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-====== Mathematical Modelling of Infectious Diseases ======
-Robert Smith?
-University of Ottawa, Canada.
-===== Outline =====
-The objective of this course is to present a detailed
-introduction to modelling infectious diseases. We will discuss
-modeling at the population level, as these models represent some
-of the most classical results. We will then focus on host
-pathogen interactions within the host. We will explore such
-pathogens as HIV, malaria, human papilloma virus (cervical
-cancer), Tuberculosis, smallpox, anthrax and herpes simplex
-virus. Topics will include vaccines, drug resistance, the basic
-reproductive ratio, bioterrorism and networks. Theoretical tools
-will include differential equation models, game theory,
-uncertainty/sensitivity analysis, Latin Hypercube Sampling and
-impulsive differential equations. Current literature will be
-assigned and discussed in class throughout the course.
-===== Suggested readings =====
-D. Earn, A Light Introduction to Modelling Recurrent Epidemics,
-book chapter.[[http://mysite.science.uottawa.ca/rsmith43/MAT4996/earn.pdf]]
-E. Kajita et ali, Modelling an outbreak of an emerging pathogen. Nature Rev.
-Microbiology 5, pp. 700-709 (2007). [[http://mysite.science.uottawa.ca/rsmith43/MAT4996/blowerMRSA.pdf]]
-P. Hotez et alli, The Neglected Tropical Diseases: The Ancient Afflictions of Stigma and Poverty and the Prospects for their Control and Elimination. Book chapter [[http://mysite.science.uottawa.ca/rsmith43/MAT4996/HotezOtteson.pdf]]
-S. Ruan, D. Xiao and J.C. Beier, On the Delayed Ross–Macdonald Model for Malaria
-Transmission. Bulletin of Mathematical Biology 70, pp. 1098–1114 (2008) [[http://mysite.science.uottawa.ca/rsmith43/MAT4996/RuanXiao.pdf]]