| Literature DB >> 28077441 |
Sophie J Rhodes1, Charlotte Sarfas2, Gwenan M Knight3,4, Andrew White2, Ansar A Pathan5, Helen McShane6, Thomas G Evans7, Helen Fletcher8, Sally Sharpe2, Richard G White3.
Abstract
Macaques play a central role in the development of human tuberculosis (TB) vaccines. Immune and challenge responses differ across macaque and human subpopulations. We used novel immunostimulation/immunodynamic modeling methods in a proof-of-concept study to determine which macaque subpopulations best predicted immune responses in different human subpopulations. Data on gamma interferon (IFN-γ)-secreting CD4+ T cells over time after recent Mycobacterium bovis BCG vaccination were available for 55 humans and 81 macaques. Human population covariates were baseline BCG vaccination status, time since BCG vaccination, gender, and the monocyte/lymphocyte cell count ratio. The macaque population covariate was the colony of origin. A two-compartment mathematical model describing the dynamics of the IFN-γ T cell response after BCG vaccination was calibrated to these data using nonlinear mixed-effects methods. The model was calibrated to macaque and human data separately. The association between subpopulations and the BCG immune response in each species was assessed. The macaque subpopulations that best predicted immune responses in different human subpopulations were identified using Bayesian information criteria. We found that the macaque colony and the human baseline BCG status were significantly (P < 0.05) associated with the BCG-induced immune response. For humans who were BCG naïve at baseline, Indonesian cynomolgus macaques and Indian rhesus macaques best predicted the immune response. For humans who had already been BCG vaccinated at baseline, Mauritian cynomolgus macaques best predicted the immune response. This work suggests that the immune responses of different human populations may be best modeled by different macaque colonies, and it demonstrates the potential utility of immunostimulation/immunodynamic modeling to accelerate TB vaccine development.Entities:
Keywords: T-cell immunity; bacillus Calmette-Guérin; interferons; mathematical modeling; nonhuman primates; tuberculosis; tuberculosis vaccines
Mesh:
Substances:
Year: 2017 PMID: 28077441 PMCID: PMC5339646 DOI: 10.1128/CVI.00525-16
Source DB: PubMed Journal: Clin Vaccine Immunol ISSN: 1556-679X
FIG 1(A) Schematic of the mathematical model representing the immune response dynamics of two CD4+ T cell populations secreting IFN-γ. (B) Depiction of the changes in the recruitment rate of transitional effector memory cells (δ) over time. (C) Key model parameters. Equations may be found in the supplemental material.
Population mean parameter estimates for analyses 1 and 2 for macaques and humans
| Parameter or statistic | Macaques | Humans | ||||||||
|---|---|---|---|---|---|---|---|---|---|---|
| All (analysis 1) | Covariates (analysis 2) | All (analysis 1) | Covariates (analysis 2) | |||||||
| Value | RSE (%) | Subpop. | Value | RSE (%) | Value | RSE (%) | Subpop. | Value | RSE (%) | |
| Parameter (unit) | ||||||||||
| Initial no. of TEM cells (TEM0) (cells) (E) | 20.7 | 29 | Chi | 0.29 | 39* | 59.9 | 17 | BCG: Y | 149 | 15 |
| Maur | 65.1 | 24 | ||||||||
| Indo | 23.2 | 41* | BCG: N | 30.6 | 14 | |||||
| R: Ind | 15.7 | 20 | ||||||||
| Gamma PDF curve multiplier (L) (scalar) (E) | 1,170 | 13 | Chi | 617 | 43* | 1,490 | 14 | BCG: Y | 3,240 | 14 |
| Maur | 1,460 | 28 | ||||||||
| Indo | 1,100 | 45* | BCG: N | 747 | 14 | |||||
| R: Ind | 1,250 | 14 | ||||||||
| Gamma PDF curve shape parameter (k) (scalar) (E) | 3.31 | 5 | Chi | 4.3 | 11 | 1.45 | 9 | 1.55 | 16 | |
| Maur | 3.15 | 10 | ||||||||
| Indo | 3 | 20 | ||||||||
| R: Ind | 3.53 | 6 | ||||||||
| Gamma PDF curve scale parameter (h) (scalar) (E) | 15 | 8 | 13.8 | 7 | 18.4 | 18 | BCG: Y | 21.7 | 24 | |
| BCG: N | 15.2 | 34* | ||||||||
| Initial no. of CM cells (CM0) (cells) (F) | 0 | 0 | 0 | 0 | ||||||
| TEM cell terminal mortality rate (μTEM) (/day) (F) | 0.1 | 0.1 | 0.083 | 0.083 | ||||||
