Behaviour of trajectories near a two-cycle heteroclinic network
From MaRDI portal
Publication:6084046
DOI10.1080/14689367.2023.2225463zbMath1530.37043arXiv2107.09982OpenAlexW3187052814MaRDI QIDQ6084046
Publication date: 31 October 2023
Published in: Dynamical Systems (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2107.09982
Stability theory for smooth dynamical systems (37C75) Homoclinic and heteroclinic orbits for dynamical systems (37C29)
Cites Work
- Unnamed Item
- Asymptotic stability of pseudo-simple heteroclinic cycles in \(\mathbb R^4\)
- Singularities and groups in bifurcation theory. Volume II
- Multiple limit cycles for three dimensional Lotka-Volterra equations
- Heteroclinic cycles in rings of coupled cells
- Cyclic dominance in a two-person rock-scissors-paper game
- Switching in Heteroclinic Networks
- Stability and bifurcations of heteroclinic cycles of type Z
- Stability in simple heteroclinic networks in
- Construction of heteroclinic networks in ${{\mathbb{R}}^{4}}$
- A mechanism for switching near a heteroclinic network
- Switching homoclinic networks
- On local attraction properties and a stability index for heteroclinic connections
- Unstable attractors: existence and stability indices
- Heteroclinic networks on the tetrahedron
- A competition between heteroclinic cycles
- Asymptotic stability of heteroclinic cycles in systems with symmetry
- Evolutionary Games and Population Dynamics
- Stability of quasi-simple heteroclinic cycles
- Stability of a heteroclinic network and its cycles: a case study from Boussinesq convection
- Asymptotic stability of heteroclinic cycles in systems with symmetry. II
- Dynamics near a heteroclinic network
- Stability of cycling behaviour near a heteroclinic network model of Rock–Paper–Scissors–Lizard–Spock
- Stability of Cycles in a Game of Rock-Scissors-Paper-Lizard-Spock
- Asymptotic stability of robust heteroclinic networks
- Simple heteroclinic networks in $ \newcommand{\R}{{{\mathbb R}}} \R^4$
- Simple heteroclinic cycles in ${\mathbb R}^4$
- Regular and irregular cycling near a heteroclinic network
- Two-dimensional heteroclinic connections in the generalized Lotka–Volterra system