directly with membranes, such that an additional (albeit entirely speculative) role could involve direct membrane interaction, as has been observed in other viral phosphoproteins [371, 372].
Our work has revealed that SARS-CoV-2 N protein undergoes phase separation with RNA when reconstituted in vitro. The solution environment and types of RNA used in our experiments are very different from the cytoplasm and viral RNA. However, similar results have been obtained in published and unpublished work by several other groups under a variety of conditions, including via in cell experiments (Yildiz group, unpublished) [298, 299, 300]. Taken together, these results demonstrate that N protein can undergo bona fide phase separation, and that N protein condensates can form in cells. Nevertheless, the complexity introduced by multidimensional linkage effects in vivo could substantially influence the phase behavior and composition of condensates observed in the cell [346, 350, 373]. Of note, the regime we have identified in which phase separation occurs (Fig. 5.5) is remarkably relatively narrow, a prerequisite for the assembly of virion particles containing a single viral genome.
Does phase separation play a physiological role in SARS-CoV-2 biology? Phase separation has been invoked or suggested in many different viral contexts to date [374, 375, 376, 377, 378]. In SARS-CoV-2, one possible model suggests phase separation may drive recruitment of components to viral replication sites, although how this dovetails with the fact that replication occurs in double-membrane bound vesicles (DMVs) remains to be explored [300, 379]. An alternative (and non-mutually exclusive) model is one in which phase separation catalyzes nucleocapsid polymerization, as has been proposed in elegant work on measles virus [343]. Here, the process of phase separation is decoupled from genome packaging, where gRNA condensation occurs through association with a helical nucleocapsid. If applied to SARS-CoV-2, such a model would suggest that (1) initially N protein and RNA phase separate in the cytosol, (2) some discrete pre-capsid state forms within condensates and, (3) upon maturation, the pre-capsid is released from the condensate and undergoes subsequent virion assembly by interacting with the membrane-bound M, E, and S structural proteins at the ER-Golgi intermediate compartment (ERGIC). While this model is attractive it places a number of constraints on the physical properties of this pre-capsid, not least that the ability to escape the “parent” condensate dictates that the assembled pre-capsid must interact less strongly with the condensate components than in the unassembled state. This requirement introduces some thermodynamic complexities: how is a pre-capsid state driven to assemble if it is necessarily less stable than the unassembled pre-capsid, and how is incomplete or abortive pre-capsid formation avoided if – as assembly occurs – the pre-capsid becomes progressively less stable?
A phase separation and assembly model raises additional questions, such as the origins of specificity for recruitment of viral proteins and viral RNA, the kinetics of pre-capsid-assembly within a large condensate, and preferential packaging of gRNA over sub-genomic RNA. None of these questions are unanswerable, nor do they invalidate this model, but they should be addressed if the physiological relevance of large cytoplasmic condensates is to be further explored in the context of virion assembly.
Our preferred interpretation is that N protein has evolved to drive genome compaction for packaging (Fig. 5.7). In this model, a single-genome condensate forms through N protein gRNA interaction, driven by a small number of high-affinity sites. This (meta)-stable single-genome condensate undergoes subsequent maturation, leading to virion assembly. In this model, condensate-associated N proteins are in exchange with a bulk pool of soluble N protein, such that the interactions that drive compaction are heterogeneous and dynamic. Our model provides a physical mechanism in good empirical agreement with data for N protein oligomerization and assembly [380, 381, 382]. Furthermore, the resulting condensate is then in effect a multivalent binder for M protein, which interacts with N directly, and may drive membrane curvature and budding in a manner similar to that proposed by Bergeron-Sandoval and Michnick (though with a different directionality of the force) and in line with recent observations from cryo electron tomography (cryoET) [379, 383, 384, 385].
An open question pertains to specificity of packaging gRNA while excluding other RNAs. One possibility is for two high-affinity N-protein binding sites to flank the 5’ and 3’ ends of the genome, whereby only RNA molecules with both sites are competent for compaction A recent map of N protein binding to gRNA has revealed high-affinity binding regions at the 5’ and 3’ ends of the gRNA, in good agreement with this qualitative prediction [298]. Alternatively only gRNA condensates may possess the requisite valency to drive virion budding through interaction with M at the cytoplasmic side of the ERGIC, offering a physical selection mechanism for budding.
