PREDATOR-PREY MODELS: BIFURCATIONS, CROSS-DIFFUSION AND TURING INSTABILITY
Questa tesi riguarda modelli differenziali preda-predatore, trattati inizialmente nel caso spazialmente omogeneo e successivamente considerando la diffusione spaziale. Dal punto di vista matematico pertanto vengono considerati sistemi di equazioni differenziali ordinarie e di equazioni differenziali alle derivate parziali di tipo parabolico.
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Persistent Homology Classifies Parameter Dependence of Patterns in Turing Systems. [PDF]
Spector R, Harrington HA, Gaffney EA.
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Pattern Formation in Mesic Savannas. [PDF]
Patterson D +3 more
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Non-asymptotic transients away from steady states determine cellular responsiveness to dynamic spatial-temporal signals. [PDF]
Nandan A, Koseska A.
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Effects and biological consequences of the predator-mediated apparent competition II: PDE models. [PDF]
Lou Y, Tao W, Wang ZA.
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Transient Instability and Patterns of Reactivity in Diffusive-Chemotaxis Soil Carbon Dynamics. [PDF]
Diele F +5 more
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Impact of incubation and gestation periods on the dynamics of a spatially heterogeneous eco-epidemiological model. [PDF]
Majee S +4 more
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Designing reaction-cross-diffusion systems with Turing and wave instabilities. [PDF]
Villar-Sepúlveda E +2 more
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conditions for Turing and wave instabilities in reaction-diffusion systems. [PDF]
Villar-Sepúlveda E, Champneys AR.
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Pattern Formation as a Resilience Mechanism in Cancer Immunotherapy. [PDF]
Brennan M +3 more
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