Emergent and reemergent challenges in

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Emergent and reemergent challenges in

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Title: Emergent and reemergent challenges in


1
  • Emergent and re-emergent challenges in
  • the theory of infectious diseases

South Africa June, 2007
www.noveltp.com
2
The theory of infectious diseases has a rich
history
Sir Ronald Ross 1857-1932
3
But prediction is difficult
  • Disease systems are complex, characterized by
    nonlinearities and sudden flips

image.guardian.co.uk/
4
  • They also are complex adaptive systems,
    integrating phenomena at multiple scales

www.who.int
lshtm.ac.uk
encarta.msn.com
www.nobel.org
5
Integrating these multiple scales is one major
challenge
  • Pathogen
  • Host individual
  • Host population dynamics
  • Pathogen genetics
  • Host genetics
  • Vector

6
Despite a century of elegant theory, new diseases
emerge, old reemerge
http//edie.cprost.sfu.ca/gcnet
7
Significant management puzzles remain
  • Whom should we vaccinate?

www.calcsea.org
8
Whom should we vaccinate?
  • Those at greatest risk?

www.nursingworld.org
9
Whom should we vaccinate?
  • Or those who pose greatest risk to others?

www-personal.umich.edu/mejn
10
Other management puzzlesProblems of the Commons
  • Individual benefits/costs vs. group
    benefits/costs
  • Vaccination
  • Antibiotic use
  • Hospitals and nursing homes vs. health-care
    providers vs. individuals
  • These introduce game-theoretic problems

11
Antibiotic resistance threatens the effectiveness
of our most potent weapons against bacterial
infections
12
Lecture outline
  • Periodicities and fluctuations
  • Antibiotic resistance and other problems of the
    Commons

13
Many important diseases exhibit oscillations on
multiple temporal and spatial scales
14
Measles in the U.K. Grenfell et al. 2001 (Nature)
15
Control must deal with temporal and spatial
fluctuations
16
Influenza global spread
17
Influenza A reemerges year after year, despite
the fact that infection leads to lifetime
immunity to a strain
18
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19
U.S. mortality in the 20th century
20
The Spanish Flu of 1918
21
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22
Bush, Fitch, Cox
23
Timeseries of viral clusters
24
Fluctuations in influenza A
  • Rapid replacement at level of individual strains
  • Gradual replacement at level of subtypes
  • Recurrence at level of clusters

25
Standard SIR Model (No latency)
SusceptibleS
RemovedR
Infectious I
26
Simplest model
recovered
deaths
27
For spread
Condition for spread in a naïve population
Thus R0 is the secondary/primary infection.
28
Interpretation if threshold is exceeded
  • 1. With no new recruits, outbreak and collapse
  • With new births, get stable equilibrium
  • Oscillations require a more complicated model

29
Complications
  • New immigrants

www.lareau.org
H.M.S. Bounty
30
Complications
  • New immigrants
  • Demography

www.lareau.org
31
Complications
  • New immigrants
  • Demography
  • Heterogeneous mixing patterns

www.lareau.org
32
Complications
  • New immigrants
  • Demography
  • Heterogeneous mixing patterns
  • Genetic changes in host

www.lareau.org
33
Complications
  • New immigrants
  • Demography
  • Heterogeneous mixing patterns
  • Genetic changes in host
  • Multiple strains/diseases

www.lareau.org
34
Complications
  • New immigrants
  • Demography
  • Heterogeneous mixing patterns
  • Genetic changes in host
  • Multiple strains/diseases
  • Vectors

www.lareau.org
35
Complications
  • New immigrants
  • Demography
  • Heterogeneous mixing patterns
  • Genetic changes in host
  • Multiple strains/diseases
  • Vectors

www.lareau.org
36
Oscillations
  • Stochastic factors
  • Seasonal forcing (e.g., in transmission rates)
  • Long periods of temporary immunity
  • Other explicit delays (e.g., incubation periods)
  • Age structure
  • Non-constant population size
  • Non-bilinear transmission coefficients
  • Interactions with other diseases/strains

37
Oscillations
  • Stochastic factors
  • Seasonal forcing (e.g., in transmission rates)
  • Long periods of temporary immunity
  • Other explicit delays (e.g., incubation periods)
  • Age structure
  • Non-constant population size
  • Non-(bilinear) transmission coefficients
  • Interactions with other diseases/strains

