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Related Concept Videos

Probability Laws01:49

Probability Laws

Overview
Hardy-Weinberg Principle01:49

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Diploid organisms have two alleles of each gene, one from each parent, in their somatic cells. Therefore, each individual contributes two alleles to the gene pool of the population. The gene pool of a population is the sum of every allele of all genes within that population and has some degree of variation. Genetic variation is typically expressed as a relative frequency, which is the percentage of the total population that has a given allele, genotype or phenotype.

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Determining the Egg Fertilization Rate of Bemisia tabaci Using a Cytogenetic Technique
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Two-host, two-vector basic reproduction ratio (R(0)) for bluetongue.

Joanne Turner1, Roger G Bowers, Matthew Baylis

  • 1Department of Epidemiology and Population Health, Institute of Infection and Global Health, University of Liverpool, Leahurst, Neston, United Kingdom. j.turner@liverpool.ac.uk

Plos One
|January 12, 2013
PubMed
Summary
This summary is machine-generated.

Accurate bluetongue transmission modeling requires accounting for multiple vector species. Underestimating the basic reproduction number (R(0)) occurs when single-vector models are used or vector preferences are ignored.

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Area of Science:

  • Veterinary epidemiology
  • Mathematical modeling
  • Disease ecology

Background:

  • Existing models for basic reproduction ratio (R(0)) often simplify vector-borne diseases to one-host, one-vector or two-host, one-vector systems.
  • Many vector-borne diseases, like bluetongue, involve multiple co-occurring vector species, necessitating more complex formulations.
  • Bluetongue poses significant economic threats to ruminants, with over a million sheep deaths in Europe since 1998.

Purpose of the Study:

  • To derive and present a two-host, two-vector mathematical formulation for the R(0) of bluetongue.
  • To investigate the impact of varying vector abundance, competence, and host preference on R(0).
  • To highlight the potential for underestimation of R(0) with simplified models.

Main Methods:

  • Developed a novel two-host, two-vector mathematical model for bluetongue transmission.
  • Utilized data from South Africa, considering two primary hosts (sheep, cattle) and two distinct vector species.
  • Analyzed the influence of differential vector ecology and transmission capabilities on R(0) calculations.

Main Results:

  • R(0) can be significantly underestimated when assuming a single vector or overlooking vector host preferences.
  • The accuracy of R(0) estimation depends on the level of cross-infection between vector species.
  • A two-host, one-vector model is a fair approximation only when cross-infection is minimal.

Conclusions:

  • Accurate bluetongue R(0) estimation requires complex models that account for multiple vectors and their specific interactions.
  • Simplified models can lead to underestimations, impacting disease control strategies.
  • The derived two-host, two-vector formulation is crucial for understanding and managing bluetongue outbreaks, particularly in regions with co-occurring vector species.