Pseudo-simple heteroclinic cycles in $R^4$
We study pseudo-simple heteroclinic cycles for a $ $-equivariant system in $R^4$ with finite $ \subset O(4)$, and their nearby dynamics. In particular, in a first step towards a full classification - analogous to that which exists already for the class of simple cycles - we identify all finite subgroups of $O(4)$ admitting pseudo-simple cycles.
Chossat, Pascal +2 more
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Bifurcations from an attracting heteroclinic cycle under periodic\n forcing [PDF]
Isabel S. Labouriau +1 more
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Global attraction and repulsion of a heteroclinic limit cycle in three dimensional Kolmogorov maps [PDF]
Zhanyuan Hou
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Neuronal Sequence Models for Bayesian Online Inference. [PDF]
Frölich S, Marković D, Kiebel SJ.
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Reduced Models of Cardiomyocytes Excitability: Comparing Karma and FitzHugh-Nagumo. [PDF]
Gonzalez Herrero ME +2 more
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On birth of discrete Lorenz attractors under bifurcations of 3D maps with nontransversal heteroclinic cycles [PDF]
Ivan Ovsyannikov
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Intrinsic ecological dynamics drive biodiversity turnover in model metacommunities. [PDF]
O'Sullivan JD, Terry JCD, Rossberg AG.
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Complete heteroclinic networks derived from graphs consisting of two cycles [PDF]
Sofia B. S. D. Castro, Alexander Lohse
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Hopf bifurcation and heteroclinic cycles in a class of\n $\\mathbb{D}_2-$equivariant systems [PDF]
Adrian C. Murza
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Coexistence of chaotic attractor and unstable limit cycles in a 3D dynamical system. [PDF]
Constantinescu D, Tigan G, Zhang X.
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