| Literature DB >> 26132584 |
Kuldeep Singh Sachdeva1, Neeraj Raizada2, Radhey Shyam Gupta1, Sreenivas Achuthan Nair3, Claudia Denkinger2, Chinnambedu Nainarappan Paramasivan2, Shubhangi Kulsange2, Rahul Thakur2, Puneet Dewan4, Catharina Boehme2, Nimalan Arinaminpathy5.
Abstract
BACKGROUND: In India as elsewhere, multi-drug resistance (MDR) poses a serious challenge in the control of tuberculosis (TB). The End TB strategy, recently approved by the world health assembly, aims to reduce TB deaths by 95% and new cases by 90% between 2015 and 2035. A key pillar of this approach is early diagnosis of tuberculosis, including use of higher-sensitivity diagnostic testing and universal rapid drug susceptibility testing (DST). Despite limitations of current laboratory assays, universal access to rapid DST could become more feasible with the advent of new and emerging technologies. Here we use a mathematical model of TB transmission, calibrated to the TB epidemic in India, to explore the potential impact of a major national scale-up of rapid DST. To inform key parameters in a clinical setting, we take GeneXpert as an example of a technology that could enable such scale-up. We draw from a recent multi-centric demonstration study conducted in India that involved upfront Xpert MTB/RIF testing of all TB suspects.Entities:
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Year: 2015 PMID: 26132584 PMCID: PMC4488842 DOI: 10.1371/journal.pone.0131438
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Schematic illustrating the model structure.
Infections are stratified by smear, drug sensitivity, HIV co-infection and history of previous treatment. TB care stages (diagnosis and treatment) are stratified by public and private sectors. ‘FL’ and ‘SL’ denote first- and second-line treatment, respectively. Outgoing dashed lines indicate the loss of patients from the care seeking pathway. These patients reenter the care seeking pathway after a given delay, represented by the incoming dashed line at top right. The red lines indicate the effects of Xpert: that is, to bypass the interval for suspecting and testing for MDR-TB, and to enable wider uptake of upfront drug sensitivity testing. Individuals who are cured are assumed to be non-infectious until death, relapse or reinfection. In the latter two cases, they re-enter the infected, pre-care seeking compartment.
Fig 2Illustrative results of Xpert scale-up in the public sector on all TB incidence and MDR-TB incidence, assuming 3-year rollout to 100% coverage of the groups shown.
Here, ‘baseline’ implies no Xpert, and current levels of DST amongst current MDR risk-groups (smear-positive HIV co-infected and previously-treated cases). Xpert scenarios further include smear-negative cases amongst MDR risk groups. On the right-hand (MDR) panel, red curves correspond to the case where MDR accounts for 2.2% of new cases in 2012, while the purple curves correspond to MDR-TB being 4% of new cases in 2012.
Summary of parameters used in the model.
| Parameter | Value | Source | Range |
|---|---|---|---|
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| 12.2 | Fitted | |
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| 0.22 | Multiplicative factor: [ | [0.1–0.4] |
|
| 5.2 | Fitted | |
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| 0.22 | As above | [0.1–0.4] |
|
| |||
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| 0.05 | [ | [0.025–0.1] |
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|
| 0.37 | [ | [0.25–0.5] |
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| 0.14 | [ | [0.05–0.25] |
|
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|
| 0.001 | [ | [0.0005–0.002] |
|
| 0.023 | [ | [0.01–0.04] |
|
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|
| 0.47 | [ | [0.3–0.6] |
|
| 0.56 | [ | [0.45–0.7] |
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| 0.003 | [ | [0.002–0.004] | |
|
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| 40% | Assumption | [20–80] | |
|
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| 1.3 (i.e. 9.2 months delay) | Fitted | ||
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| 6 (i.e. 2 months delay) | [ | [4–12] (i.e. 1–3 months) | |
|
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| σ0, private-sector preference | 0.76 | Fitted | |
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| 0.75 | Assumption | [0.40, 0.80] | |
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| |||
| 0.5 | Assumption | [0.30, 0.70] | |
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| Control parameter (dependent on HIV status | |||
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| 1 | Assumption | |
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| 0.75 |
| Varied by |
|
| 0.30 | Assumption | [0.15–0.60] |
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| 0.23 |
| Varied by |
|
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|
| 1 | Assumption | |
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| 0.45 | Fitted to give 11% increase in overall notifications | |
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| 0.95 | [ | ||
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| 146 (equivalent to 2.5 days | [ | [365–52] | |
| treatment delay) | (i.e. 1 day–1 week) | ||
|
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| 0.40 | [ | [0.3–0.7] |
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| 0.18 | [ | [0.1–0.6] |
|
| 0.20 |
| Varied by |
|
| 0.09 |
| Varied by |
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| 2 (i.e. 6 month duration) | Assumption | |
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| 0.5 (i.e. 24 month duration) | Assumption | |
|
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|
| 0.88 | [ | |
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| 0.44 |
| Varied by |
|
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|
| 0.0068 | Fitted | |
|
| 0.034 | 5 | Multiplicative factor: [2–10] |
|
| |||
|
| 0.48 | [ | |
|
| 0.24 |
| Varied by |
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| 0.015 (Mean lifespan 66 years) | World bank | ||
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| |||
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| 0.4 | [ | [0.3–0.5] |
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| 0.24 | [ | [0.15–0.4] |
|
| 0.096 | [ | [0.05–0.15] |
Annual incidence and prevalence data used for model calibration: all figures are taken from reference [1].
| Indicator | Value | Range |
|---|---|---|
| Annual, estimated incidence per 100,000 | 176 | 159–193 |
| Estimated prevalence, all forms TB per 100,000 | 230 | 155–319 |
| Notified cases, all forms TB per 100,000 | 119 | 107–131 |
| Estimates % of new cases having MDR-TB | 2.2 | 0.8–5.2 |
| Estimated % of previously-treated cases having MDR-TB | 15 | 5.5–38 |
* Nominal 10% error added for the purpose of the model calibration
Fig 3Impact of Xpert deployment in the public sector, at different levels of access.
Simulations assume a linear scale-up of Xpert deployment, over a three-year period, to the levels shown here. On the horizontal axis, ‘MDR risk’ denotes those with treatment history and/or HIV co-infection, while ‘Universal’ denotes all TB suspects. Panel A shows the cumulative numbers of cases averted from 2015 to 2025, while panel B expresses this impact as a proportion of the cases that may have occurred under the baseline scenario.
Fig 4Impact of Xpert deployment when coupled with improved treatment success.
Simulations assume a linear scale-up of Xpert deployment (as in Fig 3), along with a linear increase in second-line treatment success in the public sector, over the same three-year period. As in Fig 3, panel A shows the cumulative numbers of cases averted from 2015 to 2025, while panel B expresses this impact as a proportion of the cases that may have occurred under the baseline scenario.
Fig 5One-way model sensitivity to parameters held fixed in the analysis, conducted with respect to the percent cases averted of MDR-TB at 100% coverage, universal eligibility (rightmost red bar, Fig 3).
Shown here are absolute percentage changes, displaying those fifteen parameter ranges to which the model findings are most sensitive. Here, K_D represents the quality of diagnosis in the private sector relative to that in the public sector, defined as the relative probability of diagnosis per visit to a private-sector provider. Similarly, K_T represents the quality of treatment relative to the public sector, measured using the relative probability of cure. See Table 1 for assumed values and ranges for these parameters.