1 / 20

Epidemic Enhancement Nature of Chikungunya Fever

Epidemic Enhancement Nature of Chikungunya Fever. Authors: K Moheeput SK Ramchurn . Chikungunya Fever. Chikungunya fever is a vector borne disease caused mainly by the aedes aegypti mosquito.

xander
Télécharger la présentation

Epidemic Enhancement Nature of Chikungunya Fever

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Epidemic Enhancement Nature of Chikungunya Fever Authors: K Moheeput SK Ramchurn

  2. Chikungunya Fever Chikungunya fever is a vector borne disease caused mainly by the aedes aegypti mosquito. Although aedes aegypti is usually considered to be the primary mosquito vector for Chikungunya virus, aeded albopictus has been the incriminated vector during the 2005-2006 epidemics in Reunion Island and Mauritius.

  3. Studying the 2006 Chikungunya Fever Outbreak in Mauritius The dynamics of the 2006 outbreak of Chikungunya fever in Mauritius with different level of acquired immunity was widely studied by Ramchurn et al. In their study they showed that herd immunity threshold would have been reached in a population size of 3000 inhabitants if about 60 % of the population had been affected.

  4. Epidemic Enhancement In 2006, Savill et al studied the dynamics of the spread of H5N1 avian influenza into a vaccinated poultry population using a detailed stochastic model. They found that the vaccinated poultry population could promote undetected pathogen persistence, facilitating “silent” spread to neighboring farms.

  5. Epidemic Enhancement (cont) Pulliam et al carried out a study in 2007 and they showed that some diseases have a long epidemic duration when they are introduced in a population with a certain level of acquired immunity. They called this phenomenon of long epidemic duration as “epidemic enhancement”.

  6. Aim of study Investigating the possibility of Epidemic Enhancement nature of Chikungunya Fever

  7. Exposed Host Susceptible Host Infected Host Recovered Host Exposed Mosquito Susceptible Vector Infected Mosquito SEIR Model Schematic diagram of the SEIR compartmental human mosquito interaction model

  8. Symbols and Parameter value

  9. Forecasted evolution of Chikungunya fever outbreak in a locality with a population density of 10000 per sq. km with initially 3 infected humans and 80 % of the human population in recovered state. It was found that the number of infected human increases very slowly, making the epidemic almost undetectable and also longer in duration. However, there is one feature shown in this graph which is biologically implausible: from time t=5 to t=40 the number of infected (and infectious) human was less than 1 but still the number of infected mosquito continues to increase.

  10. Computed evolution of Chikungunya fever outbreak in a locality with a population density of 10000 per sq. km with initially 1 infected human Graph A shows the number of infected human and mosquito during the epidemic explosion, graph B shows that the number of infected human and mosquito are less than 1 but never constantly zero after the epidemic explosion, while in graph C we show the second epidemic outbreak after the human susceptible population has been replenished. This is because individuals are treated as being continuous in this model.

  11. Implementing of the StochasticSEIR Model Solution to the problem is to treat human and mosquito as discrete quantity. The stochastic model is set up using the idea put forward by Gillespie in 1977 when he developed the stochastic simulation algorithm to study the time evolution of a spatial homogeneous system of couple chemical reactions. To apply the Gillespie stochastic simulation algorithm to the SEIR model, we have to write the propensity function for each reaction equation governing the epidemiological and the time step for the successive reaction.

  12. Reaction Equation and Propensity Function Reaction Equations Propensity Functions

  13. Forecasted evolution of Chikungunya fever outbreak in a locality with a population density of 10000 per sq. km with initially 3 infected humans and 80 % of the human population in recovered state. The subgraph shows the variation of the number of infected mosquito and human for the first 45 days. A fluctuation in the number of both populations in the infected state is observed. With the number of human and mosquito being discrete, this situation is biologicallyplausible.

  14. Computed evolution of Chikungunya fever outbreak in a locality with a population density of 10000 per sq. km when 1 infected human is introduced in a naïve population It is observed that the Chikungunya virus spreads rapidly in the susceptible populations driving itself to extinction by invading the system and depleting the human susceptible pool, thus preventing the virus from future outbreak.

