Flow invariance for perturbed nonlinear evolution equations.
Bothe, Dieter (1996)
Abstract and Applied Analysis
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Displaying similar documents to “State trajectories analysis for a class of tubular reactor nonlinear nonautonomous models.”
Flow invariance for perturbed nonlinear evolution equations.
Blowup of solutions for evolution equations with nonlinear damping.
Wu, Shun-Tang, Tsai, Long-Yi (2006)
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A classical result on the existence of global attractors for gradient systems is extended to the case of a semigroup S(t) lacking strong continuity, but satisfying the weaker property of being a closed map for every fixed t ≥ 0.
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Kiel, L.Douglas (2001)
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Asymptotic behavior of solutions of nonlinear differential equations and generalized guiding functions.
Avramescu, Cezar (2003)
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Calsina, Angel, Solà-Morales, Joan, València, Marta
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Blow up above stationary solutions of certain nonlinear parabolic equations
Marek Fila, Ján Filo (1988)
Commentationes Mathematicae Universitatis Carolinae
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Global Stability of Steady Solutions for a Model in Virus Dynamics
Hermano Frid, Pierre-Emmanuel Jabin, Benoît Perthame (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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We consider a simple model for the immune system in which virus are able to undergo mutations and are in competition with leukocytes. These mutations are related to several other concepts which have been proposed in the literature like those of shape or of virulence – a continuous notion. For a given species, the system admits a globally attractive critical point. We prove that mutations do not affect this picture for small perturbations and under strong structural assumptions. Based...