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A mathematical model for Rift Valley fever transmission dynamics Bernard Bett, International Livestock Research Institute One Health for the Real World: Zoonoses, Ecosystems and Wellbeing London, UK 17–18 March 2016
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A mathematical model for Rift Valley fever transmission dynamics

Jan 25, 2017

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Lance Robinson
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Page 1: A mathematical model for Rift Valley fever transmission dynamics

A mathematical model for Rift Valley fever transmission

dynamics Bernard Bett, International Livestock Research Institute

One Health for the Real World: Zoonoses, Ecosystems and WellbeingLondon, UK

17–18 March 2016

Page 2: A mathematical model for Rift Valley fever transmission dynamics

Acknowledgements

John Gachohi, Tabitha Kimani, International Livestock Research Institute, Nairobi

Dynamic Drivers of Disease in Africa REF:NE/J001422/1”

Page 3: A mathematical model for Rift Valley fever transmission dynamics

Introduction

• Rift Valley fever:o Caused by arthropod-borne zoonotic RNA viruso Primarily affects livestock with spill-overs to peopleo Associated with substantial impacts on livestock

production and trade

• We used a mathematical to:o Investigate RVFV transmission dynamicso Analyse competing prevention and control strategies

Page 4: A mathematical model for Rift Valley fever transmission dynamics

RVFV transmission cycle

EFSA, 2005

Page 5: A mathematical model for Rift Valley fever transmission dynamics

Model structure

EggsA LarvaeA PupaeA

EggsA LarvaeA PupaeA

Infected via bloodmeal

Infected transovarially

SusceptibleA

EggsC LarvaeC PupaeC SusceptibleC

SusceptibleExposed

InfectiousRecovered

InfectiousC

Aedes mosquitoes

Culex mosquitoes

Uni

nfec

ted

Infe

cted

SusceptibleExposed

InfectiousRecovered

Livestock People

Page 6: A mathematical model for Rift Valley fever transmission dynamics

Endemic cycle Epidemic cycle

Fuzzy function

Logit model fitted to data –2006/2007 RVF outbreak

Duration of flooding

10 – 15 days 4 – 6 weeks

Em

erge

nce/

surv

ival

of i

mm

atur

e m

osqu

itoes

Page 7: A mathematical model for Rift Valley fever transmission dynamics

Model components

Rainfall – satellite data and statistical modelling

Page 8: A mathematical model for Rift Valley fever transmission dynamics

One-Health interventions: reactive vaccination 2 months before an outbreak

• Vaccinating animals – beneficial effects in humans

• Efficacy of the vaccine

Page 9: A mathematical model for Rift Valley fever transmission dynamics

Reactive and prophylactic vaccination

100% efficacy 50% efficacy

What vaccination levels are required to stop an outbreak (reduce incidence <10%)

Page 10: A mathematical model for Rift Valley fever transmission dynamics

Vector control

• Analysed but found not to be feasible– Need to sustain high vector mortality levels for

prolonged time to achieve impact

• Models can provide informative insights e.g. levels of effort required to control a disease

• Discussions with policy makers on control options

• RVF – scanty data as the disease occurs infrequently

Summary

Page 11: A mathematical model for Rift Valley fever transmission dynamics

This work, Dynamic Drivers of Disease in Africa Consortium, NERC project numberNE-J001570-1, was funded with support from the Ecosystem Services for Poverty Alleviation (ESPA) programme. The ESPA programme is funded by the Department for International Development (DFID), the Economic and Social Research Council (ESRC) and the Natural Environment Research Council (NERC).