| Literature DB >> 30849124 |
Naomi van der Linden1, Kees van Gool1, Karen Gardner2, Helen Dickinson2, Jason Agostino3, David G Regan4, Michelle Dowden5, Rosalie Viney1.
Abstract
BACKGROUND: Scabies is a common dermatological condition, affecting more than 130 million people at any time. To evaluate and/or predict the effectiveness and cost-effectiveness of scabies interventions, disease transmission modelling can be used.Entities:
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Year: 2019 PMID: 30849124 PMCID: PMC6426261 DOI: 10.1371/journal.pntd.0007182
Source DB: PubMed Journal: PLoS Negl Trop Dis ISSN: 1935-2727
Fig 1Systematic review flow diagram.
Published scabies models.
| [ | [ | [ | [ | |
|---|---|---|---|---|
| Markov decision tree. | Agent-based, network-dependent Monte Carlo model. | Deterministic, compartmental (SIR) model. | Compartmental (SIR) model. | |
| NR | Mathematica 7.0 | MATLAB | MATLAB | |
| Scabies | Scabies | Scabies | Scabies | |
| -Determine the cost-effectiveness of six alternative treatment regimens | -Insight into scabies dynamics | -Show endemic equilibria. | -Explore the impact of MDA treatment strategies. | |
| Patient perspective | Community perspective | Community perspective | Community perspective | |
| Not relevant. | 12 months. | NR | NR | |
| Not considered. | -Transmissibility parameter. | -Contact rate and infectiousness. | -Life cycle of the mites. | |
| Clinical trial | Calibrated based on published prevalence and incidence rates | Published data (vaccination and vaccine waning rates based on tuberculosis vaccines), and Central Statistical Office of Zimbabwe | Published data | |
| Not taken into account. | A range of small-world network architectures was tested. | Not modelled (homogeneous mixing implicitly assumed). | Not modelled (homogeneous mixing implicitly assumed). | |
| Not taken into account. | 200 (100, 500 and 1,000 tested) | 1,000 | 2,000 | |
| None. | -Treating index cases and all first-degree contacts. | -No intervention. | -Varying intervention intervals. | |
| Cohort-based cost-effectiveness analysis. | Monte Carlo approach and mean-field approximation. | Descartes’ rule of signs and numerical simulations. | Simulation using the Gillespie algorithm and mean-field approximation. Optimisation. | |
| Cost-effectiveness based on total cost of medicines at the end of two weeks and cure rate | Prevalence rates | Prevalence rates | Prevalence of infection, proportion of the population with eggs, probability of extinction. | |
| -The cheapest regimen is to give benzyl benzoate for 2 weeks, and then treat uncured pts with ivermectin for the next 2 weeks. Treating patients with 2 weeks of ivermectin only gives the fastest results in half the duration with double the cost of the above regimen. A third regimen (1 week of benzyl benzoate, and then 2 weeks of ivermectin for uncured pts) is also considered cost-effective, providing 100% cure in 3 weeks. | -Scabies burden is adversely affected by increases in average network degree, prominent network clustering, and greater transmissibility. | -Vaccination can partially reduce scabies infection, but treatment alone can already reduce scabies levels. | -Even with 100% coverage and efficacy for a non-ovicidal treatment, rebound of infection levels is inevitable. |
Abbreviations: MDA, mass drug administration; NR, not reported; SIR, susceptible-infectious-recovered.
1 This is the time it takes before steady-state prevalence rates are reached.
2 A mean field approach here refers to the deterministic (compartmental) implantation of the stochastic model.
Description of the various model types.
| Model type | Description |
|---|---|
| Markov decision tree | A Markov decision tree is based on a set of health states and transition probabilities to move from one health state to another. Results can be analysed by simulating state membership of a cohort of patients over time. |
| Compartmental model | In a compartmental model, the population is subdivided into “compartments” that represent a certain health state, e.g. “susceptible (S)”, “infected (I)”, or “recovered (R)”. The interaction between these compartments can be determined based on differential equations or stochastic modelling methods. |
| Agent-based Monte Carlo model. | An agent-based model considers the effect of the actions and interactions between individual parts (“agents”, e.g. people) on the system as a whole (e.g. transmission of an infection in a community). “Monte Carlo” refers to an algorithm using random sampling to obtain results. |
Fig 2Scabies transmission model.
