Climate forcing and malaria dynamics Mercedes Pascual University - - PDF document

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Climate forcing and malaria dynamics Mercedes Pascual University - - PDF document

5/11/2017 Climate forcing and malaria dynamics Mercedes Pascual University of Chicago and The Santa Fe Institute 1 5/11/2017 Epidemic malaria and rainfall variability in semi-arid India 17,626 sq mi 20,92,371 Million 2 5/11/2017 Typical


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5/11/2017 1 Mercedes Pascual

Climate forcing and malaria dynamics

University of Chicago and The Santa Fe Institute

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Epidemic malaria and rainfall variability in semi-arid India

17,626 sq mi 20,92,371 Million

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District of Kutch: 30 years monthly cases

Typical epidemic behavior of P. falciparum cases

cases rainfall Laneri et al. PloS Computational Biology 2010

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~ 110 million Africans live in areas at risk of

epidemic malaria Estimated 110 000 deaths each year (Africa Malaria Report)

Areas at risk of epidemic malaria

From Grover-Kopec et al, Mal. J. 2005

Highland malaria and climate change

From Shanks et al. EID 2005

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  • drug resistance
  • more frequent exposure of non-

immune populations

  • emergence of HIV/AIDS
  • land-use change
  • climate change
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Testing hypotheses on disease dynamics and climate forcing by comparing mechanistic models

Best disease models with no climate Best disease models with climate variability

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Conceptual outline

  • The effect of climate forcing will be most apparent where

climate factors act as strong limiting factors (at the edge of the spatial distribution of the disease, in highland and semi-arid regions). But here, by definition, transmission is low, and therefore, population immunity, is most unlikely to play a strong dynamical role.

  • We will see that epidemiological processes matter primarily at

seasonal and not interannual scales, and that ‘reactive control’ can act as a nonlinear feedback and generate multiannual cycles.

  • Prediction needs to take into account non-stationary

conditions.

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Model by Ross and McDonald (1916-1957)

  • proportion of the human

population infected

  • proportion of the female

mosquito population infected

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Proportion mosquitoes infected, y

Proportion humans infected, x

Ross-McDonald model:

( / ) (1 ) dx abM N y x rx dt   

Biting rate Number of mosquitoes Number of hosts Recovery rate

Success of bites

(1 ) dy ax y y dt    

Mosquito death rate

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treatment recovery Loss of immunity infection

  • Larvae
  • Adults in three

classes: uninfected exposed infectious

Coupled mosquito-human transmission model

Alonso, Bouma and Pascual, Proc. R. Soc. London B 2011

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Mosquito sub-model:

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Temperature Rainfall

  • larva development (T)
  • Plasmodium

development (T)

  • Adult and larval survival

(T, R)

  • Gonotrophic Cycle (biting

rate , T)

  • Carrying capacity (R)

See E. Mordecai, Ecology Letters 2013: Optimal temperature for malaria transmission is dramatically lower than previously predicted

Alonso, Bouma and Pascual, Proc. R. Soc. London B 2011

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(δ = δH )

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Gamma distributed ‘incubation’ time

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  • does population immunity

play a role in the response to climate variability?

  • how predictable is the size of
  • utbreaks based on

transmission models driven by climate?

A simple ‘coupled’ model: malaria in Kutch, India

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Malaria model

 Noise

t Rain t N t I t f

seas

) ( . exp ) ( ) ( ) (    

  

1

2

Latent force of infection Force of infection Parasite’s development in surviving mosquitoes

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Two possible structures for human component

 Noise

t Rain t N t I t f

seas

) ( . exp ) ( ) ( ) (    

Force of infection: a function of rainfall mosquitoes hosts

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Observed cases Simulation (no noise) Uncertainty

Tim e Monthly cases

Both rainfall and clinical immunity are included in the ‘best’ model

  • Clinical immunity is important at seasonal scales
  • This model outperforms a ‘standard’ non-mechanistic, linear autoregressive, model that

includes rainfall

Laneri et al. PloS Computational Biology 2010 Bhadra et al. J. American Statistical Association 2011

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Model comparison

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  • P. vivax malaria : relapses, rainfall and treatment

Inference on importance and duration of relapses for the population dynamics of the disease Potential implications for treatment that focuses on this stage of the disease

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  • P. vivax: relapses, rainfall, and treatment

Roy et al, PloS Neglected Tropical Diseases, PloS NTD

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1988 1990 1992 1994 1996 1998 2000 2002 2004 2006

Time Monthly cases

Prediction (Sept-Dec) Prediction (Jan-March) Uncertainty

The rainfall-driven transmission model exhibits high prediction skill (retrospectively)

Prediction skill = 0.89 for Kutch (and 0.92 for Barmer)

Prediction

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Predictability

Roy et al. , in review.

