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Annual Report 2008.pdf - SAMSI

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1:00-2:15 Lunch<br />

Chair of Afternoon Session<br />

Peter Reichert, EAWAG<br />

2:15-3:15 Invited Talk<br />

David M. Steinberg, Tel Aviv University<br />

Computer Experiments with Complex Output<br />

3:15-3:45 Break<br />

3:45-5:15 Biological Models<br />

Ariel Cintron-Arias, <strong>SAMSI</strong><br />

Estimation of Seasonal Reproductive Numbers and Transmission Rates<br />

SPEAKER ABSTRACTS<br />

Pierre A. Gremaud, N.C. State University<br />

Calibration of a Numerical Model for Cerebral Blood Flow<br />

Ariel Cintrόn-Arias<br />

<strong>SAMSI</strong> and North Carolina State University<br />

Center for Research in Scientific Computation<br />

ariel@samsi.info<br />

“Estimation of Seasonal Reproductive Numbers and Transmission Rates”<br />

The effective reproductive number is a fundamental parameter in the study of transmission<br />

dynamics of infectious diseases. This time-dependent parameter $\mathcal{R t }$ is an ongoing<br />

measure of transmission. An analysis of seasonal influenza epidemics follows from the<br />

estimation of both $\mathcal{R t }$ while using longitudinal incidence data in the United States.<br />

We also study seasonal epidemics using a differential equation model with periodic-time<br />

dependent transmission rates. Observed year to year variability in outbreak incidence can be<br />

explained by chaotic behaviour of the solutions of such models or by additional variability in<br />

transmission rate parameters in time. To gain insight into possible causes for year to year<br />

variability, we investigate the temporal change of the transmission parameter required for a<br />

model without chaotic behaviour that is required to reproduce measured data.<br />

Susie Bayarri<br />

University of Valencia and <strong>SAMSI</strong><br />

Department of Statistics and Operations Research<br />

susie.bayarri@uv.es<br />

“Some Intriguing Methodological Issues when Statistically Analyzing Computer Model Data”<br />

The special methodological characteristics of (Bayesian) calibration and validation of complex<br />

computer models (with, in particular highly confounded parameters), result in very tricky

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