  15. Observation From the graph of the previous slide we see that with time humans in the recovered state and mosquitoes in the infected state die and are replaced by new born in their respective population, thus the susceptible state of both population are replenished, but still there is no secondary outbreak. We observed that when introduced in a partially immune population the Chikungunya fever virus produces a quite small epidemic outbreak with a less dramatic depletion in the human susceptible population, which allow the virus to persist in the population thus extending the duration of the epidemic. This observation shows the “epidemic enhancement” characteristic of the Chikungunya fever virus.

  16. Comparing Stochastic and Deterministic models Result The average number of infected human by the end of 100 days is computed for different proportion of the human population immune when 3 infective humans are introduced in a locality of 10000 inhabitants per sq. km. For the stochastic model the simulation was run 20 times for each level of initial population immunity and the average was then computed.

  17. Discussion The result shown in the previous slide indicates that an increase in the proportion of the human population with acquired immunity decreases the number of infected human by the end of 100 days, thus facilitating the “silent’ spread” of the disease. The presence of immune individuals indeed results in a lower force of infection upon re-introduction of infected human with Chikungunya virus. The epidemic enhancement nature of Chikungunya fever virus may have important implication for Mauritius. Some districts and coastal areas like Triolet, Riviere du Rempart, Pamplemousse and Roches Noires were the most affected regions during the severe Chikungunya fever outbreak during the months of January to April 2006. Most of these regions now contain human population with quite a high proportion of inhabitant with acquired immunity.

  18. Discussion (cont) If one or few humans infected with Chikungunya virus enter these regions, the virus persistence within these isolated populations will increase the time span over which movement of individuals may spread the disease to new areas and may also decrease the probability that the infection will be detected. Thus, regions which are known to have been infected with Chikungunya virus must be considered to pose substantial risk despite the fact that they are currently free from infection.

  19. References: • WHO Epidemic and Pandemic Alert and Response (EPR). Chikungunya in La Réunion (France), Mayotte, Maurice, Seychelles and India. • Available online at: http://www.who.int/csr/don/2006_03_17/en, accessed on 30 May 2007 • Chretien J-P, Anyambe A, Bdno SA, Breiman RF, Sang R et al. Drought-associated Chikungunya emergence along coastal East Africa. AM J Trop Med Hyg 2007;76:405-7 • Chateau T. Chikungunya: Plan d’action pour l’hiver. L’Express Vendredi 5 Mai 2006. Available online at: http://www.lexpress.mu, accessed on 30 May 2007 • Boëlle P-Y, Thomas G, Vergu E, Renault P, Valleroni A-J and Flahault A. Investigating transmission in a two-wave epidemic of Chikungunya fever, Réunion island. Vector-Norne and Zoonotic Diseases, volume 8, number 1, 2008. • Ramchurn S-K, Goorah SSD, Mungla D, Ramsurrun B, Pydiah V and Summun A. 2006. A study of the 2006 epidemic outbreak in Mauritius.

  20. Savill N-J, St-Rose S-G, Keeling M-J, Woolhouse MEJ, 2006. Silent spread of H5N1 in vaccinated poultry, Nature 442-757. • Deroich M, Boutayeb A, Twizell E-H, 2003. A model of dengue fever. Available online at: http:// www.biomedical-engineering-online.com/content/2/1/4 • Newton E.A.C, Reiter,. P, 1992. A model of the transmission of dengue fever with an evaluation of the impact of Ultra-Low Volume (ULV) insecticide applications on dengue epidemics, The American Society of Tropical Medicine and Hygiene,47, No. 6 (1992), 709-720. • Pulliam JRC, Dushoff JG, Levin SA, Dobson AP, 2007. Epidemic enhancement in partially immune population. PLoS ONE 2(1): e165. Doi 10.1371/journal.pone.0000165 • Gillespie Dt, 1977. Exact stochastic simulation of coupled chemical reactions. Journal of Physical Chemistry, Vol 81, No. 25, 1977. • Mario Pineda-Krch, 2008. GillespieSSA: Implementing the Stochastic Simulation Algorithm in R. Journal of Statistical Software, April 2008, Volume 25, Issue 12.

More Related