Biblio
] Filters: Author is Heffernan, J M [Clear All Filters]
.
2010. “Influenza Pandemic waves under various mitigation strategies: A look at H1N1. PLoS One. published online in December 2010
.
2016. Long-Term Potential of Imperfect Seasonal Flu Vaccine in the Presence of Natural Immunity. BIOMAT 2015: International Symposium on Mathematical and Computational Biology. :21–39.
.
2006. Improving estimates of the basic reproductive ratio: using both the mean and the dispersal of transition times.. Theoretical population biology. 70(2):135-45. Abstract
.
2006. Solving some delay differential equations with computer algebra. The Mathematical Scientist. 31(1):22pages.
.
2011. Mathematical Immunology of Infectious Diseases. Mathematical Population Studies. 18(2):47-54.
.
2005. Perspectives on the basic reproductive ratio.. Journal of the Royal Society, Interface / the Royal Society. 2(4):281-93. Abstract
.
2011. The Undead: A Plague on Mankind or a Powerful New Tool for Epidemiological Research? Mathematical Modelling of Zombies.
.
2008. An in-host model of acute infection: measles as a case study.. Theoretical population biology. 73(1):134-47. Abstract
.
2009. Implications of vaccination and waning immunity.. Proceedings. Biological sciences / The Royal Society. 276(1664):2071-80. Abstract
.
2005. Treatment Interruptions and Resistance: A Review.. Deterministic and Stochastic Models for AIDS Epidemics and HIV Infection with Interventions. :423-456.
.
2016. Clustering Neuraminidase Influenza Protein Sequences. BIOMAT 2015: International Symposium on Mathematical and Computational Biology. :210–220.
.
2015. A Method for Clustering Hemagglutinin Influenza Protein Sequences. BIOMAT 2014: International Symposium on Mathematical and Computational Biology. :272–285.
.
2011. Model of Hepatitis B Virus with Age since Infection that Exhibits Backward Bifurcation. SIAM J. Appl. Math.. 71,1509-1530
.
2009. Oscillatory viral dynamics in a delayed HIV pathogenesis model. Math Biosci. 219(2):104-112.