Pages that link to "Item:Q2627223"
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The following pages link to Asymptotic analysis of a nonlinear integro-differential system modeling the immune response (Q2627223):
Displaying 11 items.
- Mathematical model of the primary CD8 T cell immune response: stability analysis of a nonlinear age-structured system (Q455744) (← links)
- Mathematical models for immunology: current state of the art and future research directions (Q518216) (← links)
- On stability of immune protection model with regard for damage of target organ: the degenerate Liapunov functionals method (Q557489) (← links)
- Numerical treatment of the parameter identification problem for delay- differential systems arising in immune response modelling (Q1339339) (← links)
- The evolution of the generalized shape in immunology (Q1372305) (← links)
- Global analysis of the initial value problem for a system of O.D.E. modeling the immune system after vaccinations. (Q1596891) (← links)
- On a mathematical model of immune competition (Q2371037) (← links)
- Maximum-Norm Estimates for an Immunology Model Using Reaction-Diffusion Equations with Stochastic Source Terms (Q3116407) (← links)
- Fast Parameter Estimation for Cancer Cell Progression and Response to Therapy (Q4562640) (← links)
- (Q4877889) (← links)
- Asymptotic analysis of an integro-differential system modeling the blow up of cancer cells under the immune response (Q6599646) (← links)
