Open Access Article
María J.
Rodríguez-Espinosa
ab,
Javier M.
Rodríguez
b,
José R.
Castón
*bd and
Pedro J.
de Pablo
*ac
aDepartamento de Física de la Materia Condensada, Universidad Autónoma de Madrid, 28049 Madrid, Spain. E-mail: p.j.depablo@uam.es
bDepartment of Macromolecular Structures, Centro Nacional de Biotecnología (CNB-CSIC), 28049 Madrid, Spain. E-mail: jrcaston@cnb.csic.es
cInstituto de Física de la Materia Condensada (IFIMAC), Universidad Autónoma de Madrid, 28049 Madrid, Spain
dNanobiotechnology Associated Unit CNB-CSIC-IMDEA, Campus Cantoblanco, 28049 Madrid, Spain
First published on 5th October 2023
Here we investigate the cargo retention of individual human picobirnavirus (hPBV) virus-like particles (VLPs) which differ in the N-terminal of their capsid protein (CP): (i) hPBV CP contains the full-length CP sequence; (ii) hPBV Δ45-CP lacks the first 45 N-terminal residues; and (iii) hPBV Ht-CP is the full-length CP with a N-terminal 36-residue tag that includes a 6-His segment. Consequently, each VLP variant holds a different interaction with the ssRNA cargo. We used atomic force microscopy (AFM) to induce and monitor the mechanical disassembly of individual hPBV particles. First, while Δ45-CP particles that lack ssRNA allowed a fast tip indentation after breakage, CP and Ht-CP particles that pack heterologous ssRNA showed a slower tip penetration after being fractured. Second, mechanical fatigue experiments revealed that the increased length in 8% of the N-terminal (Ht-CP) makes the virus particles to crumble ∼10 times slower than the wild type N-terminal CP, indicating enhanced RNA cargo retention. Our results show that the three differentiated N-terminal topologies of the capsid result in distinct cargo release dynamics during mechanical disassembly experiments because of the different interaction with RNA.
New conceptsThe idea of using virus-like particles as nanocarriers for heterologous cargo transport and delivery requires controlling the stability of the container–cargo system. In particular, the conditions of the cargo delivery entail tailoring the escape of the molecular payload when the virus particle is disassembled. What happens to the internalized molecules when the nanocage is opened? To this end, it is necessary to control the cargo–container interaction which, in turn, would tune the retention of cargo when the disassembly of the nanocarrier takes place. Thus, it is necessary to develop nanocarrier systems that facilitate the control of the cargo retention conditions as a function of its interaction with the nano-container. We designed three mutants of human picobirnavirus where the RNA–coat protein interaction, observed previously via cryo-electron microscopy, is modified by changing the N-terminal end of the coat protein. Here, we use atomic force microscopy for inducing the mechanical unpacking of the RNA internalized in particles of each mutant. Our experiments crack-opened individual particles in real time to monitor the cargo release. Among other results, we have measured that an increment in the N-terminal length by just 8% increases the cargo retention of partially disrupted particles by a factor of 10 with respect to the wild type. Our study elucidates the interplay between the RNA–coat protein interaction of each mutant and their capacity for cargo retention during disassembly. |
hPBV has a bi-segmented genome, with segment 1 encoding the CP and a protein of unknown function and genome segment 2 encoding the viral polymerase.17 As many dsRNA viruses infecting higher eukaryotes, hPBV probably packages its genome as positive-sense ssRNA segment(s) that nucleate capsid monomers and, once the capsid is assembled, they are replicated into dsRNA in the capsid interior.16
We designed three hPBV VLPs variants morphologically like authentic virions whose CP differs in the N-terminal ends that face the capsid interior.12 These different inner surfaces endorse diverse interactions with heterologous cargo (ssRNA and proteins) packed during assembly.18 The three types of hPBV VLPs offer a model system to directly explore the cargo retention during the capsid disassembly for different RNA–CP interactions controlled by the coat protein topology. In this work, we induce and monitor the mechanical unpacking and disassembly via AFM19,20 of individual virus particles and establish a direct link between cargo retention and the RNA–CP architecture as revealed via cryo-electron microscopy.
