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Investigating the transmission pathways of
porcine epidemic diarrhea virus (PEDV) using
outbreak incidence and virus sequence data
Eamon O’Dea
Department of Biology
Georgetown University
A large foot and mouth disease virus (FMDV) outbreak in
the U.S. could cause a large economic shock
data from Paarlberg et al., 2005
Expected losses are due in large part to expected loss in
exports
Key parameters for models are often uncertain
APHIS Overview of Modeling and Assessment Tools:
The data and information needed to properly estimate
parameters are often sparse, dated, and not readily
available. Researchers typically address these shortcomings
with expert opinion and informed assumptions.
Key parameters for models are often uncertain
McReynolds et al., 2014:
The estimates of the probability of indirect transmission
and achievable movement controls are uncertain
parameters, based solely on USDA subject matter expert
opinion. Model outputs are quite sensitive to these
parameters and an improved knowledge of the efficacy of
biosecurity practices and the ability to achieve movement
controls to limit direct and indirect transmission are
necessary for more focused planning of optimal control
efforts.
PEDV provides an example of a rapidly spreading pathogen
Red text gives positive accessions as of Jan. 2014.
AL:0AZ:0 AR:0
CA:1
CO:35
CT:0
DE:0
FL:0
GA:0
ID:0
IL:71
IN:67
IA:770
KS:143
KY:4
LA:0
ME:0
MD:1
MA:0
MI:12
MN:217
MS:0
MO:18
MT:0
NE:5
NV:0
NH:0
NJ :0
NM:0
NY:2
NC:301
ND:0
OH:60
OK:272
OR:0
PA:28 RI:0
SC:0
SD:5
TN:6
TX:26
UT:0
VT:0
VA:0
WA:0
WV:0
WI:4
WY:1
[10 to 74) [74 to 166) [166 to 728) [728 to 7,550]
Farm count
data from USDA APHIS VS NVSL National Animal Health Laboratory Network
PEDV kills by destroying villi
NIH
Affected farms have lowered production for weeks
data from Ackerman 2013
A production problem occurred at the national level
USDA
Transportation is believed to be important in spread
Believed to be important for TGEV, and other diseases
Trucks delivering to harvest plants can pick up virus
Photo © User:Izvora / Wikimedia Commons / CC-BY-SA-4.0
Lowe et al., 2014
Several states require imported swine to be from
PEDV-free premises
AASV
Outline
Do pairs of states with large flows have similar case dynamics?
What variables seem relevant for predicting PEDV burdens?
Do flows improve the fit of an epidemiological model?
What do sequence data tell us about transmission routes?
Do pairs of states with large flows have similar
case dynamics?
AASV has been publishing weekly counts of positive test
results
MN KS
IL OK
IA NC
0
10
20
0
5
10
0
10
0
10
20
0
50
0
10
20
Jul Oct Jan Jul Oct Jan
Date
Cases
These cases correlate with more accurate data
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Cross-correlation measures the similarity of time series
Estimated flows are available
data from USDA
We found that cross-correlations increase with flows
It is a significant association according to a Mantel test
log10 flow
0 2 4 6
0.4 *** 0.43 ***
CC
0
0.3
0.6
0 0.3 0.6
0.26 *
−GCD
−3
−2
−1
−4
Conclusions
Pairs of states with large flows do have similar case dynamics.
The similarity increases more with flows than with distance.
What variables seem relevant for predicting
PEDV burdens?
We used total cases and litter size changes as burdens
It is not easy to identify the best predictors
We used regularized regression and stability selection to
see which variables were relevant
Identifies variables with the most robust predictive power
Balances goal of finding small sets of variables while letting
correlated variables enter into model together
Inventory and marketings were relevant to the total cases
Inventory was relevant to litter size decreases
The number of farms and was relevant to whether any
cases were reported
Conclusion
Balance sheet variables and total number of farms had the most
robust associations with PEDV burdens.
Do flows improve the fit of an epidemiological
model?
We calculated internal flows using interstate flows, balance
sheet, and census sales data
Internal flows make up a large proportion of the total
Cases seem to increase with flows
Modeling assumptions
Infected farms are infectious only the first week they are
infected
Consistent with other PEDV model (ANSES, 2014)
Best fit to the data
After being infective, farms are no longer susceptible
Reasonable for the time window we consider (38 weeks)
Our time-series susceptible-infected-recovered model
E(infectivesi,t+1) = (transmission rate)i,t
× [ jweighti,j (infectives)j,t + (other risks)]b0
× (susceptibles)i,t
E(Ii,t+1) = βi,t( jwi,jIj,t + η)b0 Si,t
(transmission rate)i,t = exp(b1 + Zi + b2t)
× (N2
i farm densityi )b3
× flowb4
i N−2
i
with Si,t = Ni − t−1
n=0 Ii,n and η, b, Z unknown.
