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Sliding Shilnikov connection in Filippov-type predator–prey model
by
Gonçalves, Luiz Fernando
, Duarte Novaes, Douglas
, Carvalho, Tiago
in
Automotive Engineering
/ Chaos theory
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Manifolds (mathematics)
/ Mathematical models
/ Mechanical Engineering
/ Original Paper
/ Parameters
/ Sliding
/ Vibration
2020
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Sliding Shilnikov connection in Filippov-type predator–prey model
by
Gonçalves, Luiz Fernando
, Duarte Novaes, Douglas
, Carvalho, Tiago
in
Automotive Engineering
/ Chaos theory
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Manifolds (mathematics)
/ Mathematical models
/ Mechanical Engineering
/ Original Paper
/ Parameters
/ Sliding
/ Vibration
2020
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Do you wish to request the book?
Sliding Shilnikov connection in Filippov-type predator–prey model
by
Gonçalves, Luiz Fernando
, Duarte Novaes, Douglas
, Carvalho, Tiago
in
Automotive Engineering
/ Chaos theory
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Manifolds (mathematics)
/ Mathematical models
/ Mechanical Engineering
/ Original Paper
/ Parameters
/ Sliding
/ Vibration
2020
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Sliding Shilnikov connection in Filippov-type predator–prey model
Journal Article
Sliding Shilnikov connection in Filippov-type predator–prey model
2020
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Overview
Recently, a piecewise smooth differential system was derived as a model of a 1 predator–2 prey interaction where the predator feeds adaptively on its preferred prey and an alternative prey. In such a model, strong evidence of chaotic behavior was numerically found. Here, we revisit this model and prove the existence of a Shilnikov sliding connection when the parameters are taken in a codimension one submanifold of the parameter space. As a consequence of this connection, we conclude, analytically, that the model behaves chaotically for an open region of the parameter space.
Publisher
Springer Netherlands,Springer Nature B.V
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