| Title |
Published |
SHARCNET Authors |
Area |
|
1.
Assessing the in vitro fitness of an oseltamivir-resistant seasonal A/H1N1 influenza strain using a mathematical model
|
2011 |
BP Holder, P Simon, L Liao, Y Abed, X Bouhy, CAA Beauchemin, and G Boivin
|
Mathematical Biology
|
|
2.
Design considerations in building in silico equivalents of common experimental influenza virus assays and the benefits of such an approach
|
2011 |
BP Holder, L Liao, P Simon, G Boivin, CAA Beauchemin
|
Mathematical Biology
|
|
3.
Implications of vaccination and waning immunity
|
2009 |
JM Heffernan, MJ Keeling
|
Mathematical Biology
|
|
4.
Computing intensive simulations in biofilm modeling
|
2008 |
HJ Eberl, N Muhammad, R sudarsa
|
Mathematical Biology
|
|
5.
Fixation probabilities for lytic viruses: the attachment-lysis model
|
2008 |
Z. Patwa, L.M. Wahl
|
Mathematical Biology
|
|
6.
Existence and longtime behavior of a biofilm model
|
2008 |
M.A. Efendiev, H.J. Eberl, S.V. Zelik
|
Mathematical Biology
|
|
7.
A computational study of external shear forces in biofilm clusters
|
2008 |
J. Xu, R. Sudarsan, G.A. Darlington, H.J. Eberl
|
Mathematical Biology
|
|
8.
Predicting healthcare system saturation from imported infectious agents
|
2007 |
D. J. D. Earn, J. Ma, C. T. Bauch, M. B. Loeb, D. F. Fisman
|
Mathematical Biology
|
|
9.
Fixation probabilities when generation times are variable: the burst-death model
|
2007 |
J. Hubbarde, G. Wild, L.M. Wahl
|
Mathematical Biology
|
|
10.
Drug-sparing regimens for HIV combination therapy: benefits predicted for drug coasting
|
2007 |
O. Krakovska, L.M. Wahl
|
Mathematical Biology
|
|
11.
Optimal drug treatment regimens for HIV depend on adherence
|
2007 |
O. Krakovska, L.M. Wahl
|
Mathematical Biology
|
|
12.
Costs versus Benefits: Best possible and best practical treatment strategies for HIV
|
2007 |
O. Krakovska, L.M. Wahl
|
Mathematical Biology
|
|
13.
Improving estimates of the basic reproductive ratio: Using both the mean and the dispersal of transition times
|
2006 |
J. Heffernan, L. Wahl
|
Mathematical Biology
|
|
14.
Improving esitmates of the basic reproductive ratio: Using both the mean and the dispersal of transition times
|
2005 |
Jane M Heffernan, Lindi M Wahl
|
Mathematical Biology
|
|
15.
Transition time distributions and stochaticity in immunological models of HIV infection
|
2005 |
Jane M Heffernan
|
Mathematical Biology
|
|
16.
Natural variation in HIV infection: Monte Carlo estimates that include of CD8 effector cells
|
2005 |
Jane M Heffernan, Lindi M Wahl
|
Mathematical Biology
|
|
17.
Best Possible and Best Practical Treatment Regimens for HIV
|
2005 |
Olga Krakovska, Lindi Wahl
|
Mathematical Biology
|
|
18.
Monte Carlo Estimates of Natural Variation in HIV Infection
|
2005 |
J. Heffernan, L. Wahl
|
Mathematical Biology
|
|
19.
Mechanisms of sperm competition: testing the fair raffle.
|
2004 |
Neff, B.D. and Wahl, L.M.
|
Behavioural and Evolutionary Ecology Mathematical Biology
|
|
20.
Fixation probability favors increased fecundity over reduced generation time
|
2004 |
Wahl, L.M. and DeHaan, C.D.
|
Mathematical Biology
|