The model fits the data fairly well
Flows improve the fit, undirected flows fit best
Flows have about as large of an effect as density
Conclusions
Including estimates of flows significantly improves the fit of a
model of PEDV spread among farms.
Undirected flows fit better than directed flows, which suggests
we are not seeing the effects of the movement of live animals.
What do the sequence data tell us about
transmission routes?
Movements between states can be modeled like
substitutions in the sequences
In a preliminary analysis, we found that some pairs of
states have significantly higher transition rates
We are developing methods to efficiently estimate the
effects of candidate predictors on these transition rates
Overall conclusions
The incidence data support a model in which flows of animals
are correlated with transmission routes.
Time- and location-tagged sequence data contains additional
information about transmission routes, which we are developing
methods to extract more easily.
Acknowledgments
My supervisor Shweta Bansal has played a large part in the
development of this work.
We thank John Korslund and Harry Snelson for useful feedback on
veterinary and swine industry subject matter.
This work was supported by DHS Contract # HSHQDC-12-C-0014
and the RAPIDD Program of the Science & Technology Directorate,
Department of Homeland Security and the Fogarty International
Center, National Institutes of Health.
The views and conclusions contained in this document are those of
the author and should not be interpreted as necessarily representing
the official policies, expressed or implied, of the US Department of
Homeland Security.
Any questions?
Thank you.
eo331@georgetown.edu
This document is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License.
Supplement
Regression model
Assuming
Ii,t ∼ Negative Binomial(E(Ii,t), θ)
Zi ∼ Normal(0, σ)
and log transforming our transmission model, we obtain a mixed
effects regression model with linear predictor
log E(Ii,t+1) = b1 + Zi + b2t + b3 log(N2
i farm densityi )
+ b4 log flowi + b0 log( jwi,jIi,t + η)
+ log Si,t − 2 log Ni

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Ebodea usda-slides-2015-01-20

  • 1. Investigating the transmission pathways of porcine epidemic diarrhea virus (PEDV) using outbreak incidence and virus sequence data Eamon O’Dea Department of Biology Georgetown University
  • 2. A large foot and mouth disease virus (FMDV) outbreak in the U.S. could cause a large economic shock data from Paarlberg et al., 2005
  • 3. Expected losses are due in large part to expected loss in exports
  • 4. Key parameters for models are often uncertain APHIS Overview of Modeling and Assessment Tools: The data and information needed to properly estimate parameters are often sparse, dated, and not readily available. Researchers typically address these shortcomings with expert opinion and informed assumptions.
  • 5. Key parameters for models are often uncertain McReynolds et al., 2014: The estimates of the probability of indirect transmission and achievable movement controls are uncertain parameters, based solely on USDA subject matter expert opinion. Model outputs are quite sensitive to these parameters and an improved knowledge of the efficacy of biosecurity practices and the ability to achieve movement controls to limit direct and indirect transmission are necessary for more focused planning of optimal control efforts.
  • 6. PEDV provides an example of a rapidly spreading pathogen Red text gives positive accessions as of Jan. 2014. AL:0AZ:0 AR:0 CA:1 CO:35 CT:0 DE:0 FL:0 GA:0 ID:0 IL:71 IN:67 IA:770 KS:143 KY:4 LA:0 ME:0 MD:1 MA:0 MI:12 MN:217 MS:0 MO:18 MT:0 NE:5 NV:0 NH:0 NJ :0 NM:0 NY:2 NC:301 ND:0 OH:60 OK:272 OR:0 PA:28 RI:0 SC:0 SD:5 TN:6 TX:26 UT:0 VT:0 VA:0 WA:0 WV:0 WI:4 WY:1 [10 to 74) [74 to 166) [166 to 728) [728 to 7,550] Farm count data from USDA APHIS VS NVSL National Animal Health Laboratory Network
  • 7. PEDV kills by destroying villi NIH
  • 8. Affected farms have lowered production for weeks data from Ackerman 2013
  • 9. A production problem occurred at the national level USDA
  • 10. Transportation is believed to be important in spread Believed to be important for TGEV, and other diseases Trucks delivering to harvest plants can pick up virus Photo © User:Izvora / Wikimedia Commons / CC-BY-SA-4.0 Lowe et al., 2014
  • 11. Several states require imported swine to be from PEDV-free premises AASV
  • 12. Outline Do pairs of states with large flows have similar case dynamics? What variables seem relevant for predicting PEDV burdens? Do flows improve the fit of an epidemiological model? What do sequence data tell us about transmission routes?
  • 13. Do pairs of states with large flows have similar case dynamics?