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| Fig. 3 Disruption of VLPs using the single indentation assay. (A) AFM image of an intact VLP before (left) and after (right) being broken with a single indentation for Δ45-CP, CP and Ht-CP variants. Bar, 22 nm. The color of the height scale is the same as shown in Fig. 2. (B) Topographic profiles obtained through each broken particle for the three hPBV variants: 25 Δ45-CP, 32 CP and 22 Ht-CP VLPs (light gray) with their respective averages in thick orange, green and pink. (C) Box plots of the lost material volumes calculated using AFM topographies with the flooding filter of WsXM.39 Average, median and SDs are indicated by solid squares, horizontal lines and boxes, respectively. | ||
Now we focused our study on the breakage spectroscopy of the VLPs beyond the linear deformation of the FIC data, a so far unexplored methodology. The AFM tip reaches a total indentation (δtotal) of ∼25 nm (Fig. S3. ESI†) which accounts for ∼66% of the VLP diameter (Fig. S2 top left, ESI†). The indentation data and topography after indentation (Fig. 3(B)) show that the tip penetrates inside the virus particle, including the capsid and RNA cargo. Therefore, the quantitative analysis of the abrupt decay of the force beyond capsid breakage provides information about the VLP disruption. By grouping all FICs for each hPBV variant (Fig. S4, ESI†), we calculated “thermal” plots where the color indicates the density of FICs points (Fig. 4) that represents the tip position during the indentation experiments for all the VLPs of each variant. These maps are interpreted as the probability of finding the cantilever with a normal force (y axis) at certain indentation (x axis). For instance, it is possible to find the brightest colors around 0 nm until the breaking force because this region corresponds to the elastic deformation of VLPs (Fig. 4(A)–(C)). The dark colors after breakage in RNA-lacking Δ45-CP structures (Fig. 4(A)) illustrate that the AFM tip descends rapidly in free fall from 1 nN at 4 nm of indentation to almost 0 nN at 20 nm of indentation. Afterwards, the tip squeezes the capsid debris without almost bending until the hard surface induces the normal force increment at ∼30 nm of indentation. “Thermal” maps of the RNA-containing VLPs (Fig. 4(B) and (C)) reveal that the indentation of the AFM tip right after breakage happens more gradually than in the Δ45-CP case. From the “thermal” maps, the average force value of the collapsing zone can be defined, i.e. the area that is right after the breaking force up to the indentation at which the FIC slope starts going up (data included between the white dashed lines of Fig. 4(A)–(C)). The charts of these data suggest different behaviors for each VLP variant (Fig. 4(D)): while for Δ45-CP structures, the bending force after breakage peaks at 0.04 nN, this value increases for RNA full particles to 0.25 nN (CP) and 0.32 nN (Ht-CP). We applied the Lilliefors (Kolmogorov–Smirnov) normality test that shows that the data of Fig. 4(D) follow a normal distribution with a 95% significance (P values of 0.064). This indicates the major relevance of highest peaks in comparison with any other lower peak of the plots. Nevertheless, the higher dispersion of the CP chart might indicate a zipper effect during virus indentation originated by the fact that the N-terminal in CP particles is penetrating more perpendicularly into the virus compared to the case of Ht-CP structures (Fig. 1(D)). By using Hook's law with the cantilever spring constant of 0.05 nN nm−1, these peaks of bending values can be converted to cantilever deformations, whose maximum probability after breakage is of 0.5 nm, 4.8 nm and 7 nm for Δ45-CP, CP and Ht-CP VLPs, respectively. These values inform of the amount of material below the tip after the virus particle collapsed, indicating that the Ht-CP variant presents the highest value.
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| Fig. 4 Mechanical unpacking data of the single indentation assay. Density maps of FICs indentation data (Fig. S4, ESI†) obtained for Δ45-CP (A), Ht-CP (B) and CP (C) VLPs. (D) Average density data of the collapsing zone (see text) located between the two dashed vertical lines to obtain the residence time of the tip as a function of the bending force for the three variants. | ||
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Fig. 5 Analysis of individual virus particles unpacking under mechanical fatigue. (A) Evolution of individual particles under mechanical fatigue for the three variants: Δ45-CP (left), CP (center) and Ht-CP (right). Scale bar: 25 nm. The initial frame shows the intact particle, the intermediate frame reveals some damage and the last frame is the image of the final collapsed state. The entire fatigue process can be visualized in Movies SM1, SM2 and SM3 (ESI†) for Δ45-CP, CP and Ht-CP, respectively. The color of the height scale is the same as shown in Fig. 2. (B) Evolution of the particle surrounding the covered area with debris for each VLP: 10 Δ45-CP VLPs (left), 18 CP VLPs (center) and 10 Ht-CP VLPs (right). (C) Evolution of the particle height for each virus particle, grouped by the hPBV variant. The dotted dark lines indicate the rate of collapse (RoC) ratio fitting for three cases in Δ45-CP (left, −7 nm per frame), CP (center, −6 nm per frame) and Ht-CP (right, −0.5 nm per frame), see the text. (D) Lost volume for each virus particle, classified by the hPBV variant. The dotted dark lines indicate the RoC ratio fitting for three cases in Δ45-CP (left, −21 000 nm3 per frame), CP (center, −21 000 nm3 per frame) and Ht-CP (right, −2000 nm3 per frame), see the text. The elapsed time for 1 frame is 120 seconds, resulting in 2 hours 30 minutes for the 80 frames of the x axes. | ||
