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A note on the bifurcation point of a randomized Fibonacci model
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Orientador(es)
Resumo(s)
In a recent paper, a modified randomized Fibonacci model was presented,
assuming that the number of direct offsprings of each ancestor is a Bernoulli random
variable. In this work a question posted in the referred paper on the modified ran domized Fibonacci model is answered and, in addition, the model is studied from a
discrete dynamical system approach. In particular, the local qualitative properties of
the unique bifurcation point that emerges in the unit interval in the Randomized Fi bonacci model are presented. The work ends with a study of the long-term behaviour
of a multi species ruled by the modified randomized Fibonacci model.
Descrição
Palavras-chave
Randomized Fibonacci model Bernoulli offsprings Local stability Bifurcation point . Faculdade de Ciências Exatas e da Engenharia
Contexto Educativo
Citação
Luís, R., & Mendonça, S. (2016). A note on the bifurcation point of a randomized Fibonacci model. Chaotic Modeling and Simulation (CMSIM), 4, 445-458.