  • High prediction skill retrospectively (e.g. 0.9 for P. falciparum in Kutch)
  • Also prospectively: illustrated here for P. vivax
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5/11/2017 29 “’’Prediction’ in the presence of non-stationarity

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In this other district, we can see that the recent decrease in cases can completely be explained by the lack of rains

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Cash et al. Nature Climate Change 2013

Ocean temperatures in the Tropical South Atlantic influence malaria epidemics in NW India

Lag (ranked) correlation between Kutch cases in October and Sea Surface Temperatures in June Sea Surface Temperatures (Atlantic) Rainfall NW India Malaria risk

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Kheda

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Baeza et al., Malaria Journal 2011

Association with climate breaks down along an irrigation gradient

More irrigated land (more mosquito habitat / more wealth) Rank correlation maps with vegetation index from remote sensing

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“Reactive” control policy generates cycles and unexpected epidemics, precluding elimination

Cases (last two years) Population covered cases Population covered

Baeza et al. Acta Tropica 2013 Baeza et al., PNAS 2013

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Association of malaria dynamics with rainfall breaks down along a land-use gradient

Baeza et al. PNAS 2013

Irrigation

increases mosquito habitat Improves socio-economic conditions leading eventually to elimination

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5/11/2017 36 22 Talukas (sub-districts) from Gujarat State

  • Confirmed monthly cases of Plasmodium falciparum and P. vivax

[1997-2011]

  • IRS (Indoor Residual Spray) application (population covered) [2000-2010]
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Irrigated Higher prevalence Low prevalence Malaria risk (2005-10) Control effort Newly irrigated

Transition between epidemic malaria and elimination can be long-lasting (more than a decade) despite forceful control efforts

Baeza et al. PNAS 2013

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Three distinct regimes: the transition regime can be long lasting (over a decade)

Baeza et al. PNAS 2013

High risk / Low control

Tight climate coupling

High risk / High control Low risk / Low control

Sustainable low risk

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So far:

  • Clear signature of climate forcing in epidemic regions.
  • Nonlinear responses are not seen in terms of cycles. The

depletion of the resource and therefore the strength of ‘competition’ for hosts is too low.

  • Consideration of population dynamics (including

immunity) remains important, especially for persistence during inter-epidemic periods.

  • Interannual cycles can be generated when the

epidemiological system includes intervention feedbacks, and these cycles can interact with climate anomalies to delay or impede elimination.

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Background

Courtesy: Gebre Selassie

Epidemic malaria in E. African highlands

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Anopheles stephensi (photo courtesy: Kedar Bhide)

  • Evolution of drug resistance

(Shanks et al. EID 2005)

  • More frequent exposure of non-

immune populations

  • Emergence of HIV/AIDS
  • Land-use change
  • Breakdown of public health

systems

Climate change vs.

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Confirmed monthly cases before major interventions of last decade Taking advantage of high-resolution spatio-temporal data to address climate change

Siraj, Santos et al., Science 2014

1990-2005 1993-2005

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Expansion of the spatial distribution

Siraj, Santos-Vega et al., Science 2014

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The spatial distribution of the disease expands upwards in warmer years

Colombia Ethiopia

Siraj, Santos-Vega et al., Science 2014

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Is the long-term trend consistent with the magnitude of the altitudinal expansion?

From movement in altitudinal distribution

~ 1980 cases / degree C

From longer temporal trend

~2166 cases / degree C

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5/11/2017 46 Force of Infection (depends on temperature, season, infection levels and noise)

Cases

Transmission model

Likelihood maximization by iterated filtering

Reported cases + error (under-reporting)

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5/11/2017 47 Pascual et al., in prep.

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Gracias

Menno Bouma LSHTM Andres Baeza Ed Ionides

Anindya Bhadra Karina Laneri

Ben Cash (COLA; IGES); Xavier Rodo (IC3); and Manojit Roy (UM)

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5/11/2017 49 ‘assimilating’ one year at a time for prediction from the end of august each year Prediction from the end of august 2006 Graham Environmental Sustainability Institute (GESI, UM) NOAA, Oceans and Health