| Literature DB >> 28348606 |
Abstract
Background. Precision public health is a state-of-the-art concept in public health research and its application in health care. Application of information technology in field of epidemiology paves the way to its transformation to digital epidemiology. A geospatial epidemiological model was simulated to estimate the spread of Ebola virus disease after a hypothetical outbreak in India. Methods. It was a simulation study based on SEIR (Susceptible-Exposed-Infectious-Recovered) compartmental model. Simulation was done in Spatiotemporal Epidemiological Modeler (STEM). Epidemiological profile of Ebola virus, that transmitted throughout the Sierra Leon in 2014-2016, was fitted into the SEIR deterministic compartment model designed for India. Result. Spatiotemporal distribution of EVD exposed, infectious, and recovered population at 4-month interval represented by different figures. It is estimated that if no intervention is taken to stop the spread, within 2 years, almost half of the country will be effected by EVD and cumulative number of exposed individuals, infectious persons, and deaths will be 106947760, 30651674, and 18391005, respectively. Conclusion. Precision public health may play the key role to achieve the health related targets in the Sustainable Development Goals. Policy makers, public health specialists, and data scientists need to put their hands together to make precision public health a reality.Entities:
Mesh:
Year: 2017 PMID: 28348606 PMCID: PMC5350287 DOI: 10.1155/2017/7602301
Source DB: PubMed Journal: J Environ Public Health ISSN: 1687-9805
Different parameters in compartmental modelling related to Infection transmission.
| Parameters | Description |
|---|---|
| Susceptible ( | Total number of population who are at risk |
| Exposed ( | Total number of population who came in contact with a disease person and carrying the infective agent |
| Infected ( | Number of exposed population developing sign and symptoms and infectious to others |
| Recovered/immune ( | Number of infected population recovering from the disease and no longer infectious to others. It also includes the population who are resistant to that infection by means of immunization or chemoprophylaxis or previous infection. |
| Disease transmission rate ( | It is the multiplication of basic reproductive number ( |
| Incubation rate ( | It is mathematically derived by (1/incubation period). |
| Recovery rate ( | It is mathematically calculated by (1 − infections mortality rate) × infectivity rate. |
| Infection mortality rate ( | It is the percentage of population who died due to that infectious disease. |
| Immunity loss rate ( | It is derived from the immunity loss period, which is the time interval to became susceptible after complete recovery. |
Figure 1Basic SIR model for disease transmission.
Figure 2SEIR model for disease transmission.
Figure 3Schema for the simulation study.
Figure 4EVD susceptible population as modelled by STEM as on 01.01.2017.
Figure 5Spatiotemporal distribution of hypothetical EVD exposed population between 01.01.2017 and 01.01.2019.
Figure 6Spatiotemporal distribution of hypothetical EVD infectious population between 01.01.2017 and 01.01.2019.
Figure 7Spatiotemporal distribution of hypothetical EVD recovered population between 01.01.2017 and 01.01.2019.
Number of effected districts, exposed individuals, infectious persons, and deaths.
| Date | Total cumulative number | |||
|---|---|---|---|---|
| Effected district | Exposed | Infectious | Death | |
| 01.01.2017 | 1 | 1 | 1 | 0 |
| 01.05.2017 | 68 | 16544 | 3858 | 2315 |
| 01.09.2017 | 113 | 107478 | 29952 | 14997 |
| 01.01.2018 | 184 | 547244 | 167626 | 100576 |
| 01.05.2018 | 232 | 3152055 | 904882 | 561027 |
| 01.09.2018 | 282 | 18133878 | 5185008 | 3629506 |
| 01.01.2019 | 328 | 106947760 | 30651674 | 18391005 |