Article
Publicly Available
Rotation Numbers and Global Bifurcation in Systems of Ordinary Differential Equations
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James R. Ward
Published/Copyright:
March 10, 2016
Received: 2005-02-08
Published Online: 2016-03-10
Published in Print: 2005-08-01
© 2016 by Advanced Nonlinear Studies, Inc.
Articles in the same Issue
- A Denoised Version of Some Kinds of Set Convergence
- Non-radial Maximizers For Functionals With Exponential Non-linearity in ℝ2
- Unbounded Motions of Perturbed Isochronous Hamiltonian Systems at Resonance
- Rotation Numbers and Global Bifurcation in Systems of Ordinary Differential Equations
- Periodic Solutions for Delay Competition Systems and Delay Prey-Predator Systems
- Fixed Points for Dissipative-Repulsive Systems and Topological Dynamics of Mappings Defined on N-dimensional Cells
Keywords for this article
Global bifurcation;
rotation number;
nonlinear systems;
boundary value problems
Articles in the same Issue
- A Denoised Version of Some Kinds of Set Convergence
- Non-radial Maximizers For Functionals With Exponential Non-linearity in ℝ2
- Unbounded Motions of Perturbed Isochronous Hamiltonian Systems at Resonance
- Rotation Numbers and Global Bifurcation in Systems of Ordinary Differential Equations
- Periodic Solutions for Delay Competition Systems and Delay Prey-Predator Systems
- Fixed Points for Dissipative-Repulsive Systems and Topological Dynamics of Mappings Defined on N-dimensional Cells