A key information to be extracted from fatigue experiments is the size of individual VLPs along the fatigue experiment, whose measurement reports on the amount of the virus structure which remains intact over time.32 It is known that AFM images are affected by tip dilation artifacts that provide wider lateral dimension of the scanned specimens than the real size.33 Since the vertical dimension is not affected by tip dilation, it is possible to use it as an indicator of the virus size through the mechanical fatigue experiments (Fig. 5(C)).31 The analysis of the height indicates that while all cargo lacking Δ45-CP VLPs have lost ∼30 nm before reaching 30 frames (Fig. 5(C) left), 3 out of 10 RNA-loaded CP VLPs surpass 30 frames keeping almost an intact size (Fig. 5(C), center). However, both Δ45-CP and CP VLPs present a drastic loss of height right after disassembly has started (Fig. 5(C), left and center). We can define the rate of collapse (RoC) by fitting linearly the height variation of each particle from the last frame, where Δh ∼ 0 until its minimum value (Fig. 5(C), dotted black). This parameter evaluates how fast the VLPs are unpacked after being crack-opened during the fatigue experiments. RoC median values for Δ45-CP and CP VLPs are found to be −3.7 and −5.7 nm per frame, respectively. These values indicate a high rate of material lost per image. However, Ht-CP data unveil a gradual collapse (Fig. 5(C), right) with a median RoC value of −0.65 nm per frame, indicating a much slower rate of material lost. A complementary volume loss analysis (Fig. 5(D)) indicates medians of −16
900 nm3 per frame, −17
000 nm3 per frame and −1800 nm3 per frame for Δ45-CP, CP and Ht-CP, respectively. The comparison of these volume rates, which are equally affected by tip dilation, also indicates a much slower rate of lost material for Ht-CP virus particles.
Previous analysis for virus stiffness and breaking force indicated little differences between the three hPBV variants (Fig. S5, ESI†).18 In this work, we show that data analysis beyond breakage and mechanical fatigue contribute with deeper information that was previously not considered.18 Beyond the VLP stiffness, the single indentation assay provides FIC data whose post-breakage “thermal” maps indicate that RNA-lacking VLPs present an abrupt fall of the AFM tip because of points’ shortage between 10 and 15 nm of indentation (Fig. 4(A)). However, CP and Ht-CP (RNA-loaded) VLPs present more points in the same region (Fig. 4(B) and (C)), indicating a snagged fall of the tip. This result shows that the tip penetrates Δ45-CP VLPs more easily and rapidly compared to CP or HT-CP VLPs that contain heterologous RNA. In addition, the final bending of the cantilever is significantly higher for VLPs containing RNA than for Δ45-CP particles which contain only proteins (Fig. 3(D)). In fact, the FICs of Δ45-CP VLPs show their final deflection accumulated around 0.5 nm, which indicates that very little material remains between the tip apex and the surface (Fig. 4(D)). However, Ht-CP VLPs show a final bending of 7 nm, almost doubling the CP value of 4.5 nm, and about 10 times more than Δ45-CP VLPs. Besides suggesting that RNA-containing VLPs retain more material than RNA empty VLPs after indentation, these data also illustrate that Ht-CP VLPs hold the tip at a higher position than CP particles after particle breakage. This interpretation is supported by the profiles and volumes of the topographies obtained for the disrupted particles after single FICs were carried out under the same conditions. Specifically, virus particles show final sizes of 41%, 70% and 83% of the original height for Δ45-CP, CP and Ht-CP VLPS, respectively (Fig. 3(B)). Although these estimations escape from the tip-sample geometrical dilation artifact,33 the irregular debris appearance of disrupted viruses could not provide a correct value of the height. The 3D topology AFM data allow to estimate the virus volume, although this estimate is prone to the tip-sample geometrical dilation artifact. In fact, the volume of an intact virus, assuming a radius of 19 nm,18 is 28
730 nm3, which is well below the AFM calculated volume of intact virus particles (Fig. S2, right panel, ESI†) of 74
000 ± 24
000 nm3 (mean ± SD, N = 79). Nevertheless, since the dilation artifact could roughly consider the same for all data, the removed volume (Fig. 3(C)) makes it possible to estimate the remaining material for each virus class. This estimation results in ∼14
000 nm3, ∼38
000 nm3 and ∼61
000 nm3 for Δ45-CP, CP and Ht-CP particles, respectively. For the sake of comparison, and removing the dilation artifact, we normalized these values by dividing the above mentioned values by the intact AFM calculated volume (Fig. S2 top right, ESI†) to find the percentage of final size for each virus class as ∼20%, ∼50% and ∼82% for Δ45-CP, CP and Ht-CP particles, respectively. Overall, it can be concluded that both height and volume measurements show the same tendency for each virus type: the capacity of retaining material in crumbled hPBV VLPs is led by Ht-CP, followed by CP and Δ45-CP VLPs. The results of RNA-empty Δ45-CP VLPs in both topography (Fig. 3) and FIC thermal maps (Fig. 4) might indicate in the first glimpse that the ability for retaining material of hPBV collapsed structures relates with the amount of packed RNA.