Abbreviations: CI & DP, case identification and diagnostic processes; CSd, crusted scabies diagnosed; CSu, crusted scabies undiagnosed; CSt, crusted scabies treatment; I, infectious; R, recovered; S1, susceptible (never has been scabies infected); S2, susceptible (after prior scabies infection); SSd, simple scabies diagnosed; SSu, simple scabies undiagnosed; SSt, simple scabies treatment. The figure shows a susceptible population (S1) of individuals who can be infected (I) with scabies. The probability of infection depends on the interaction between individuals with other, infected, members of their household or community reflected by the network diagrams. Infected patients develop simple scabies (ISS), which is initially undiagnosed (SSu). Case identification and diagnostic processes (CI & DP) determine the probability that a patient becomes diagnosed (SSd). Subsequently, there is a probability that a patient takes up treatment and moves to SSt. Treatment has a probability of success, dependent on treatment efficacy and compliance. In this case, patients are cured and susceptible for reinfection (S2), the probability and infectiousness of which can differ from the probability and infectiousness in individuals who never had scabies before. Re-infection or sustained infection after unsuccessful treatment can go undiagnosed if a patient does not receive appropriate follow-up. A proportion of patients with simple scabies will develop CS. Grade 1 CS (CS1) can progress to grade 2 CS (CS2) and grade 3 CS (CS3). While both simple scabies and CS can result in complications, the probability of this is higher in patients with CS and increases with higher grade CS. Complications can result in death or can resolve. “Background mortality” reflects people who die from other causes than CS, which can differ between the susceptible and infected populations due to differences in comorbidities. In case the model is used to inform an economic evaluation, each of the health states (S1, SSu, SSd, SSt, CSu (grades 1–3), CSd (grades 1–3), CSt (grades 1–3) and S2) is associated with a cost and a utility. Diagnostics, treatments and complications can be associated with additional costs and/or (dis)utilities. The model can be used to simulate a community and how individuals move through the various health states over time, accruing costs, life-years and utility based on the time they spend in each of the health states. Results can be expressed in terms of costs per quality-adjusted life year (QALY) gained, or any other outcome captured in the model (e.g. cost per reinfection prevented or cost per life year gained).
Life cycle of Sarcoptes scabiei.
| Time it takes until pregnant mites begin tunnelling once transferred | 1 hour | [ | |
| Number of eggs per mite | 2–3 per day | [ | |
| 2–4 per day over 4–6 weeks | [ | ||
| in total | [ | ||
| Egg incubation time | 2–3 days | [ | |
| 2–4 days | [ | ||
| 48 hours | [ | ||
| 50–53 hours | [ | ||
| Larval stage | 3–4 days | [ | |
| Nymphal stages | days | [ | |
| 10–13 days | [ | ||
| Adult stage | 1–2 months | [ | |
| Development from egg to adults / total life cycle | 10–17 days | [ | |
| 10–15 days | [ | ||
| 10–14 days | [ | ||
| 12–17 days | [ | ||
| 17–21 days | [ | ||
| 7–10 days | [ | ||
| days | [ | ||
| ~15 days | [ | ||
| Percentage of eggs that develops into mature mites | <10% | [ | |
| Time it takes for an adult mite to find a mate | ˜2 weeks | [ | |
| Time from initial infestation until second generation of adult mites appears | ˜30 days | [ | |
| Mortality of mites after hatching | 90% | [ | |
| Survival away from host | Up to 3 days | [ | |
| Mean duration of life of the mite | 30 days | [ | |
| 26–40 days | [ | ||
| Survival away from host | 24–36 hours (at room conditions) | [ | |
| Development from egg to adult / total life cycle | 9.93–13.03 days for females, 10.06–13.16 days for males | [ | |
| Egg incubation time | 50.1 (sd 2.45)– 52.97 (sd 3.26) hours | [ | |
| Larval stage | 3.22 (sd 1.52)– 4.20 (sd 1.52) days | [ | |
| Protonymphal stage | 2.40 (sd 0.84)– 3.40 (sd 0.84) days for females, 2.33 (sd 0.66)– 3.33 (sd 0.66) days for males | [ | |
| Larval and protonymphal stage combined | (sd 1.29)– 7.5 (sd 1.29) days | [ | |
| Tritonymphal stage | 2.22 (sd 1.01)– 3.22 (sd 0.97) days for females, 2.42 (sd 0.51)– 3.42 days (sd 0.51) for males | [ | |
| Nymphal stages combined | 2.35)– 6.67 (sd 2.35) days | [ | |
| Proportion of mites which die in the burrow | 9% | [ | |
| Survival away from host | 24–36 hours (at room conditions) | [ | |
Abbreviations: NR, not reported; sd, standard deviation.
Quality of life results.
| Worth et al. 2012 | Nair et al. 2016 | Jin-Gang et al. 2010 | Worth et al. 2012 | Nair et al. 2016 | |
|---|---|---|---|---|---|
| Children | Adults | ||||
| ˜22% | 62.5% | 4.17% | ˜19% | 24.2% | |
| 39.7% | 27.5% | 17.70% | 28.1% | 51.6% | |
| 25.9% | 10.0% | 37.50% | 36.8% | 24.2% | |
| ˜12% | 0.0% | 34.38% | ˜16% | 0.0% | |
| - | - | 6.25% | - | - | |
Abbreviations: QoL, quality of life.
1Not reported: read from Figure.