| Proportion of TEM cells that die (p) (proportion) (F) | 0.925 | 0.925 | 0.925 | 0.925 | ||||||
| Within-population variation (WPV) (%) | ||||||||||
| Initial TEM cell population (TEM0) | 130 | 25 | 41 | 27 | 107 | 15 | 52 | 19 | ||
| Gamma PDF curve multiplier (L) | 96 | 13 | 90 | 13 | 95 | 10 | 61 | 12 | ||
| Gamma PDF curve shape parameter (k) | 24 | 24 | 23 | 24 | 25 | 28 | 32 | 33* | ||
| Gamma PDF curve scale parameter (h) | 19 | 21 | 21 | 20 | 58 | 25 | 43 | 37* | ||
| Goodness-of-fit statistics | ||||||||||
| −2LL | 7,209 | 7,183 | 2,738 | 2,653 | ||||||
| BIC | 7,253 | 7,251 | 2,779 | 2,706 | ||||||
For details on the parameter-covariate relationship, see the supplemental material. F, fixed; E, estimate; TEM, transitional effector memory; CM, central memory; PDF, probability density function; RSE, relative standard error; subpop., subpopulation; Chi, Chinese cynomolgus macaques; Maur, Mauritian cynomolgus macaques; Indo, Indonesian cynomolgus macaques; R: Ind, Indian rhesus macaques; BCG: Y, human participants who were BCG vaccinated at baseline; BCG: N, human participants who were BCG naive at baseline; −2LL, −2 log likelihood; BIC, Bayesian information criteria. RSEs of ≥30% are marked with asterisks.
FIG 2VPC plots showing the number of IFN-γ SFU per million PMBC, by time (days) for all macaques (A) and all humans (B). The VPC plot assesses the appropriateness of the proposed mathematical model (Fig. 1) for describing the empirical data by comparing the data simulated using the model, the population mean parameters, and associated variances (Table 1) to the empirical data distribution (see the supplemental material for more details). Blue points show empirical data. Pink regions represent the ranges of the medians of the simulated data for 500 simulations. Blue regions represent the ranges of the 90th and 10th percentiles of the simulated population data. The green lines link the empirical percentiles (10th, 50th, and 90th). Dark red regions show where the empirical data fall outside the ranges of the simulated percentiles. The lack of dark red regions (aside from cases in which data are variable between time points in macaques) indicates that our proposed mathematical model (Fig. 1) adequately represents the empirical data.
FIG 3Total number of T cells secreting IFN-γ (the sum of the number of transitional effector memory cells and resting central memory cells) over time. Each point represents the mean of the data at a particular time point. Lines represent model predictions. Model predictions use the estimated subpopulation model parameters from Table 1 for the four macaque colonies and the two human subpopulations with different BCG statuses. (Note the differences in scale between macaques and humans.)
FIG 4Mean immune responses of the four macaque colonies and of human subpopulations that were BCG vaccinated (BCG: Y) or BCG naïve (BCG: N) at baseline. Empirical data for human responses are represented by black points (individual data) and red triangles (means). Lines show model predictions. The tables show the results of assessments of the ability of the calibrated macaque colony mathematical model parameters (Table 1, analysis 2) to describe the data for the human BCG: Y and BCG: N subpopulations. Bayesian information criterion (BIC) values are listed in ranked order, from lowest to highest. Asterisks indicate that all differences in BIC values are significant (a BIC value difference of >6 is considered significant [46]). cyn., cynomolgus.
FIG 5Mean IFN-γ response data (black points) and model predictions for the total number of T cells secreting IFN-γ (black lines), the number of transitional effector memory (TEM) cells (green lines), and the number of resting central memory (CM) cells (orange lines) over time. Model predictions use the estimated subpopulation model parameters from Table 1 for the four macaque colonies and the two human subpopulations with different BCG statuses. (Note the differences in scale between macaques and humans.)