In mechanical fatigue experiments, the AFM tip erodes the VLPs gradually while imaging (Fig. 5(A) and Movies SM1–SM3, ESI†), removing the virus material which can be either adhered by the surface or diffused to the liquid environment. Monitoring the area covered with debris for each hPBV variant reveals that RNA helps to keep the capsomer debris attached to the HOPG surface after being lost from the capsid during the mechanical fatigue procedure (Fig. 5(B)). The hydrophobic nature of HOPG does not capture nucleic acids,34 and charged mica is typically used for this purpose.35 Therefore, we propose that when a capsomer is removed from Δ45-CP VLPs, it escapes from the virus structure diffusing to the liquid environment with low chances of being trapped by the surface (Fig. 6(A)). However, in CP and Ht-CP VLPs, the removed capsomers are held by the RNA around the particle until they are captured by the surface through hydrophobic interactions (Fig. 6(B) and (C)). In addition, the tendency of RNA to acquire a secondary structure might also determine the attachment of this nucleic acid to flat surfaces.36 Thus, the analysis of the covered area around the VLP informs about the presence of RNA but could not report directly about the strength of the CP–RNA interaction. In this vein, the variation of the particle's height and volume over time sheds light on the cargo retention driven by the RNA–capsomer interaction (Fig. 5(C) and (D)). In particular, the collapse undergone by Δ45-CP and CP VLPs of −7.5 and −6 nm per frame, respectively, reveals that even in the case of CP particles containing RNA, virus materials are quickly unpacked once the particles have been crack-opened during mechanical fatigue. Nonetheless, Ht-CP VLPs show a RoC (−0.5 nm per frame) of about one order of magnitude below Δ45-CP and CP VLP values. While this difference could be anticipated with respect to the Δ45-CP RNA empty particles, in the case of the RNA full VLPs, other factors come into play. The genome escapes 10 times slower in Ht-CP during mechanical fatigue. Similar results can be found when analyzing the loss of volume (Fig. 5(D)). Therefore, we pay attention to the differences of the CP–RNA structure in the RNA full VLPs which are determined by the N-terminal structure (Fig. 1(D)). As in many positive ssRNA viruses, the hPBV CP contains an N-terminal region enriched in positively charged residues that face the capsid internal surface (13 basic residues out of 45 residues). The Ht-CP contains 10 additional basic residues in the N-terminal 36-residue tag. Although both basic regions were not resolved in our cryo-EM maps, they determine the differences between mutants in the post-breaking and fatigue AFM analyses. Therefore, the charge distribution in the 36-residue insertion of Ht-CP, with 6 consecutive His in the N-terminal end and 6 Asp at the C-terminal end of the segment, should be optimal for distinguishing cargo retention and unpacking between CP and Ht-CP VLPs. Δ45-CP VLPs do not pack RNA because the N-terminal lacks the first 45 residues and it runs parallel to the capsid, thus precluding RNA trapping during assembly (Fig. 1(D)).18 However, the N-terminal of CP VLPs is complete, and it points to the capsid interior, fomenting the electrostatic interaction of CP with RNA. The N-terminal, which contains numerous basic residues, interacts with the RNA to neutralize itself and allow the assembly of the capsid.21,22 In the Ht-CP case, the N-terminal length has been increased by just ∼8% of the CP value and these residues extend again towards the internal capsid cavity (Fig. 1(D)). This geometry raises their contact area with the RNA and, therefore, makes the RNA–CP interaction stronger with respect to the CP case and increases the cargo retention (Fig. 6(C)). What is the state and nature of the packed genome inside the CP and Ht-CP VLPs? We can estimate the volume occupied by the 36-residue tag of Ht-CP. Assuming a value of 1.33 g cm−3 as the density of protein and considering the molecular weight of the 36-residue peptide of 4147.44 Da (https://web.expasy.org/protparam/), a volume of 5.2 × 103 Å3 (∼5 nm3) is obtained. The internal volume of the capsid is 12