  • 14. AASV has been publishing weekly counts of positive test results MN KS IL OK IA NC 0 10 20 0 5 10 0 10 0 10 20 0 50 0 10 20 Jul Oct Jan Jul Oct Jan Date Cases
  • 15. These cases correlate with more accurate data
  • 16. Cross-correlation measures the similarity of time series
  • 17. Cross-correlation measures the similarity of time series
  • 18. Cross-correlation measures the similarity of time series
  • 19. Cross-correlation measures the similarity of time series
  • 20. Cross-correlation measures the similarity of time series
  • 21. Cross-correlation measures the similarity of time series
  • 22. Cross-correlation measures the similarity of time series
  • 23. Cross-correlation measures the similarity of time series
  • 24. Cross-correlation measures the similarity of time series
  • 25. Cross-correlation measures the similarity of time series
  • 26. Estimated flows are available data from USDA
  • 27. We found that cross-correlations increase with flows
  • 28. It is a significant association according to a Mantel test log10 flow 0 2 4 6 0.4 *** 0.43 *** CC 0 0.3 0.6 0 0.3 0.6 0.26 * −GCD −3 −2 −1 −4
  • 29. Conclusions Pairs of states with large flows do have similar case dynamics. The similarity increases more with flows than with distance.
  • 30. What variables seem relevant for predicting PEDV burdens?
  • 31. We used total cases and litter size changes as burdens
  • 32. It is not easy to identify the best predictors
  • 33. We used regularized regression and stability selection to see which variables were relevant Identifies variables with the most robust predictive power Balances goal of finding small sets of variables while letting correlated variables enter into model together
  • 34. Inventory and marketings were relevant to the total cases
  • 35. Inventory was relevant to litter size decreases
  • 36. The number of farms and was relevant to whether any cases were reported
  • 37. Conclusion Balance sheet variables and total number of farms had the most robust associations with PEDV burdens.
  • 38. Do flows improve the fit of an epidemiological model?
  • 39. We calculated internal flows using interstate flows, balance sheet, and census sales data
  • 40. Internal flows make up a large proportion of the total
  • 41. Cases seem to increase with flows
  • 42. Modeling assumptions Infected farms are infectious only the first week they are infected Consistent with other PEDV model (ANSES, 2014) Best fit to the data After being infective, farms are no longer susceptible Reasonable for the time window we consider (38 weeks)
  • 43. Our time-series susceptible-infected-recovered model E(infectivesi,t+1) = (transmission rate)i,t × [ jweighti,j (infectives)j,t + (other risks)]b0 × (susceptibles)i,t E(Ii,t+1) = βi,t( jwi,jIj,t + η)b0 Si,t (transmission rate)i,t = exp(b1 + Zi + b2t) × (N2 i farm densityi )b3 × flowb4 i N−2 i with Si,t = Ni − t−1 n=0 Ii,n and η, b, Z unknown.
  • 44. The model fits the data fairly well
  • 45. Flows improve the fit, undirected flows fit best
  • 46. Flows have about as large of an effect as density
  • 47. Conclusions Including estimates of flows significantly improves the fit of a model of PEDV spread among farms. Undirected flows fit better than directed flows, which suggests we are not seeing the effects of the movement of live animals.
  • 48. What do the sequence data tell us about transmission routes?
  • 49. Movements between states can be modeled like substitutions in the sequences
  • 50. In a preliminary analysis, we found that some pairs of states have significantly higher transition rates
  • 51. We are developing methods to efficiently estimate the effects of candidate predictors on these transition rates
  • 52. Overall conclusions The incidence data support a model in which flows of animals are correlated with transmission routes. Time- and location-tagged sequence data contains additional information about transmission routes, which we are developing methods to extract more easily.
  • 53. Acknowledgments My supervisor Shweta Bansal has played a large part in the development of this work. We thank John Korslund and Harry Snelson for useful feedback on veterinary and swine industry subject matter. This work was supported by DHS Contract # HSHQDC-12-C-0014 and the RAPIDD Program of the Science & Technology Directorate, Department of Homeland Security and the Fogarty International Center, National Institutes of Health. The views and conclusions contained in this document are those of the author and should not be interpreted as necessarily representing the official policies, expressed or implied, of the US Department of Homeland Security.
  • 54. Any questions? Thank you. eo331@georgetown.edu This document is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License.
  • 56. Regression model Assuming Ii,t ∼ Negative Binomial(E(Ii,t), θ) Zi ∼ Normal(0, σ) and log transforming our transmission model, we obtain a mixed effects regression model with linear predictor log E(Ii,t+1) = b1 + Zi + b2t + b3 log(N2 i farm densityi ) + b4 log flowi + b0 log( jwi,jIi,t + η) + log Si,t − 2 log Ni