Genome compaction through dynamic multivalent interactions would be especially relevant for coronaviruses, which have extremely large single-stranded RNA genomes. This is evolutionarily appealing, in that as the genome grows larger, compaction becomes increasingly efficient, as the effective valence of the genome is increased [348, 349]. The ability of multivalent disordered proteins to drive RNA compaction has been observed previously in various contexts [292, 386]. Furthermore, genome compaction by RNA binding protein has been proposed and observed in other viruses [382, 387, 388], and the SARS coronavirus N protein has previously been shown to act as an RNA chaperone, an expected consequence of compaction to a dynamic single-RNA condensate that accommodates multiple N proteins with a single RNA [292, 389]. Furthermore, previous work exploring the ultrastructure of phase separated condensates of G3BP1 and RNA through simulations and cryoET revealed a beads-on-a-string type architecture, mirroring recent results for obtained from cryoET of SARS-CoV-2 virions [339, 379].
N protein has been shown to interact directly with a number of proteins studied in the context of biological phase separation which may influence assembly in vivo [283, 298, 338, 345, 390]. In particular, G3BP1-an essential stress-granule protein that undergoes phase separation-was recently shown to co-localize with overexpressed N protein [300, 339, 345, 391]. G3BP1 interaction may be part of the innate immune response, leading to stress-granule formation, or alternatively N protein may attenuates the stress response by sequestering G3BP1, depleting the cytosolic pool, and preventing stress granule formation, as has been shown for HIV-1 [378].
Our model is also in good empirical agreement with recent observations made for other viruses [392]. Taken together, we speculate that viral packaging may -in general- involve an initial genome compaction through multivalent protein:RNA and protein:protein interactions, followed by a liquid-to-solid transition in cases where well-defined crystalline capsid structures emerge. Liquid-to-solid transitions are well established in the context of neurodegeneration with respect to disease progression [393, 394, 395]. Here we suggest nature is leveraging those same principles as an evolved mechanism for monodisperse particle assembly.
Regardless of if phase separated condensates form inside cells, all available evidence suggests phase separation is reporting on a physiologically important interaction that underlies genome compaction (Fig. 5.6L). With this in mind, from a biotechnology standpoint, phase separation may be a convenient readout for in vitro assays to interrogate protein:RNA interaction. Regardless of which model is correct, N protein:RNA interaction is key for viral replication. As such, phase separation provides a macroscopic reporter on a nanoscopic phenomenon, in line with previous work [338, 348, 396, 397]. In this sense, we believe the therapeutic implications of understanding and modulating phase separation here (and elsewhere in biology) are conveniently decoupled from the physiological relevance of actual, large phase separated “liquid droplets”, but instead offer a window into the underlying physical interactions that lead to condensate formation.
Depending on the molecular details, single-polymer condensates may be kinetically stable (but thermodynamically unstable, as in our model simulations) or thermodynamically stable. Delineation between these two scenarios will depend on the nature, strength, valency and anisotropy of the interactions. It is worth noting that from the perspective of functional biology, kinetic stability may be essentially indistinguishable from thermodynamic stability, depending on the lifetime of a metastable species.
It is also important to emphasize that at higher concentrations of N protein and/or after a sufficiently long time period we expect robust phase separation with viral RNA, regardless of the presence of a symmetry-breaking site. Symmetry breaking is achieved when the apparent local concentration of N protein (from the “perspective” of gRNA) is substantially higher than the actual global concentration. As effective local and global concentrations approach one another, the entropic cost of intra-molecular interaction is outweighed by the availability of inter-molecular partners. On a practical note, if the readout in question is the presence/absence of liquid droplets, a high-affinity site may be observed as a shift in the saturation concentration which, confusingly, could either suppress or enhance phase separation. Further, if single-genome condensates are kinetically stable and driven through electrostatic interactions, we would expect a complex temperature dependence, in which larger droplets are observed at higher temperature (up to some threshold). Recent work is showing a strong temperature-dependence of phase separation is consistent with these predictions [298].
Finally, we note no reason to assume single-RNA condensates should be exclusively the purview of viruses. RNAs in eukaryotic cells may also be processed in these types of assemblies, as opposed to in large multi-RNA RNPs. The role of RNA:RNA interactions both here and in other systems is also of particular interest and not an aspect explored in our current work, but we anticipate may play a key role in the relevant biology.
All-atom Monte Carlo simulations were performed with the ABSINTH implicit solvent model and CAMPARI simulation engine (http://campari.sourceforge.net/) [398, 399] with the solution ion parameters of Mao et al. [400]. Simulations were performed using movesets and Hamiltonian parameters as reported previously [338, 401]. All simulations were performed in sufficiently large box sizes to prevent finite size effects (where box size varies from system to system). For simulations with IDRs in isolation all degrees of freedom available in CAMPARI are sampled. For simulations with folded domains with IDRs, the backbone dihedral angles in folded domains are not sampled, such that folded domains remain structurally fixed (although sidechains are fully sampled). The IDR has backbone and sidechain degrees of freedom sampled.
