Piecewise smooth vector fields in \(\mathbb{R}^3\) at infinity
DOI10.1016/j.jmaa.2015.02.008zbMath1370.37039OpenAlexW2056223387MaRDI QIDQ2343219
Claudio Pessoa, Durval José Tonon
Publication date: 4 May 2015
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2015.02.008
Topological structure of integral curves, singular points, limit cycles of ordinary differential equations (34C05) Bifurcation theory for ordinary differential equations (34C23) Bifurcations of singular points in dynamical systems (37G10) Dynamics induced by flows and semiflows (37C10) Bifurcations of limit cycles and periodic orbits in dynamical systems (37G15)
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Cites Work
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- Teixeira singularities in 3D switched feedback control systems
- Generic bifurcations of low codimension of planar Filippov systems
- Discontinuous systems. Lyapunov analysis and robust synthesis under uncertainty conditions
- Generic bifurcation of sliding vector fields
- On Poincaré-Bendixson theorem and non-trivial minimal sets in planar nonsmooth vector fields
- Stability conditions for discontinuous vector fields
- Stability conditions in piecewise smooth dynamical systems at a two-fold singularity
- Piecewise-smooth dynamical systems. Theory and applications
- Qualitative theory of planar differential systems
- GLOBAL DYNAMICS IN THE POINCARÉ BALL OF THE CHEN SYSTEM HAVING INVARIANT ALGEBRAIC SURFACES
- Global dynamics of stationary solutions of the extended Fisher–Kolmogorov equation
- DYNAMICS OF THE LÜ SYSTEM ON THE INVARIANT ALGEBRAIC SURFACE AND AT INFINITY
- Bounded Polynomial Vector Fields
- The Two-Fold Singularity of Discontinuous Vector Fields
- One-Parameter Bifurcations in Planar Filippov Systems
- PIECEWISE SMOOTH REVERSIBLE DYNAMICAL SYSTEMS AT A TWO-FOLD SINGULARITY
- Generic Properties of Polynomial Vector Fields at Infinity
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