![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() |
![]() |
Infectious Disease Modelling (IDM) |
![]() |
![]() |
![]() |
Publications Lewis, MA, Krkosek, M, and Wonham, MJ. (2010 in press). Dynamics of emerging wildlife disease. In Mathematical Biology, ed. S Sivaloganathan. American Mathematical Society. Pineda-Krch, M., O’Brien, J., Thunes, C., and Carpenter, T.E. 2010. Potential impact of an introduction of foot-and-mouth disease from wild pigs into commercial livestock premises in California. American Journal of Veterinary Research 71:82-88. Wang, H. and MA Lewis, MA. (2010). Evaluation for "A Model for Plant Invasions: the Role of Distributed Generation Times, Mendez et al., Bulletin of Mathematical Biology, Vol 71". Faculty of 1000 Biology. Wang, H and Lewis, MA. (2010). Evaluation for "Stability and Bifurcations in an Epidemic Model with Varying Immunity Period,” Bulletin of Mathematical Biology, Vol 72. Faculty of 1000 Biology. de Camino-beck, T. and Lewis, MA. (2009). Invasion with stage-structured coupled map lattices: Application to the spread of scentless chamomile. Ecological Modelling 220. Hilker, FM, Langlais M, Malchow H (2009). The Allee effect and infectious diseases: Extinction, multistability, and the (dis-)appearance of oscillations. American Naturalist, 173, 72-88. Hilker, F.M., Langlais, M. & Malchow, H. (2009). The Allee effect and infectious diseases: Extinction, multistability, and the (dis-)appearance of oscillations. American Naturalist, 173: 72-88. Hilker, FM, Schmitz K (2008) Disease-induced stabilization of predator-prey oscillations. Journal of Theoretical Biology. 255:299-306. Wonham, M.J. & Lewis, M.A. (2008). A comparative analysis of West Nile virus models. In F Brauer, P van Den Driessche & J Wu (Eds). Mathematical Epidemiology: Lecture Notes in Mathematics.; 321-344. Springer-Verlag. Gomes, M.G.M., Rodrigues, P., Hilker, F.M., Mantilla-Beniers, N.B., Muehlen, M., Paulo, A.C.A.S., & Medley, G.F. (2007). Implications of partial immunity on the prospects for tuberculosis control by post-exposure interventions. Jrnl. of Theoretical Biology 248, 608-617. Hilker, F.M. & Langlais, M., Petrovskii, S.V., Malchow, H. (2007). A diffusive SI model with Allee effect and application to FIV. Mathematical Biosciences 206, 61-80.
Affiliated Researchers
|
![]() |
![]() |
University of Alberta | Dept. of Math & Statistical Sciences | Dept. of Biology | Centre for Mathematical Biology |
© 2004, Lewis Research Group, University of Alberta. All Rights Reserved.