All-atom molecular dynamics simulations were performed using GROMACS, using the FAST algorithm in conjunction with the Folding@home platform [37, 222, 35]. Post-simulation analysis was performed with Enspara [39]. For additional simulation details see the supplementary information.
Coarse-grained Monte Carlo simulations were performed using the PIMMS simulation engine [402]. All simulations were performed in a 70 x 70 x 70 lattice-site box. The results averaged over the final 20% of the simulation to give average values at equivalent states. The “polymer” is represented as a 61-residue polymer with either a central high-affinity binding site or not. The binder is a 2-bead species. Every simulation was run for 20 x 109 Monte Carlo steps, with four independent replicas. Bead interaction strengths were defined as shown in Fig. 5.6A. For additional simulation details see the supplementary information.
SARS-CoV-2 Nucleocapsid protein (NCBI Reference Sequence: YP_009724397.2) including an N term extension containing His9-HRV 3C protease site was cloned into the BamHI EcoRI sites in the MCS of pGEX-6P-1 vector (GE Healthcare). Site-directed mutagenesis was performed on the His9-SARS-CoV-2 Nucleocapsid pGEX vector to create M1C R68C, Y172C T245C, and F363C A419C variant N protein constructs and sequences were verified using Sanger sequencing. All variants were expressed recombinantly in BL21 Codon-plus pRIL cells (Agilent) or Gold BL21(DE3) cells (Agilent) and purified using a FF HisTrap column. The GST-His9-N tag was then cleaved using HRV 3C protease and further purified to remove the cleaved tag. Finally, purified N protein variants were analyzed using SDS-PAGE and verified by electrospray ionization mass spectrometry (LC-MS). Activity of the protein was assessed by testing whether the protein is able to bind and condense nucleic acids (see phase-separation experiments) as well as to form dimers (see oligomerization in SI).
All Nucleocapsid variants were labeled with Alexa Fluor 488 maleimide and Alexa Fluor 594 maleimide (Molecular Probes) under denaturing conditions following a two-step sequential labeling procedure (see SI).
Single-molecule fluorescence measurements were performed with a Picoquant MT200 instrument (Picoquant, Germany). FRET experiments were performed by exciting the donor dye with a laser power of 100 W (measured at the back aperture of the objective). For pulsed interleaved excitation of donor and acceptor, the power used for exciting the acceptor dye was adjusted to match the acceptor emission intensity to that of the donor (between 50 and 70 mW). Single-molecule FRET efficiency histograms were acquired from samples with protein concentrations between 50 pM and 100 pM and the population with stoichiometry corresponding to 1:1 donor:acceptor labeling was selected. Trigger times for excitation pulses (repetition rate 20 MHz) and photon detection events were stored with 16 ps resolution. For FRET-FCS, samples of double-labeled protein with a concentration of 100 pM were excited by either the diode laser or the supercontinuum laser at the powers indicated above.
All samples were prepared in 50 mM Tris pH 7.32, 143 mM -mercaptoethanol (for photoprotection), 0.001% Tween 20 (for limiting surface adhesion) and GdmCl at the reported concentrations. All measurements were performed in uncoated polymer coverslip cuvettes (Ibidi, Wisconsin, USA), which significantly decrease the fraction of protein adhering to the surface (compared to normal glass cuvettes) under native conditions. For comparison, experiments have been performed also in glass cuvette coated with PEG, which provided analogous results to the polymeric cuvette. Each sample was measured for at least 30 min at room temperature (295 0.5 K) (see appendix E).
We thank Amy Gladfelter, Christiane Iserman, Christine Roden, Ahmet Yildiz, Amanda Jack, Luke Ferro, Steve Michnick, Pascale Legault, and Jim Omichinski for sharing data and extensive discussion. We also thank Rohit Pappu for placing our groups in contact with one another.
We thank the labs of John Cooper, Carl Frieden, and Silvia Jansen for providing some of the reagents we have used in this work. We thank Ben Schuler and Daniel Nettels for developing, maintaining, and sharing with us the software package used to analyze the single-molecule data.
J.C. and J.J.A are supported by NIGMS R25 IMSD Training Grant GM103757. We are grateful to the citizen-scientists of Folding@home for donating their computing resources. G.R.B holds an NSF CAREER Award MCB-1552471, NIH R01GM12400701, a Career Award at the Scientific Interface from the Burroughs Wellcome Fund, and a Packard Fellowship for Science and Engineering from The David and Lucile Packard Foundation. []
A.S.H. is a scientific consultant with Dewpoint Therapeutics.