Virus Dynamics: A Global Analysis

By Hal L. Smith, Patrick De Leenheer. SIAM Journal on Applied Mathematics, 2003

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Global dynamics of SIS models with transport-related infection (2007, background): “5 in Leenheer and Smith [6], we can finish the proof by showing that E0 is an isolated and acyclic covering of Ω , and is a weak repeller for X0.”
Monotone Dynamical Systems (2013, unknown): “Additional results for three dimensional competitive and cooperative systems can be found in references [65, 75, 74, 76, 112, 193, 194, 246, 247].”
4. Monotone Dynamical Systems (2005, background): “Additional results for three dimensional competitive and cooperative systems can be found in references [65, 75, 74, 76, 112, 193, 194, 246, 247].”
A class of delayed viral models with saturation infection rate and immune response (2013, background): “In the past decades, there has been much interest in mathematical modelling of epidemic and viral infection dynamics (see, for example [1–7]), in which the model does not include immune response.”
Dynamical behavior of a delay virus dynamics model with CTL immune response (2010, background): “There has been much interest in mathematical modeling of viral dynamics within-host, some include the immune response directly [1-3], and other don’t contain the immune response [4-6].”
Multi-compartment models (2007, methodology): “In some models, as for example in within-host models for HIV or Malaria ([14, 7]), some γi can be greater than αi to take in account the multiplication of parasites when leaving an infected cell.”