770 nm3 (based on an average internal capsid radius of 140 Å), and the 120 copies of the 36-residue tag would decrease the total available volume in less than 5%. We expect that this small change in volume should not vary the condensation state of packed ssRNA inside the viral cavities between CP and Ht-CP. The analysis of the encapsidated cargo (Fig. 2(A) and Fig. S1, ESI†) indicates that the 16S rRNA secondary and tertiary structures should be less prone than those of 23S rRNA to interact electrostatically with the N-terminal region of Ht-CP. Despite Ht-CP is packing much less 16S rRNA than CP, the cargo retention capacity in Ht-CP is about 10 times higher than in CP (Fig. 4(C)). Hence, the higher specificity of 23S rRNA with the N-terminal Ht-CP increases the RNA–CP interaction. It is worth remarking here that this increased RNA–CP interaction is not apparently helping to pack more RNA in Ht-CP VLPs. Therefore, we conclude that in Ht-CP, the N-terminal VLPs form a stronger interaction with RNA compared to CP VLPs, multiplying their RNA retention capacity by a factor of 10 with an increase of the N-terminal length just by 8% (Fig. 5 and 6). Cargo retention is an important parameter to consider when using virus capsids as molecular containers13 and the findings presented here provide key facts in modifying the N-terminal of protein cages for tuning cargo retention in technological applications. Overall, this work describes for the first time the cargo retention ability of a disrupted nano-container as a function of the capsid–cargo interaction. This is important for the application of protein nanocontainers in materials science and medicine, where it is necessary to control the cargo release.
:
10 in prewarmed LB containing the same antibiotics and then cultured (37 °C) to an A600 of 0.2. The culture was equilibrated to 16 °C, and recombinant protein expression was induced with 1 mM IPTG (isopropyl-β-D-thiogalactopyranoside). Cells were then chilled on ice, harvested by centrifugation, and stored at −20 °C until purification. hPBV VLPs were purified from thawed cells by ultracentrifugation on a 20% sucrose cushion and a linear 20–50% sucrose gradient, as described elsewhere.18 Fractions containing purified hPBV Δ45-CP, CP or Ht-CP VLPs were kept in TN buffer (25 mM tris–HCl [pH 7.5], 50 mM NaCl), and analyzed in 12% SDS-PAGE. Purified RNA from CP and Ht-CP VLP was checked on a 1% agarose gel and detected using MidoriGreen.
For nanoindentation experiments, we used rectangular cantilevers (RC800PSA; Olympus) with nominal spring constants of 0.05 N m−1. The cantilevers were calibrated using Sader's method.38 Critical indentation experiments were carried out on single particles at a constant speed of 50 nm s−1 through a force versus z-piezo displacement (FZ) experiment that is turned into a force-indentation curve (FIC).30 The maximum force applied during each indentation is high enough to induce virus disruption. The indentations were implemented in 25 Δ45-CP, 32 CP VLPs and 22 Ht-CP VLPs and in all cases, a single indentation per particle. Images taken before and after indentation reveal the structural changes induced by the virus deformation (Fig. 3(A)). Images were processed and analyzed using WSxM software,39 where the topographic profile of the viruses was obtained (Fig. 3(B)). Density maps of FICs indentation data (Fig. 4(A)–(C)) show the density of the data points from the indentation curves. In these indentation curves, we focus our analysis on the post-breakage region. The average value of this region between dashed lines (Fig. 4(A)–(C)) was calculated to observe the different post-breakage contours for each VLP species (Fig. 4(D)). These new experiments produce stark differences with the previous AFM classical analysis of spring constant and breaking force.
For mechanical fatigue experiments, rectangular cantilevers (NANOSENSORS™, qp-BioAC AFM probes) with nominal spring constants of 0.05 and 0.1 N m−1 were used. The cantilevers were calibrated using Sader's method. Mechanical fatigue experiments were carried out on single particles, taking consecutive images at a low and constant force of ∼50 pN, below its breaking force. Images were processed and analyzed frame-by-frame using WSxM software39 to obtain additional information about the topography transformation of virus particles during the experiments. The mechanical fatigue experiments were performed in 10 Δ45-CP, 18 CP VLPs and 10 Ht-CP VLPs. Enough frames were obtained until the disruption of the particles took place. The variations over time of the VLPs area and height increments were monitored from the initial value 0 for each frame (Fig. 5).
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d3nh00195d |
| This journal is © The Royal Society of Chemistry 2023 |