| Literature DB >> 34843475 |
Aatreyee M Das1,2, Nakul Chitnis1,2, Christian Burri1,2, Daniel H Paris1,2, Swati Patel3,4, Simon E F Spencer3, Erick M Miaka5, M Soledad Castaño1,2.
Abstract
Gambiense human African trypanosomiasis is a deadly disease that has been declining in incidence since the start of the Century, primarily due to increased screening, diagnosis and treatment of infected people. The main treatment regimen currently in use requires a lumbar puncture as part of the diagnostic process to determine disease stage and hospital admission for drug administration. Fexinidazole is a new oral treatment for stage 1 and non-severe stage 2 human African trypanosomiasis. The World Health Organization has recently incorporated fexinidazole into its treatment guidelines for human African trypanosomiasis. The treatment does not require hospital admission or a lumbar puncture for all patients, which is likely to ease access for patients; however, it does require concomitant food intake, which is likely to reduce adherence. Here, we use a mathematical model calibrated to case and screening data from Mushie territory, in the Democratic Republic of the Congo, to explore the potential negative impact of poor compliance to an oral treatment, and potential gains to be made from increases in the rate at which patients seek treatment. We find that reductions in compliance in treatment of stage 1 cases are projected to result in the largest increase in further transmission of the disease, with failing to cure stage 2 cases also posing a smaller concern. Reductions in compliance may be offset by increases in the rate at which cases are passively detected. Efforts should therefore be made to ensure good adherence for stage 1 patients to treatment with fexinidazole and to improve access to care.Entities:
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Year: 2021 PMID: 34843475 PMCID: PMC8659363 DOI: 10.1371/journal.pntd.0009992
Source DB: PubMed Journal: PLoS Negl Trop Dis ISSN: 1935-2727
Fig 1Overview of the model compartments and model structure.
a Compartments within model. Solid lines depict transitions between compartments, while dashed lines represent transmission. State variable descriptions can be found in Table 1. Non-human hosts can receive bites from tsetse flies, but are assumed to not carry or transmit the disease. Figure adapted from [17]. b Overall model structure. The model consists of low and high risk settings, with some movement between these settings by high risk individuals. The compartmental diagram showing disease stages corresponds to the high transmission setting (with Nv2). In the low transmission setting, there is one population of tsetse flies (Nv1) feeding on both high and low risk humans. The full system is therefore 22-dimensional and can be found in the Supplementary Information (S1 Text).
Description of model state variables.
| Variable | Description |
|---|---|
|
| Number of non-human hosts |
|
| Number of susceptible vectors |
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| Number of exposed vectors |
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| Number of infected vectors |
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| Number of non-teneral vectors |
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| Number of susceptible humans |
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| Number of exposed humans |
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| Number of infected humans in stage 1 |
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| Number of infected humans in stage 2 |
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| Number of diagnosed humans |
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| Number of treated humans |
These variables exist for both the high and low risk settings.
Scenarios considered in modelling the impact of fexinidazole use on the transmission of gHAT.
| Scenario | Compliance | Access in stage 1 | Access in stage 2 | Description |
|---|---|---|---|---|
| Full compliance | 100% | 75% | 50% | Perfect compliance, same as current treatment |
| High compliance | 75% | 75% | 50% | Imperfect, but high, compliance, with widespread access to fexinidazole |
| Worst case—stage 1 | 25% | 100% | 25% | Poor compliance and widespread use for stage 1 patients |
| Worst case—stage 2 | 25% | 25% | 75% | Poor compliance and widespread use for stage 2 patients |
| Worst case—both stages | 25% | 100% | 75% | Poor compliance and widespread use for patients in both stages |
Increases in passive detection rate and corresponding percentage of patients in each setting and disease stage receiving treatment while in that stage.
| Setting | Increase in passive detection rate (%) | Corresponding percentage of patients of that setting and stage receiving treatment through passive detection (%) |
|---|---|---|
| Low risk—stage 1 | [0, 20, 50, 100] | [19, 22, 26, 32] |
| Low risk—stage 2 | [0, 20, 50, 100] | [51, 55, 61, 67] |
| High risk—stage 1 | [0, 20, 50, 100] | [25, 28, 33, 40] |
| High risk—stage 2 | [0, 20, 50, 100] | [55, 60, 65, 71] |
Fig 2gHAT incidence per 100,000 at various fexinidazole compliance and use levels.
Fexinidazole has been modelled to be introduced from 2021. Descriptions of the scenarios can be found in Table 2. (A) The median incidence including the 95% confidence intervals (shaded area bounded by dashed lines of the same colour). (B) The median incidence per 100,000 for each scenario. Note the different scales on the y-axis for the two plots.
Fig 3The time-series of median incidence per 100,000 population at increasing passive detection rates.
Descriptions of the scenarios can be found in Table 2. The dashed black line corresponds to the current treatment (equivalent to 100% compliance and no increase in the passive detection rate). Fexinidazole has been modelled to be introduced from 2021.
Fig 4The probability of the elimination of transmission (EOT) at increasing passive detection rates.
This probability of EOT reflects our uncertainty in the setting (the uncertainty in parameter values from our best fits to the data) and inherent stochastic variation. Mathematically, it is calculated as the proportion of all simulation runs (including different parameterisations and random seeds) that have reached zero exposed and infected humans and vectors by that year. Descriptions of the scenarios can be found in Table 2. The dashed black line corresponds to the current treatment (equivalent to 100% compliance and no increase in the passive detection rate). Fexinidazole has been modelled to be introduced from 2021.