38
Oscillations
  • Stochastic factors
  • Seasonal forcing (e.g., in transmission rates)
  • Long periods of temporary immunity
  • Other explicit delays (e.g., incubation periods)
  • Age structure
  • Non-constant population size
  • Non-(bilinear) transmission coefficients
  • Interactions with other diseases/strains

39
Oscillations
  • Stochastic factors
  • Seasonal forcing (e.g., in transmission rates)
  • Long periods of temporary immunity
  • Other explicit delays (e.g., incubation periods)
  • Age structure
  • Non-constant population size
  • Non-(bilinear) transmission coefficients
  • Interactions with other diseases/strains

40
Oscillations
  • Seasonal forcing (e.g., in transmission rates)
  • Can interact with endogenous oscillations to
    produce chaos
  • Age structure
  • Creates implicit delays
  • Interactions with other diseases/strains
  • Includes, therefore, genetic change in pathogen

41
Interacting strains or diseases
Susceptible
Infectious 1
Recovered 1
Infectious 2
Infectious 2
R1
Recovered 2
Infectious 1
Recovered 1,2
R2
42
Understanding endogenous oscillations
  • Age-structured models can produce damped
    oscillations (Schenzele, Castillo-Chavez et al.)
  • Two-strain models can produce damped oscillations
    (Castillo-Chavez et al.)
  • Coupling these may lead to sustained periodic or
    other oscillations

43
SummaryUnderstanding endogenous oscillations
  • Age-structure
  • Epidemiology
  • Genetics
  • all have characteristic scales of oscillation
    that can interact with each other, and with
    seasonal forcing

44
Lecture outline
  • Periodicities and fluctuations
  • Antibiotic resistance and other problems of the
    Commons

45
Problems of The Commons
  • Fisheries
  • Aquifers
  • Pollution

www.aisobservers.com
46
Problems of The Commons
  • Fisheries
  • Aquifers
  • Pollution
  • Vaccines

pubs.acs.org
images.usatoday.com
47
Problems of The Commons
  • Fisheries
  • Aquifers
  • Pollution
  • Vaccines
  • Antibiotics

www.bath.ac.uk
48
Antibiotic resistance is on the rise
www.wellcome.ac.uk
49
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50
Would you deny your child antibiotics to maintain
global effectiveness?
51
Antibiotic resistance is an increasing problem
  • We are rapidly losing the benefits antibiotics
    have given us against a wide spectrum of diseases

52
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53
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54
Reasons for rise of antibiotic resistance
  • Agricultural uses
  • Overuse by physicians
  • Hospital spread (nosocomial infections)

www.history.navy.mil/ac
55
Hospitals are a major source of spread
Huang et al, Emerging Infectious Diseases, 2002
Methicillin-resistant Staphylococcus aureus
(MRSA) and vancomycin-resistant Enterococcus
(VRE) isolates by hospital day of admission.
Early peak corresponds to patients entering the
hospital with MRSA or VRE bacteremia. Later peak
likely represents nosocomial acquisition. (San
Francisco County)
56
Antibiotic resistance spreads to novel bacteria
www.mja.com.au
57
Antibiotic use
  • Hospitals and communities create a metapopulation
    framework (Lipsitch et al Smith et al)
  • Spatially- explicit strategies could help
  • Economics dominates control

58
Individuals may harbor ARB on admissioncarriers
  • How do increases in the general population
    contribute to infections by ARB in the hospital,
    and what can be done about it?
  • Develop metapopulation models exploring
    colonization of hosts by antibiotic resistant
    strains

59
Individual movementBasic model structure
k
i indicates group, such as elderly j,k indicate
subpopulations, such as hospital, community q
indicates proportion (fixed) Model assumes
admitdischarge
Smith et al, PNAS 2004
60
Bigger hospitals have bigger problems
61
Hospitals in larger cities have larger problems
62
Smith, Levin, Laxminarayan
  • Consider a game among hospitals
  • Compute optimal investment for a single hospital
    in controlling antibiotic resistance
  • Compute game-theoretic optimal strategy in a
    mixed population, with discounting
  • Investment decreases with city size

63
Conclusions
  • Infectious diseases have a rich modeling history
  • Great challenges for behavioral sciences
  • Relevant methods will span a broad range
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