| Literature DB >> 29987026 |
Ruian Ke1,2, Hui Li3,4, Shuyi Wang3,4, Wenge Ding3,4, Ruy M Ribeiro2,5, Elena E Giorgi2, Tanmoy Bhattacharya6,7, Richard J O Barnard8, Beatrice H Hahn9,4, George M Shaw3,4, Alan S Perelson10,7.
Abstract
RNA viruses exist as a genetically diverse quasispecies with extraordinary ability to adapt to abrupt changes in the host environment. However, the molecular mechanisms that contribute to their rapid adaptation and persistence in vivo are not well studied. Here, we probe hepatitis C virus (HCV) persistence by analyzing clinical samples taken from subjects who were treated with a second-generation HCV protease inhibitor. Frequent longitudinal viral load determinations and large-scale single-genome sequence analyses revealed rapid antiviral resistance development, and surprisingly, dynamic turnover of dominant drug-resistant mutant populations long after treatment cessation. We fitted mathematical models to both the viral load and the viral sequencing data, and the results provided strong support for the critical roles that superinfection and cure of infected cells play in facilitating the rapid turnover and persistence of viral populations. More broadly, our results highlight the importance of considering viral dynamics and competition at the intracellular level in understanding rapid viral adaptation. Thus, we propose a theoretical framework integrating viral and molecular mechanisms to explain rapid viral evolution, resistance, and persistence despite antiviral treatment and host immune responses.Entities:
Keywords: hepatitis C virus; mathematical modeling; phylodynamic modeling; virus evolution; virus persistence
Mesh:
Substances:
Year: 2018 PMID: 29987026 PMCID: PMC6065014 DOI: 10.1073/pnas.1805267115
Source DB: PubMed Journal: Proc Natl Acad Sci U S A ISSN: 0027-8424 Impact factor: 11.205
Fig. 1.Sequential plasma virus load and sequences from subject 1. (A) Time course of treatment with MK-5172 (shaded area, days 1–7), viral load determinations (blue solid dots), and viral sequence analyses (open circles at days 0, 14, 27, and 56). (B) A maximum-likelihood (ML) phylogenetic tree of all viral sequences sampled from subject 1 from all time points. Tree tips are color coded according to the known resistant mutations they bear. (C) ML phylogenetic trees of viral sequences sampled from subject 1 at each time point.
Fig. 2.Best fit of the “full” model (lines) to the clinical data (circles) from five subjects treated with MK-5172. (A–E) Schematic diagrams of the evolutionary dynamics in subjects 1–5, respectively. A–E, the data and simulation results for viral loads are shown in open circles and black lines, respectively, on the Left; the data and simulation results for mutant frequencies are shown in colored open circles and lines, respectively, on the Right. The color coding for each mutant considered is shown in .
Summary of the model characteristics and the fitting results (i.e., AICc scores) of each model for each subject
| Model | Model characteristics | Fitting results (AICc) | ||||||
| Subject 1 | Subject 2 | Subject 3 | Subject 4 | Subject 5 | Total | |||
| Baseline model with | 0.0 | 0.0 | −16.2 | −22.1 | −8.1 | 5.0 | −24.9 | −66.3 |
| Cure model | Fitted | 0.0 | −32.8 | − | − | −42.6 | − | −262.7 |
| Superinfection model | 0.0 | Fitted | −12.0 | −17.8 | −9.5 | −5.1 | −21.2 | −65.6 |
| Full model | Fitted | Fitted | − | −51.8 | −44.5 | − | −83.6 | − |
Bolded AICc scores denote the best model fit among all models for the five subjects.
Fig. 3.Evolutionary dynamics of HCV before and after treatment with MK-5172. (A–E) Schematic diagrams of the evolutionary dynamics in subjects 1–5, respectively. Each mutant is denoted as a colored circle, and the color coding is shown at the left-hand side of the y axis in each panel. The numbers within the circles denote the fitness of the mutant relative to the baseline strain in the absence of treatment according to the best-fit parameter values in the best model for each subject. The x axis shows the time when sequence data are taken. The size of the circle is scaled according to the frequency of the mutant in a given sample. Solid arrows show the strain (where the arrow starts; say, strain a) to which the majority of the sequences in a mutant strain of interest (where the arrow ends; say, strain b) are most closely related, and the numbers on each arrow show the number of sequences in strain b that are mostly closely related to strain a and the total number of sequences in strain b.
Fig. 4.Conceptual frameworks for virus evolution under antiviral pressure. Resistant mutants expand through occupying/competing for available replication space. (A) Previous modeling mostly assumed that, once a cell is infected by a virus, the cell remains infected until death. The replication space arises through generation of new target cells. Under this framework, resistant mutants expand through infection of newly generated target cells, and the rate of the increase of mutant frequency is mostly set by the rate at which infected cells die and are replaced by newly generated cells. (B) Our results suggest a conceptual framework where the replication space arises from multiple sources. In the presence of potent antivirals, the level of intracellular HCV RNAs decreases, leading to cure of infection in some cells. Replication space thus arises from both newly generated cells and cured cells. In addition, superinfection makes replication space available by allowing resistant viruses to enter an already-infected cell and compete for intracellular resources. Thus, cure and superinfection of cells allow resistant mutant expansion and turnover to occur at a much faster rate than the rate set by the death and replacement of infected cells only.